<?xml version="1.0" encoding="utf-8"?>
<XML>
		<JOURNAL>
<YEAR>2018</YEAR>
<VOL>52</VOL>
<NO>1</NO>
<MOSALSAL>0</MOSALSAL>
<PAGE_NO>137</PAGE_NO>
<ARTICLES>


				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>تخمین نقطۀ تغییر پله‌ای در نمودارهای کنترل g و h در حوزۀ بهداشت و درمان</TitleF>
				<TitleE>Step Change Point Estimation in g and h Control Charts in Healthcare</TitleE>
                <URL>https://aie.ut.ac.ir/article_66285.html</URL>
                <DOI>10.22059/jieng.2018.134403.1008</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>Estimating the real time of a change point in process is one of the main purposes in the statistical process control. On the other hand, it is important to estimate the change point in healthcare processes regarding the relation between quality engineering and hospital epidemiology. Hence, in this paper, maximum likelihood estimators are proposed in g and h control charts for healthcare systems. We applied Monte Carlo simulation to assess the proposed approaches in terms of accuracy and precision. In addition, there are provided the corresponding cardinality sets and coverage probabilities based on logarithm of the likelihood function. Results indicate that the proposed estimators have a satisfactory performance under different shifts.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT> یکی از اهداف اصلی کنترل فرایند آماری کشف زمان دقیق وقوع تغییر در فرایندها، تحت عنوان نقطة تغییر است. با توجه به رابطة مهندسی کیفیت و اپیدمیولوژی بیمارستانی، تخمین نقطة تغییر در فرایندهای بهداشت و درمان اهمیت بسزایی دارد؛ از این‌رو در این پژوهش، ضمن ارائة نمودارهای کنترل g و h برای مراقبت‌های درمانی، به تخمین نقطة تغییر پله‌ای با استفاده از برآورد حداکثر درست‌نمایی پرداخته شده است. به‌منظور ارزیابی عملکرد روش‌های پیشنهادی از شبیه‌سازی مونت‌کارلو براساس معیارهای صحت و دقت استفاده شده، همچنین تعداد اعضای مجموعة اطمینان و احتمال پوشش آن‌ها، براساس لگاریتم تابع درست‌نمایی ارائه شده است. نتایج شبیه‌سازی حاکی از آن است که تخمین‌زننده‌های پیشنهادی تحت شیفت پله‌ای، عملکردی رضایت‌بخش تحت انواع شیفت‌ها دارند.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>1</FPAGE>
						<TPAGE>12</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>امیرحسین</Name>
						<MidName></MidName>		
						<Family>امیری</Family>
						<NameE>Amir Hossein</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Amiri</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Shahed University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>amirhossein.amiri@gmail.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>فاطمه</Name>
						<MidName></MidName>		
						<Family>سوگندی</Family>
						<NameE>Fatemeh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Sogandi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Shahed University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>f.sogandi@shahed.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>آزاده</Name>
						<MidName></MidName>		
						<Family>رفیعی طباطبایی</Family>
						<NameE>Azadeh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Rafiei Tabatabaei</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Shahed University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>a.tabatabaee@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Healthcare</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>g and h Control Charts</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Maximum Likelihood Estimator</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Statistical Process Control</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Step Change Point Estimation</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1. Hajahmadi, F., and Noorossana, R. (2015). “Profiles non-parametric monitroring and make a dicision on quality process using mix effects models”, Journal Industrial Engineering , Vol. 50, No. 1, PP. 13-22.##2. aminnayeri, M., Mohammadi, B., and Ayoubi, M. (2013). “Change point estimation on multiple profiles under drift shifts under mean process”, Journal Industrial Engineering , Vol. 48, Special Issue, PP. 63-71.##3. Taghizadeh, A. and Noorossana, R. (2011). “The necessity of re-conceptualizing the European foundation for quality management’s (EFQM) excellence model for the health care sector and its use in the Iranian national productivity and excellence award”, Hospital , Vol. 10, No. 2, PP. 46-61.##4.Mohammed, M.A., Worthington, P., and Woodall W.H. (2008). “Plotting basic control charts: tutorial notes for healthcare practitioners”,Quality and Safety Health Care, Vol. 17, No. 1, PP. 137-145.##5. Noyes, L. (2009). “Cusum techniques and funnel plots. A review of methods for monitoring performance in healthcare”, Interactive cardiovascular and thoracic surgery, Vol. 9, No. 3, PP. 494-499.##6. Tennant, R., and et al., (2013). “Monitoring patients using control charts: a systematic review”, International journal for quality in healthcare, Vol. 19, No. 4, PP. 187-194.##7. Fatahi, A.A., et al., (2011). “A review on statistical monitoring of rare events and their necessity in healthcare area”, Payesh, Vol. 10, No. 4, PP. 429- 437.##8. Assareh, H., Smith, I., and Mengersen, K. (2011). “Bayesian change point detection in monitoring cardiac surgery outcomes”, Quality Management in Healthcare, Vol. 20, No. 3, PP. 207-222.##9. Grigg, O., and Farewell, V. (2004). “An overview of risk-adjusted charts”, Journal of the Royal Statistical Society: Series A (Statistics in Society), Vol. 167, No. 3, PP. 523-539.##10. Kaminsky, F.C., Benneyan J.C., and Davis R.D. (1992). “Statistical control charts based on Geometric distribution”, Journal of Quality Technology, Vol. 24, No. 2, PP. 63-69.##11. Benneyan, J.C. (1998). “Statistical quality control methods in infection control and hospital epidemiology, Part 2: chart use, Statistical Properties and Research Issues”, Statistics for Hospital Epidemiology, Vol. 19, No. 4, PP. 265-283.##12. Benneyan, J.C., (1998). “Statistical quality control methods in infection control and hospital epidemiology, Part 1: Introduction and Basic Theory”, Statistics for Hospital Epidemiology, Vol. 19, No. 3, pp. 194-214.##13. ____________, (2001). “Number-between g-type statistical quality control charts for monitoring adverse events”, Health Care Management Science, Vol. 4, No. 4, PP. 305-318.##14. Benneyan, J.C., Lloyd, R.C., and Plsek, P.E. (2003). “Statistical process control as a tool for research and healthcare improvement”, Quality Safety in Health Care, Vol. 12, No. 6, PP. 458-464.##15. Woodall, W.H. (2006). “The use of control charts in health-care and Public-Health surveil- lance”, Journal of Quality Technology, Vol. 38, No. 2, PP. 89-104.##16. Thor, J., et al., (2007). “Application of statistical process control in healthcare improvement: systematic review”, Quality Safety in Health Care, Vol. 16, No. 5, PP. 387-399.##17. Fatahi, A., et al., (2011). “Zib-EWMA control chart for monitorring rare health”,Journal of Mechanics in Medicine and Biology, Vol. 11, No. 4, PP. 881-895,##18. Fatahi, A., et al., (2012). “Zero inflated Poisson EWMA control chart for monitoring health-related events”, Journal of Mechanics in Medicine and Biology, Vol. 12, No. 4, PP. 43-57.##19. Fatahi, A.A., et al., (2010). “Truncated zero inflated binomial control chart for monitoring rare health events”, International Journal of Research and Reviews in Applied Sciences, Vol. 4, No. 4, PP. 380-387.##20. Fatahi, A.A., Noorossana, R., and Dokouhaki, P., (2012). “Copula-Based Bivariate ZIP Control Chart for Monitoring Rare Events”, Communications in Statistics - Theory and Methods, Vol. 41, No. 15, PP. 2699-2716.##21. Duclos, A., and Voirin, N. (2010). “The p-control chart: a tool for care improvement”, International Journal for Quality in Health Care, Vol.4, No, 2. PP. 1-6.##22. Noorossana, R. and Shadman, A, (2009). “Estimating the change point of a normal process mean with a monotonic change”, Quality and Reliability Engineering International, Vol. 25, No. 1, PP. 79-90,##23. Box, G. and Cox, D., (1964). “An analysis of transformations”, Journal of the Royal Statistical Society B, Vol. 26, No. 2, PP. 211–243.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>رویکرد احتمالی در ارائۀ مدل برنامه‌ریزی ریاضی مسئلۀ تخصیص مازاد یک سیستم سری- موازی با به‌کارگیری سیاست تخفیف</TitleF>
				<TitleE>Probabilistic Approach in Mathematical Programming Model to Solve Redundancy Allocation Problems in a Series-Parallel System with All Unit Discount Policy</TitleE>
                <URL>https://aie.ut.ac.ir/article_66286.html</URL>
                <DOI>10.22059/jieng.2018.230815.1355</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>Nowadays, designing and implementing systems with premier features and higher reliability is deemed to be a basic principle for the engineers and users. Because regarding this point can result in the proper use of a system during its lifetime. Reliability refers to a measure of quality versus time factor that is computed by a probability of working without any failure in a given time and under some specific conditions. Since a system consists of many items, which withstand several stress factors, manufacturers commonly employ different solution approaches to increase the reliability. One of the main strategies in this regard is to consider some additional items in parallel to original ones. This is also called redundancy allocation. Different items have different reliability, cost, weight, and importance level. So, making decision on assigning redundant would be of interest under limited budget and volume or weight in system development.  Some redundant item is not turned on until the main item works correctly. Hence, a switch and sensors would be considered to monitor the status of the main item and to decide when the redundant must start working. This type is called standby item. In today’s competitive world, offering a system with lower total expense, given that its high reliability is maintained, can make the company popular with the customers. Although in recent years, research on optimization have been presented with all unit discount for components of a system, this paper not only addresses the active redundancy strategy, but also it discusses a combination of components with active or cold redundancy strategy. It uses a system that generates the all unit discount to the sum of the components with the two strategies mentioned. Additionally, in order to make the problem more realistic to the real world, failure rate and cost parameters were considered uncertain. To solve two models with the aims of maximizing the reliability and minimizing the cost, chance constrained approach was employed for the constraints of cost and reliability. The proposed model was solved with accurate method using GAMS software. With regard to the model’s proper treatment of changes in effective factors proposed in the model, it is concluded that this model is exploitable for optimizing stability in mass production industries where applying the global discount policy leads to some benefits.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>امروزه طراحی و به‌کارگیری سیستم‌هایی با خصوصیات برتر و قابلیت اطمینان بالاتر برای مهندسان و کاربران، اصلی اساسی به‌شمار می‌رود؛ زیرا توجه به این مسئله در استفادة مناسب از یک سیستم در طول دورة عمر آن تأثیرگذار است، همچنین در دنیای رقابتی امروز عرضة سیستمی با هزینة تمام‌شدة کمتر به‌طوری‌که قابلیت اطمینان زیاد برای آن حفظ شود، شرکت را در میان مشتریان محبوب می‌کند. هرچند در سال‌های اخیر پژوهش‌هایی در زمینة بهینه‌سازی پایایی با درنظرگرفتن تخفیفات کلی برای اجزای یک سیستم ارائه شده، نوآوری این تحقیق در آن است که نه‌تنها راهبرد مازاد فعال، بلکه ترکیبی از اجزا با راهبرد مازاد فعال یا آماده‌به‌کار سرد را می‌توان در یک سیستم به‌کار برد، به‌گونه‌ای که تخفیفات کلی به مجموع اجزاء با دو راهبرد مذکور تعلق بگیرد. علاوه‌بر این، به‌منظور نزدیک‌ترکردن شرایط مسئله به دنیای واقعی، پارامترهای نرخ خرابی و هزینه به‌صورت غیرقطعی درنظر گرفته شده است که برای حل دو مدل با اهداف حداکثرسازی پایایی و حداقل‌سازی هزینه به ترتیب رویکرد محدودیت احتمالی بر روی محدودیت مربوط به هزینه و پایایی استفاده می‌شود. مدل ارائه‌شده با روش دقیق و با استفاده از نرم‌افزار GAMS حل شده که با توجه به رفتار مناسب آن در تغییر عوامل مؤثر در مسئلة مورد بررسی نتیجه می‌گیریم که می‌توان از این مدل به‌منظور بهینه‌سازی پایایی و حداقل‌سازی هزینه در صنایع تولیدی با تولیدات بالا که به‌کارگیری سیاست تخفیفات کلی مزیتی را برای آن‌ها دارد، بهره‌برداری کرد.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>13</FPAGE>
						<TPAGE>23</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>طه حسین</Name>
						<MidName></MidName>		
						<Family>حجازی</Family>
						<NameE>Taha Hossein</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Hejazi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Amirkabir University of Technology, Garmsar Campus, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>t.h.hejazi@gmail.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>محسن</Name>
						<MidName></MidName>		
						<Family>باقری</Family>
						<NameE>Mohsen</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Bagheri</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Amirkabir University of Technology, Garmsar Campus, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>m_bagheri@sadjad.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>حانیه</Name>
						<MidName></MidName>		
						<Family>جمشیدی</Family>
						<NameE>Hanieh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Jamshidi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Amirkabir University of Technology, Garmsar Campus, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>jamshidih666@gmail.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>All Unit Discounts</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Probabilistic Programming</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>reliability</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Redundancy Allocation Problem</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Series-Parallel System</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>Islami Baladeh, A.A., Seyed Esfahani, M.M. and Farsi, M.A. (2014). &quot;A Scenario-Based Model for Redundancy Allocation with Choice of Redundancy Strategies&quot;, Journal of Industrial Engineering, Vol. 48, No. 1, PP. 91-98.##Kuo, W. and Wan, R. (2007). &quot;Recent advances in optimal reliability allocation&quot;, Chapter, Computational Intelligence in Reliability Engineering, Vol. 37, No. 2 of the series Studies in Computational Intelligence, PP. 1-36.##Abouei Ardakan, M. and Hamadani Z. (2014). “Reliability optimization of series-parallel systems with mixed redundancy strategy in subsystems”,Reliability Engineering and System Safety, Vol. 130, No. 1, PP. 132–139.##Shaghaghi Nazarloo, F., Amiri, M. and Azimi, P. (2014). &quot;Development of a simulation-based method to solve the problem of efficient allocation of surplus repairable systems&quot;, the tenth International Conference on Industrial Engineering,Iran Industrial Engineering Society, Amir Kabir University of Technology, Tehran, Iran, PP. 27-28.##Yahyatabar Arabi, A.A and Eshraghniaye Jahromi, A. (2013). “Availability optimization of a series system with multiple repairable load sharing subsystems considering redundancy and repair facility allocation”, International Journal of System Assurance Engineering Management, Vol.4, No 3, PP. 262–274.##Soltani, R., Sadjadi S.J. and Tavakkoli-Moghaddam, R. (2014). “Interval programming for the redundancy allocation with choices of redundancy strategy and component type under uncertainty: Erlang time to failure distribution”, Applied Mathematics and Computation, Vol. 244, No. 1, PP. 413-421.##Ghazi Mir Saeed, M., Najafi, A.A. and Shahryari, H. (2014). &quot;Providing exact solution of k of n on the issue of allocation strategy excess surplus&quot;, Industrial Management, Vol. 6, No. 1, PP. 97-110.##Feizollahi, M.J., Soltani, R. and Feyzollahi, H. (2015). “The Robust Cold Standby Redundancy Allocation in Series-Parallel Systems With Budgeted Uncertainty&quot;,IEEE Transactions on Reliability., Vol. 64, No 2, PP. 1-9.##.Zhang, E. and Chen, Q. (2015) “Multi-objective reliability redundancy allocation in an interval environment using particle swarm optimization”, Reliability Engineering and System Safety, Vol. 145, No. 1, PP. 83–92.##Kong, X et al. (2015). “Solving the redundancy allocation problem with multiple strategy choices using a new simplified particle swarm optimization”, Reliability Engineering and System Safety, Vol. 144, No. 1, PP. 147–158.##Latif Shabgahi, G. R., Aslansefat, K. and Bahar Gogani, M. (2015). &quot;Reliability and Safety Modelling in Reliable Systems Supported with Cold Standby Spares by a Markov Model&quot;, Journal of Industrial Engineering, Vol. 49, No. 2, PP. 273-285.##Pourkarim Guilani, P. et al. (2016). “Redundancy allocation problem of a system with increasing failure rates of components based on Weibull distribution: a simulation-based optimization approach”, Reliability Engineering and System Safety, Vol. 152, No. 1, PP. 187–196.##Chatwattanasiri, N., Coit, D.W. and Wattanapongsakorn, N. (2016). “System redundancy optimization with uncertain stress-based component reliability: Minimization of regret”, Reliability Engineering and System Safety., Vol. 154, No. 1, PP. 73-83.##Jahromi, A.E. and Feizabadi, M. (2017). “Optimization of multi-objective redundancy allocation problem with non-homogeneous components”, Computers &amp; Industrial Engineering., Vol. 108, No. 1, PP. 111–123.##Gholinezhad., H. and Zeinal Hamadani, A. (2017). “A new model for the redundancy allocation problem with component mixing and mixed redundancy strategy”, Reliability Engineering and System Safety., Vol. 164, No. 1, PP.66–73..##Xiang, Q et al. (2017). “Reliability-redundancy-location allocation with maximum reliability and minimum cost using search techniques”, Information and Software Technology, Vol. 82, No. 1, PP. 36–54.##Huang, C.L. (2015). “A particle-based simplified swarm optimization algorithm for reliability redundancy allocation problems”, Reliability Engineering and System Safety., Vol. 142, No. 1, PP. 221-230.##Faghih-Roohi, Sh. et al. (2015). “Dynamic availability assessment and optimal component design of multi-state weighted k-out-of-n systems”, Reliability Engineering and System Safety., Vol. 123, No. 1, PP. 57-62.##Salmasnia، A., Ameri، E. and Akhavan Niaki, T. (2015). “A Robust Loss Function Approach for a Multi-Objective Redundancy Allocation Problem”, Applied Mathematical Modelling, Vol.40, No 1, PP. 635–645.##Azadeh,A. et al. (2015). “A multi-objective optimization problem for multi-state series-parallel systems: A two-stage flow-shop manufacturing system”, Reliability Engineering and System Safety., Vol. 136, No. 1, PP. 62-74.##Mogulkoc, T. and W.Coit, D. (2011). “System Reliability Optimization Considering Uncertainty: Minimization of the Coefficient of Variation for Series-Parallel Systems”, IEEE Transactions ON Reliability, Vol. 60, No. 3, PP. 667 – 674.##Smith, C.O. (1976). “Introduction to Reliability in Design” 1th. Ed”, Chapter 4&amp;5, McGraw-Hill Pub. Co., New York.##Ekhtiari, M. (2010). &quot;multi-objective Contingency planning for optimization problem to determine the number of manpower in production systems workshop”, Journal of Industrial Management Studies, Vol. 19, No. 1, PP. 189 to 216.##Soltani, R., Sadjadi, J. and Tofigh, A.A. (2013). “A model to enhance the reliability of the serial parallel systems with component mixing”, Applied Mathematical Modelling, Vol. 38, No. 3, PP. 1064–1076.##Sadjadi, J. and Soltani, R (2014). “Minimum-Maximum regret redundancy allocation with the choice of redundancy strategy and multiple choice of component type under uncertainty”, Computers &amp; Industrial Engineering, Vol. 79, No. 1, PP. 204–213.##Ghelich, I. and Ghelich, F. (2015). “The chance of solving approach and two-stage constraints in the allocation of multi-period model Mkanyaby- blood facilities with uncertainties in demand”, Eighth International Conference of Iranian Operations Research Society, Ferdowsi University of Mashhad, Mashhad, Iran, pp. 63-66.##Amiri, M and Khajeh, M, (2015). “Developing a bi-objective optimization model for solving the availability allocation problem in repairable series–parallel systems by NSGA II”, Journal of Industrial Engineering International, March 2016, Vol. 12, No. 1, PP. 61–69.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>ارائۀ روشی برای مدل‌سازی سیستم با مجموعه دادۀ کوچک به کمک شبکۀ عصبی به‌منظور بهینه‌سازی آن</TitleF>
				<TitleE>Modeling for System Optimization with Small Dataset Using Neural Network</TitleE>
                <URL>https://aie.ut.ac.ir/article_66288.html</URL>
                <DOI>10.22059/jieng.2018.232557.1371</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>The shortage of data is one of the most important problems in system modeling and optimization in industrial applications. Typical modeling techniques are unable to properly model a system with a limited dataset. In this paper, a modeling method for optimization of these systems is proposed. The proposed method has two main steps. In the first step, the model is employed to generate data using neural network. This model determines the correspondence input of each output. In the second step, optimization of the generated model is performed using genetic algorithm. Inputs leading to the specified output can be estimated using the proposed system. Optimality of the system can be explained by an evaluation function. The proposed method was evaluated in two different experiments on a time series and a real data. Results of the experiments were analyzed using mean square error. The experimental results show the capability of the proposed method in system modeling and optimization.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>کمبود داده از مهم‌ترین مشکلات در مدل‌سازی و بهینه‌سازی سیستم‌های واقعی در کاربردهای صنعتی است. روش‌های معمول مدل‌سازی، با داشتن مجموعه دادة اندک از یک سیستم، توانمندی لازم را برای مدل‌کردن آن ندارند. در این مقاله روشی برای مدل‌سازی این نوع سیستم‌ها به‌منظور بهینه‌سازی ارائه‌ شده که از دو مرحلة اصلی تشکیل شده است. در مرحلة اول به کمک شبکة عصبی، مدلی برای تولید داده‌ها ایجاد می‌شود که با دریافت هر خروجی دلخواه از سیستم، تعیین می‌کند این خروجی ناشی از اعمال چه ورودی‌ای به سیستم بوده است. در مرحلة دوم، به کمک الگوریتم ژنتیک روشی برای بهینه‌سازی مدل تولیدشده ارائه می‌شود. در این مقاله، به کمک روش پیشنهادشده می‌توان ورودی‌های منجر به تولید خروجی بهینه را یافت. بهینه‌بودن عملکرد سیستم در تابعی موسوم به تابع برازش بررسی می‌شود. روش ارائه‌شده بر روی یک سری زمانی غیرخطی متغیر با زمان، به‌وسیلة معادلة ریاضی مشخص، و یک مجموعه داده واقعی از صنعت کشاورزی ارزیابی شده است. تحلیل نتایج آزمایش‌ها نیز با معیار میانگین مربعات خطا صورت گرفته است. نتایج ارزیابی با این معیار توانمندی این روش را در مدل‌سازی و بهینه‌سازی مجموعه داده‌های این مقاله نشان می‌دهد.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>25</FPAGE>
						<TPAGE>35</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>حمید</Name>
						<MidName></MidName>		
						<Family>حسن‌پور</Family>
						<NameE>Hamid</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Hassanpour</FamilyE>
						<Organizations>
							<Organization>Department of Image Processing and Data Mining Lab, Shahrood University of Technology, Semnan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>h.hassanpour@shahroodut.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>محمدمهدی</Name>
						<MidName></MidName>		
						<Family>علیان‌نژادی</Family>
						<NameE>Mohammad Mahdi</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Alyannezhadi</FamilyE>
						<Organizations>
							<Organization>Department of Image Processing and Data Mining Lab, Shahrood University of Technology, Semnan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>alyan.nezhadi@gmail.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>System modeling</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Optimization</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Multi-layer neural network</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Genetic algorithm</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1.         K. A. Ugwa and Agwu, A. (2012).&quot;Mathematical Modeling As A Tool For Sustainable Development In Nigeria&quot; , International Journal of Academic Research in Progressive Education and Development, vol. 1, No. 2, pp. 251-258.##[2]       P. D. Cha., Dym C. L., and J. J. Rosenberg, (2000).&quot;Fundamentals of modeling and analysing engineering systems,&quot; ed,##[3]       T. Berger, R. et al., (2013). &quot;A survey of variability modeling in industrial practice&quot;, in Proceedings of the Seventh International Workshop on Variability Modelling of Software-intensive Systems, 2013.##[4]       D.-C. Li and C.-W. Liu, &quot;A neural network weight determination model designed uniquely for small data set learning,&quot; Expert Systems with Applications, vol. 36, pp. 9853-9858, 2009.##[5]       S. Ingrassia and I. Morlini, &quot;Neural network modeling for small datasets,&quot; Technometrics, vol. 47, pp. 297-311, 2005.##[6]       A. Gosavi, 2015&quot;Simulation-Based Optimization: An Overview&quot;, in Simulation-Based Optimization. vol. 55, ed: Springer US, , pp. 29-35.##[7]       R. H. Myers, D. C. Montgomery, and C. M. Anderson-Cook, Response surface methodology: process and product optimization using designed experiments vol. 705: John Wiley &amp; Sons, 2009.##[8]       K. Hornik, M. Stinchcombe, and H. White, &quot;Multilayer feedforward networks are universal approximators,&quot; Neural Networks, vol. 2, pp. 359-366, 1989.##[9]       A. Gosavi, &quot;Parametric Optimization: Response Surfaces and Neural Networks,&quot; in Simulation-Based Optimization. vol. 55, ed: Springer US, 2015, pp. 37-69.##[10]     Gholipoor, M. et al., (2012).&quot;The optimization of root nutrient content for increased sugar beet productivity using an artificial neural network&quot;, International Journal of Plant Production, Vol. 6, No. 4, pp. 429-442.##[11]     Khazaii, J. (2016). &quot;Genetic Algorithm Optimization&quot;, in Advanced Decision Making for HVAC Engineers, ed: Springer, pp. 87-97.##[12]     Ali M. Z., et al., (2017). &quot;An improved رده of Real-Coded Genetic Algorithms for Numerical Optimization&quot;, Neurocomputing,##[13]     Bakirtzis A., and Kazarlis, S. (2016). &quot;Genetic algorithms,&quot; Advanced Solutions in Power Systems: HVDC, FACTS, and Artificial Intelligence: HVDC, FACTS, and Artificial Intelligence, pp. 845-902.##[14]     J. Tang, C. Deng, and G.-B. Huang, (2016). &quot;Extreme learning machine for multilayer perceptron&quot;, IEEE transactions on neural networks and learning systems, vol. 27, No. 4, pp. 809-821.##[15]     Abo-Hammour, Z. e., et al., (2013).&quot;A Genetic Algorithm Approach for Prediction of Linear Dynamical Systems&quot;, Mathematical Problems in Engineering, Vol. 2013, p. 12.##[16]     A. L. E. Will, (2016). &quot;Improvement of a Hybrid Evolutionary Model of Genetic Algorithms and Artificial Neural Networks&quot;, Boletín Técnico, ISSN: 0376-723X, Vol. 54,##[17]     I. Cruz-Vega, C. A. R. et al., (2016). &quot;Genetic algorithms based on a granular surrogate model and fuzzy aptitude functions&quot;, in Evolutionary Computation (CEC), IEEE Congress on, pp. 2122-2128.##[18]     Grégoire, G. (2014).&quot;Multiple linear regression&quot;, European Astronomical Society Publications Series, Vol. 66, pp, NO 45-72, 2014.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>مسئلۀ مکان‎یابی معکوس 2- مرکز برای شبکه‌های درختی بی‌وزن: مطالعۀ موردی</TitleF>
				<TitleE>Inverse 2-Center Location Problem for Unweighted Tree Networks (A Case Study)</TitleE>
                <URL>https://aie.ut.ac.ir/article_66289.html</URL>
                <DOI>10.22059/jieng.2018.208881.1145</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>This paper studies the inverse 2-center location problem by increasing and decreasing the edge length on unweighted tree networks. The goal is to increase and decrease the edge lengths at minimum total cost subject to the given modification bounds such that the predetermined vertices becomes absolute 2-center. In order to demonstrate the practical application of this issue, we consider Bojnourd urban network and two important fire stations of the city as center locations. Moreover, an example is generated for computational analysis. Results show that when the predetermined vertices are close to the ends of the tree, higher cost will be imposed. Yet, in most cases, this condition is impossible.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>در این مقاله مسئلة مکان‌یابی معکوس 2- مرکز با افزایش و کاهش طول کمان‌ها روی درخت بدون وزن بررسی شده است. هدف مسئله، افزایش و کاهش طول کمان‌ها در حدود داده‌شده و در کمترین هزینة کل است؛ به‌طوری‌که دو رأس از پیش تعیین‌شده، به دو رأس مرکزی تبدیل شوند. به‌منظور نشان دادن کاربرد عملی این مسئله، شبکة شهری بجنورد و محل دو آتش‌نشانی مهم این شهرستان به‌عنوان مکان‌های مرکز درنظر گرفته شده است، همچنین به‌منظور تحلیل محاسباتی مثالی درنظر گرفته شده و نتایج حاصل از محاسبات این مفهوم مشخص می‌شود که چنانچه دو گره انتخابی به نقاط انتهایی درخت نزدیک‌تر باشند، هزینة بیشتری برای مرکزی‌شدن آن‌ها باید متحمل شد، البته باید توجه داشت که در بیشتر موارد این کار انجام‌نشدنی است.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>37</FPAGE>
						<TPAGE>48</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>زهرا</Name>
						<MidName></MidName>		
						<Family>داستانی</Family>
						<NameE>Zahra</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Dastani</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, University of Bojnourd, North Khorasan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>z.dastani@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>حسین</Name>
						<MidName></MidName>		
						<Family>کریمی</Family>
						<NameE>Hossein</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Karimi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, University of Bojnourd, North Khorasan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>hhh.karimi@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Bojnourd</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Center Location</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Inverse Location</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Unweighted Tree</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1. Hakimi, S. L. (1965). &quot;Optimum distribution of switching centers in a communication network and some related graph theoretic problems.&quot; Operations Research, Vol. 13, No. 3, pp. 462-475.##2. Daskin, M. (1997). Network and discrete location:Modeles, algorithms and applications. Wiley, New York.##3. Drezner, Z., Hamacher, H. W. (Eds.). (2001). Facility location: applications and theory. Springer Science and Business Media.‌##‌4. Love, R. F., Morris, J. G., and Wesolowsky, G. O. (1988). Facilities location. Chapter, 3, pp. 51-60.‌##5. Burton, D., and Toint, P. L. (1992). &quot;On an instance of the inverse shortest paths problem.&quot; Mathematical Programming, Vol. 53, No. 1, pp. 45-61.‌##6. Heuberger, C. (2004). &quot;Inverse combinatorial optimization: A survey on problems, methods, and results.&quot; Journal of combinatorial optimization, Vol. 8, No. 3, pp. 329-361.##7. Cai, M. C., Yang, X. G., and Zhang, J. Z. (1999). &quot;The complexity analysis of the inverse center location problem.&quot; Journal of Global Optimization,‌ Vol. 15, No. 2, pp. 213-218.##8. Yang, X., and Zhang, J. (2008). &quot;Inverse center location problem on a tree.&quot; Journal of Systems Science and Complexity, Vol. 21, No. 4, pp. 651–664.##9. Burkard, R. E., Pleschiutschnig, C., and Zhang, J. (2004). &quot;Inverse median problems.&quot; Discrete Optimization, Vol. 1, No. 1, pp. 23-39.##10. Burkard, R. E., Pleschiutschnig, C., and Zhang, J. (2008). &quot;The inverse 1-median problem on a cycle.&quot; Discrete Optimization, Vol. 5, No. 2, pp. 242-253.##11. Alizadeh, B., Burkard, R. E., and Pferschy, U. (2009). &quot;Inverse 1-center location problems with edge length augmentation on trees.&quot; Computing, Vol. 86, No. 4, pp. 331-343.‌##12. Alizadeh, B., Burkard, R. E. (2011). &quot;Combinatorial algorithms for inverse absolute and vertex 1‐center location problems on trees.&quot; Networks, Vol. 58, No. 3, pp. 190-200.##13.Hartman, J. M., and Kincaid, R. K. (2014). &quot;P-Median Problems with Edge Reduction.&quot; Systems and Information Engineering Design Symposium, pp. 159-161.##14. Nguyen, K. T., Sepasian, A. R. (2016). &quot;The inverse 1-center problem on trees with variable edge lengths under Chebyshev norm and Hamming distance.&quot;  Combinatorial Optimization, Vol. 32, No. 3, pp. 872-884.##15. Nguyen, K. T., Chassein, A. (2015). &quot;The inverse convex ordered 1-median problem on trees under Chebyshev norm and Hamming distance.&quot; European Journal of Operational Research, Vol. 247, No. 3, pp. 774-781.##16. Nguyen, K. T., and Anh, L. Q. (2015). &quot;Inverse k-centrum problem on trees with variable vertex weights.&quot; Mathematical Methods of Operations Research, Vol. 82, No. 1, pp. 19-30.##17. Nguyen, K. T. (2016). &quot;Reverse 1-center problem on weighted trees.&quot; Optimization, ‌Vol. 65, No. 1, pp. 253-264.##18. Wolsey, L., Nemhauser, G. (1999). &quot;Integer and Combinatorial Optimization.&quot;##19.Rashidifard, N., et al., (2014). &quot;Optimal locate fire stations in urban traffic networks to aid the earthquake (Case study: Dehdasht).&quot; Scientific- Research Quarterly of Geograghical data (SEPEHR), Article 6, Vol. 23, pp. 48-53, (In Persian).##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>زمان‌بندی خط مونتاژ جریان کارگاهی دومرحله‌ای با درنظرگرفتن اثر کهولت در زمان پردازش، محدودیت دسترسی به کارها و نگهداری و تعمیرات پیشگیرانه</TitleF>
				<TitleE>Two Stage Assembly Flow Shop Scheduling Problem with Aging Effect, Limit Access to Work, and Preventive Maintenance</TitleE>
                <URL>https://aie.ut.ac.ir/article_66290.html</URL>
                <DOI>10.22059/jieng.2018.221166.1262</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>This paper studies the two-stage assembly flow shop problem (TAFSP) considering aging effects of the machines and preventive maintenance activities. At the first stage, m-1 parallel machines process parts of each jobs, and at the second stage, related parts of the jobs are assembled by one assembly machine. As the machines work on the jobs, their tools get aged. Aging effects on the machines causes that they will not be able to complete the jobs in the same time could as they were new or when they are operating jobs immediately after their preventive maintenance activity. Processing times of the job are related to the positions, in which it is located after the last preventive maintenance. The job that is operated in a position immediately after the preventive maintenance activity on a machine has its standard processing time. However, the processing time of the jobs operated in the further positions increase based on the number of the positions. The machines return to the initial condition after each preventive maintenance activity. The objective is to schedule the jobs on the machines and determine when the preventive maintenance activities get done on them in order to minimize the total weighted tardiness and maintenance costs. An integer mathematical model is presented for the problem and its validation is shown by solving an example in small scale. Since two-stage assembly flow shop problem is NP-hard, in order to solve the problem in medium and large scale two meta-heuristic algorithms, hybrid genetic algorithm (HGA) and hybrid particle swarm optimization (HPSO) are proposed. These algorithms are the hybrid version of genetic algorithm and particle swarm optimization representatively with simulated annealing. The algorithms are tuned by using Taguchi method, and are used to solve many numerical examples. Finally, the statistical analysis illustrates that the performance of HPSO is better than HGA.  </CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>رقابت بین‌المللی و توانایی پاسخ به تغییرات بازار از ویژگی‌های کلیدی در طراحی سیستم کارآمد تولیدی است. جریان کارگاهی مونتاژ دومرحله‌ای، سیستمی ترکیبی است که در آن قطعات مختلف بر روی ماشین‌های موازی به‌صورت غیرمستقل تولید می‌شود، این سیستم روشی است که برای تولید طیف وسیعی از کالاها با مونتاژ و ترکیب قطعات مختلف به‌کار می‌رود. در این تحقیق مسئلة زمان‌بندی خط جریان مونتاژ دومرحله‌ای با درنظرگرفتن اثر استهلاک ماشین‌ها و فعالیت‌های نگهداری و تعمیرات بررسی شده است. برای مسئلة مورد نظر ابتدا یک مدل ریاضی عدد صحیح ارائه‌ شده است، همچنین با حل یک نمونه کوچک عملکرد آن نمایش داده و تحلیل حساسیت‌های مختلف برای آن ارائه شده است. برای حل در ابعاد متوسط و بزرگ نیز الگوریتم‌های فرا ابتکاری HGA و HPSO دریافت شده است که به‌ترتیب ترکیبی از الگوریتم‌های ژنتیک و شبیه‌سازی تبرید و الگوریتم تجمع پرندگان هستند. تنظیم پارامترهای دو الگوریتم نیز با استفاده از روش آماری تاگوچی انجام شده است. نتایج دو الگوریتم نشان می‌دهد الگوریتم HPSO در مقایسه با الگوریتم HGA، از نظر به‌دست‌آوردن پاسخ‌های باکیفیت‌تر (براساس سنجة مقدار تابع هدف) در مسائلی با ابعاد بزرگ کیفیت بیشتری دارد.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>49</FPAGE>
						<TPAGE>60</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>عادله</Name>
						<MidName></MidName>		
						<Family>رزقی</Family>
						<NameE>Adeleh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Rezghi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Mazandaran University of Science and Technology, Mazandaran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>rezghi_babol1367@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>جواد</Name>
						<MidName></MidName>		
						<Family>رضائیان</Family>
						<NameE>Javad</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Rezaeian</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Mazandaran University of Science and Technology, Mazandaran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>j.rezaeian@ustmb.ac.ir</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Aging Effect</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Genetic Algorithm</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Preventive maintenance</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Simulated Annealing</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Two-Stage Assembly Flow Shop Problem</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>Potts, C. N. et al. (1995). &quot;The two-stage assembly scheduling problem:complexity and approximation&quot;, Operations Research,Vol. 43, No. 2, PP. 346– 355.##Al-Anzi, F. S. and Allahverdi, A. (2006). &quot;A hybrid tabu search heuristic for the two-stage assembly scheduling problem&quot;, International Journal of Operational Research, Vol. 3, No. 2, PP.109- 119.##Al-Anzi, F. S., and Allahverdi, A. (2009). &quot;Heuristics for a two stage assembly flow shop with criteria of maximum lateness and makespan&quot;, Computers and Operations Research, Vol. 36, No. 9, PP. 2682-2689.##Berrichi, A. et al. (2008). &quot;Bi-objective optimization algorithms for joint production and maintenance scheduling: Application to the parallel machine problem&quot;, Journal of Intelligent Manufacturing, Vol. 20, No. 4, PP. 389–400.##Bachman, A. and Janiak, A. (2004). &quot;Scheduling jobs with position-dependent processing times&quot;, Journal of Operational Research Society, Vol. 55, No. 3, PP. 257-264.##Mosheiov, G. (2001). &quot;Parallel machine scheduling with a learning effect&quot;, Operational Research Society, Vol. 52, No. 10, PP. 1165-1169.##Gordon, V. S. et al. (2008). &quot;Single machine scheduling models with deterioration and learning: handling precedence constraints via priority generation&quot;, Journal of Scheduling, Vol.11, No. 5, PP.357-370.##Mozdgir, A. et al. (2013). &quot;Two stage assembly flow-shop scheduling problem with non-identical assembly machines considering set up times&quot;, International Journal of Production Research, Vol. 51, No.12, PP. 3625-3642.##Yang Dar-Li. et al. (2012). &quot;Unrelated parallel-machine scheduling with aging effects and multi-maintenance activities&quot;, Computers and Operations Research, Vol. 39, No. 17, PP.1458-1464.   10. Salehi Mir, M.S, and Rezaeian J. (2016). &quot;A robust hybrid approach based on particle swarm optimization and genetic algorithm to minimize the total machine load on unrelated parallel machines&quot;, Applied Soft Computing, Vol. 41, No .???, PP. 488-504.##11. Torabzadeh, E., and Zandieh, M. (2010). &quot;Cloud theory-based simulated annealing approach for scheduling in the two-stage assembly flow shop&quot;, Advances in Engineering Software, Vol. 41, No.10-11, PP. 1238-1243.##12. Yaser Z. et al. (2015). &quot;Minimization of makespan for the single batch-processing machine scheduling problem with considering aging effect and multi-maintenance activities&quot;, International Journal of Advanced Manufacturing Technology, Vol. 76, No. 9, PP.1879-1892.##13. Chou-Jung H. et al. (2013). &quot;Unrelated parallel-machine scheduling problems with aging effects and deteriorating maintenance activities&quot;, Information Sciences, Vol. 253, No??? , PP.163-169.##14. Behnam Vahedi N., Fattahia p, and Ramezanian R.(2013). &quot;Hybrid firefly-simulated annealing algorithm for the flow shop problem with learning effects and flexible maintenance activities&quot;, International Journal of Production Research, Vol. 51, No. 12, PP.3501-3515.##15. Abdollahpour S., and Rezaeian J. (2015). &quot;Minimizing makespan for flow shop scheduling problem with intermediate buffers by using hybrid approach of artificial immune system&quot;, Applied Soft Computing, Vol. 28, No??? , PP. 44-56.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>مدل ریاضی تخصیص ناوگان، همراه با زمان‌بندی فعالیت‌های تعمیر، نگهداری و رمپینگ هواپیما</TitleF>
				<TitleE>Mathematical Model for Fleet Assignment with Maintenance and Aircraft Ramping Scheduling</TitleE>
                <URL>https://aie.ut.ac.ir/article_66291.html</URL>
                <DOI>10.22059/jieng.2018.207009.1121</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>The problem of routing and maintenance programming is one of the most important complex issues of aviation systems. Therefore, the factors that increase the delays and costs and make the passengers unsatisfied must be identified. Among these factors, is the time required for airplane ramping, inspection and maintenance operations that directly affect flight delay and related costs. This paper provides two new models for maintenance programming based on flight hours and scheduling of airplane ramp operations, which minimizes costs and delays. Two mathematical models are solved in GAMS and sensitivity analysis is performed for each. Results of sensitivity analysis show that an increase in the number of aircraft in maintenance model reduces costs, and an increase in the number of machines in ramping model reduces delays. So, based on the result, good performance of the models reduces the costs and delays.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>مسئلة مسیریابی و برنامه‌ریزی تعمیرات هواپیما از جمله مسائل مهم و پیچیده سیستم‌های حمل‌ونقل هوایی است؛ از این‌رو باید عواملی که بر افزایش تأخیرها و هزینه‌ها تأثیرگذار است و موجب نارضایتی مسافران می‌شود شناسایی شوند. ازجمله این عوامل می‌توان به زمان مورد نیاز برای انجام عملیات رمپینگ هواپیما و انجام عملیات بازرسی و تعمیر و نگهداری آن اشاره کرد که مستقیماً بر روی تأخیرات پروازی و هزینه‌ها اثرگذار است، این پژوهش به ارائة دو مدل جدید برای برنامه‌ریزی تعمیرات هواپیما براساس ساعات پرواز (نه روزهای پرواز) و زمان‌بندی فعالیت‌های رمپینگ هواپیما می‌پردازد؛ به‌طوری‌که هزینه‌ها و تأخیرات را مینیمم می‌کند. دو مدل ریاضی ارائه‌شده در نرم‌افزار گمز حل شده و برای هرکدام تحلیل حساسیت انجام گرفته است که نتایج این تحلیل نشان می‌دهد در مدل تعمیر و نگهداری، افزایش تعداد هواپیماها سبب کاهش هزینه‌ها و در مدل رمپینگ افزایش ماشین‌آلات سبب کاهش جزئی تأخیرات می‌شود. نتایج به‌دست‌آمده حاکی از کارایی مناسب مدل‌ها در کاهش هزینة تعمیر و نگهداری و تأخیرات پروازی است.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>61</FPAGE>
						<TPAGE>72</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>علیرضا</Name>
						<MidName></MidName>		
						<Family>رشیدی کمیجان</Family>
						<NameE>Alireza</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Rashidi Komeijan</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Firuzkuh Branch, Islamic Azad University Firuzkuh, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>rashidi@azad.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>مهسا</Name>
						<MidName></MidName>		
						<Family>شبانکاره</Family>
						<NameE>Mahsa</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Shabankareh</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Firuzkuh Branch, Islamic Azad University Firuzkuh, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>mahsa_sh701@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Aircraft Routing</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>maintenance</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Mathematical Modeling</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Ramping</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1. Abara. J. (1989). “Applying integer linear programming to the fleet assignment problem”, Interfaces, Vol. 19, No. 4, PP. 20-28.##2. Desaulniers, G. et al., (1997). “Daily aircraft routing and scheduling”, Management Science, Vol. 43, No. 6, PP. 841-855.##3. Yan, S. Y. and Tseng, C. H. (2002). “A passenger demand model for airline flight scheduling and fleet routing”, Computers and Operations Research, Vol. 29, No. 11, PP. 1559-1581.##4. Sherali, H. D. and Zhu, X. (2008). “Two-stage fleet assignment model considering stochastic passenger demands”, Operations Research, Vol. 56, No. 2, PP. 383- 399.##5. Sherali, H. D., Bae, K. H. and Haouari, M. (2010). “Integrated airline schedule design and fleet assignment: Polyhedral analysis and Bender’s Decomposition approach”, INFORMS Journal on Computing, Vol. 22, No. 4, PP. 500-513.##6. Tran, Van Hoai. (2013). “Airline fleet assignment”, Faculty of Computer Science and Engineering HCMC University of Technology, PP.1-15.##7. Wang, Y., Sun, H., Zhu, J. and Zhu, B., (2015). “Optimization model and algorithm design for airline fleet planning in a multiairline competitive environment”, Mathematical Problems in Engineering, Vol. 13, No. 1 , PP. 1-13.##8. Shao, S., Sherali, H. D. and Haouari, M., (2015). “A novel model and decomposition approach for the integrated airline fleet assignment, aircraft routing and crew pairing problem”, Transportation Science, Vol. 51, No.1, PP. 233-249.##9. Jamili, A. (2017). “A robust mathematical model and heuristic algorithms for integrated aircraft routing and scheduling with consideration of fleet assignment problem”, Journal of Air Transport Management, Vol. 58,                        No. 1, PP. 21-30.##10. Gurkan, H., Gurel, S. and Akturk, M. S. (2016). “An integrated approach for airline scheduling, aircraft fleeting and routing with cruise speed control”, Transportation Research, Part C: Emerging Technologies, Vol. 68, No. 1, PP. 38-57.##11. Gopalan, R. and Talluri, K. T. (1998). “The aircraft maintenance routing problem”, Operations Research, Vol. 46, No. 2 , PP. 260-271.##12. Kumar, U. D., Crocker, J. and Knezevic, J. (1999). “Evolutionary maintenance for aircraft engines”, Annual reliability and maintainability symposium, PP. 62-68.##13. Cohn, A. M. and Barnhart, C. (2003). “Improving crew scheduling by incorporating key maintenance routing decisions”, Operations Research, Vol. 51, No. 3, PP. 387- 396.##14. Mercier, A. and Soumis, F. (2007). “An integrated aircraft routing, crew scheduling and flight retiming model”, Computers and Operations Research, Vol. 34, No. 8, PP. 2251- 2265.##15. Almgren, T., Andreasson, N., Patriksson, M., Stromberg, A., Wojciechowski, A. and Onnheim, M., (2012). “The opportunistic replacement problem: Theoretical analyses and numerical tests”, Mathematical Methods of Operations Research, Vol. 76, No. 3, PP. 289- 319.##16. Jacobs T. L., et al., (2012). “Airline planning and schedule development”, International Series in Operations Research &amp; Management Science, Vol.169, No. 1, PP. 35-99.##17. Basdere, M. and Bilge, U. (2014). “Operational aircraft maintenance routing problem with remaining time consideration”, European Journal of Operational Research, Vol. 235, No. 1, PP. 315-328.##18. Wijk, O., Andersson, P., Block, J. and Righard, T., (2017). “Phase out maintenance optimization for an aircraft fleet”, International Journal of Production Economics, Vol. 188, No. 1, PP. 105-115.##19. Ben Ahmed, M., Zeghal Mansour, F. and Haouari, M. (2016). “A two level optimization approach for robust aircraft routing and retiming”, Computers and Industrial Engineering, PP. 1-24.##20. Feighan, A. and Feighan, K. (1997). “Airport services and airport charging systems: A critical review of the EU common framework”, Transportation Research Part E: Logistics and Transportation Review, Vol. 33, No. 4, PP. 311-320.##21. Prints, V. and Lombard, P. (2000). “Regulation of commercialized stated-owned enterprises: Case study of South Africa airports and air traffic and navigation services”, Journal of Air Transport Management, Vol. 2, No. 3-4, PP.163-171.##22. Holt, D., Philips, J. and Horncostle, A. (2006). “Capital efficiency at airports and related services”, Utilities Policy, Vol.14, No.4, PP.251-261.##23. Yuan, X., Low., J. M. W. and Tang, L. C. (2009). “Roles of the airport and logistics services on the economic outcomes of an air cargo”, International Journal of Production Economics, Vol.127, No.2, PP.215-225.##24. Sanz de Vicente, S. (2010). “Ground handling simulation with CAST”, Hamburg University of Applied Science, PP. 1-84.##25. Chen, Ch. and Koa, Y. (2014). “Investigating the moderation effects of service climate on personality, motivation, social support and performance among flight attendants”, Tourism Management, Vol. 44, No. 1, PP. 58-66.##26. Li, S. (2014). “The cost allocation approach of airport service activities”, Journal of Air Transport Management, Vol. 38, No. 1, PP. 48-53.##27. Selinka, G., Franz, A. and Stollets, R. (2016). “Time dependent performance approximation of tuck handling operations at an air cargo terminal”, Computers and Operations Research, Vol. 65, No. 3, PP. 164-173.##28. Studic, M., Majumdar, A. and Schuster, W. (2017). “A systematic modeling of ground handling services using the functional resonance analysis method”, Transportation Research, Part C, Vol. 74, No. 4, PP. 245-260.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>یک مدل بهینه‌سازی استوار سناریو - محور برای مسئلۀ مسیریابی وسایط نقلیۀ دوره‌ای با پنجرۀ زمانی تحت شرایط عدم قطعیت با استفاده از الگوریتم تکامل تفاضلی</TitleF>
				<TitleE>A Scenario-Based Robust Optimization Model for a Periodic Vehicle Routing Problem with Time Windows under Uncertainty by Using a Differential Evolution Algorithm</TitleE>
                <URL>https://aie.ut.ac.ir/article_66292.html</URL>
                <DOI>10.22059/jieng.2018.229667.1345</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>This paper provides a model for evaluating the efficiency of a periodic vehicle routing problem (PVRP) to get the short routes with maximum sale by providing suitable services to customers before delivering the goods by other competitor distributors. In the goods distribution with short lifetime that customers need a special device for keeping them, the arriving time to customers influence on the sales amount, in which classical VRPs are unable to calculate this kind of assumptions. According to real world applications, the arriving time of the competitors is uncertain because of customer demands, traffic, weather conditions, and the like. A scenario approach is employed to handle the uncertainty of the arriving time of rivals. The purpose of this paper is to solve this problem by optimizing the sale of products to customers before delivering the products to other competitor distributors in an uncertain condition by robust optimization. To evaluate the presented model, a number of test problems are solved by two strategies of a differential evolution (DE) algorithm. Results are compared with those obtained by the CPLEX method in GAMS in small and medium sizes. To evaluate the proposed algorithm for solving large-scale problems, some solutions are implemented, and the results are compared in term of their accuracy. The computational results represent the capability of the proposed DE strategies in solving large-scale problems in a reasonable time.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT> در این مقاله یک رویکرد ریاضی به‌منظور بررسی و ارزیابی مسئله مسیریابی دوره‌ای وسایط نقلیه با پنجرة زمانی در محیط رقابتی با توجه به عدم قطعیت در زمان سرویس‌دهی رقبا به مشتریان ارائه خواهد شد. هدف از این مقاله، ارائة یک مدل دوهدفه شامل کمینه‌سازی هزینة حمل‌ونقل از طریق انتخاب کوتاه‌ترین مسیر و بیشینه‌کردن سود ناشی از توزیع کالا با درنظرگرفتن عدم قطعیت زمان سرویس‌دهی رقبا به مشتریان با استفاده از رویکرد بهینه‌سازی استوار تحت سناریوست. به‌منظور ارزیابی کارایی مدل ارائه‌شده از دو راهبرد کارای الگوریتم تکامل تفاضل استفاده، و نتایج به‌دست‌آمده در ابعاد کوچک و متوسط با نتایج حاصل از روش حل دقیق شد، همچنین به‌منظور ارزیابی عملکرد راهبردهای پیشنهادی، تعدادی مسئله نمونه در ابعاد بزرگ ایجاد، و نتایج مقایسه و بررسی شد. نتایج محاسباتی نشان می‌دهد که راهبردهای پیشنهادی عملکرد مناسبی در حل مدل پیشنهادی دارد.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>73</FPAGE>
						<TPAGE>86</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>علیرضا</Name>
						<MidName></MidName>		
						<Family>سلامت بخش ورجوی</Family>
						<NameE>Ali Reza</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Salamat Bakhsh</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Science and Research Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>alirezasalamatbakhsh@gmail.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>رضا</Name>
						<MidName></MidName>		
						<Family>توکلی مقدم</Family>
						<NameE>Reza</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Tavakkoli-Moghaddam</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Science and Research Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>tavakoli@ut.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>مهدی</Name>
						<MidName></MidName>		
						<Family>علینقیان</Family>
						<NameE>Mehdi</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Alinaghian</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Science and Research Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>alinaghian@iust.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>اسماعیل</Name>
						<MidName></MidName>		
						<Family>نجفی</Family>
						<NameE>Ismaeil</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Najafi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Science and Research Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>najafi1515@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Differential Evolution</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Periodic Vehicle Routing Problem</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Robust optimization</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>uncertainty</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1.   Kos, C., and Karaoglan, I. (2016). “The green vehicle routing problem: A heuristic based exact solution approach”, Applied Soft Computing, Vol. 39, No.1. PP. 154–164. 2.   Archetti, C., Savelsbergh, M. and Speranza, M. (2016). “Vehicle Routing Problem with Occasional Drivers”, European Journal of Operational Research, Vol. 254, No.2, PP. 472–480. 3.   Noruzi, N., Sadegh-Amalnick, M. and Alinaghian, M. (2015). “Evaluating of the particle swarm optimization in a periodic vehicle routing problem”, Measurement, Vol.62, No.2, PP. 162-169.##Leung, S.C.H. et al. (2007). “A robust optimization model for multi-site production planning problem in an uncertain environment”, European Journal of Operational Research, Vol. 181, No.5, PP. 224-238.##Kohl, N., and Madsen, O.B.G. (1997). “An optimization algorithm for the vehicle routing problem with time windows based on lagrangian relaxation”, Jornal of Operation Research, Vol.45, No.3, PP. 395-406.##Coene, S., Arnout, A., and Spieksma, F. (2010). “On a periodic vehicle routing problem”, Journal of Operation Research, Vol. 61, No.12, PP. 1719–1728.##Hemmelmayr, V. et al. (2011). “A heuristic solution method for node routing based solid waste collection problems”, Journal of Heuristics, Vol.19, No.2, PP. 129-156.##Baptista, S., Oliveira, R.C. and Zúquete, E. (2002). “A period vehicle routing case study”, European Journal Operation Research, Vol.139, No.2, PP. 220-229.##Tavakkoli-Moghaddam, R. et al. (2011). “New mathematical model for a competitive vehicle routing problem with time windows solved by simulated annealing”, Journal of Manufacturing Systems, Vol.30, No.2, PP. 83-92.##Norouzi, N. et al. (2012). “A New Multi-objective Competitive Open Vehicle Routing Problem Solved by Particle Swarm Optimization”, Journal of Manufacturing Systems, Vol. 12, No.4, PP. 609-633.##Erera, A., L, Morales, J. C, and Savelsbergh, M. (2010). “The vehicle routing problem with stochastic demand and duration constraints”, Journal of Transportation Science, Vol. 44, No.4, PP. 474–49.##Novoa, C. and Storer, R. (2009). “An approximate dynamic programming approach for the vehicle routing problem with stochastic demands”, ‌European Journal of Operational Research, Vol. 196, No.2, PP. 509–515.##Goodson, J. C., Ohlmann, J. W, and Thomas, B. (2012). “Cyclic -order neighborhoods with application to the vehicle routing problem with stochastic demand”, European Journal of Operational Research, Vol. 2172, No.2, PP. 312–323.##List, B. F., Wood, B, and Nozick, L. K. (2003). “Robust optimization for fleet planning under uncertainty”, Transportation Research Part E: Logistics and Transportation Review, Vol. 39, No.3, PP. 209– 227.##Soyster, A. (1973). “Convex programming with set-inclusive constraints and applications to inexact linear programming”, Journal of Operation Research, Vol. 21, No.5, PP. 1154– 1157.##Mulvey J. M., Vanderbei, R. J, and Zenios, S. A. (1995). “Robust optimization of large-scale systems”, Journal of Operation Research, Vol. 43, No.2, PP. 264–281.##Bahri, O., Ben Amor, N, and Talbi, EG. (2016). “Robust Routes for the Fuzzy Multi-objective Vehicle Routing Problem”, 8th IFAC Conference on Manufacturing Modeling, Management and Control, Vol.49, No.12, PP. 769-774.##Ben-Tal, A. and Nemirovski, A. (1998). “Robust convex optimization”, Mathematic Operation Research, Vol. 23, No.4,   PP. 769–805.##Ben-Tal, A. and Nemirovski, A. (2000). “Robust solutions of linear programming problems contaminated with uncertain data” Mathematic Programming, Vol. 88, No.3, PP. 411–424.##El-Ghaoui, L., Oustry, F, and Lebret, H. (1998). “Robust solutions to uncertain semi definite programs”, SIAM Journal on Optimization, Vol. 9, No.1, PP. 33–52.##Sungur, I., Ordonez, F, and Dessouky, M. (2008). “A robust optimization approach for the capacitated vehicle routing problem with demand uncertainty.” IIE Transactions, Vol. 40, PP. 509–523.##Gounaris, C. E., Wiseman, W, and Floudas, C. A. (2013). “The robust capacitated vehicle routing problem under demand uncertainty.” Journal of Operations Research, Vol. 61, No.3, PP. 677–693.##Lee, C., Lee, K, and Park, S. (2012). “Robust vehicle routing problem with deadlines and travel time /demand uncertainty”, Journal of the Operational Research Society, Vol. 63, No.9, PP. 1294–1306.##Lenstra, J.K. and Rinnooy Kan, A.H.G. (1981). “Complexity of vehicle and scheduling problem&quot;, Networks, Vol.11, No.2, PP. 221-227.##Coene, S., Arnout, A, and Spieksma, F. (2010). “On a periodic vehicle routing problem”, Journal of Operation Research society, Vol.61, No.12, PP. 1719-1728.##Alegre, J., Laguna, M, and Pacheco, J. (2007). “Optimizing the periodic pickup of raw materials for a manufacturer of auto parts”, European Journal Operation. Research, Vol.179, No.3, PP. 739746.##Alinaghian, M., et al. (2012). “A new competitive approach on multi-objective periodic vehicle routing problem”, International Journal Applied Operation Research. Vol.1, No.3, PP. 33-41.##Angelelli, E and Speranza, M.G. (2002). “The periodic vehicle routing problem with intermediate facilities”, European Journal of Operation Research, Vol.137, No.2, PP. 233-247.##Das, S, and Suganthan, PN. (2011). “Differential evolution: a survey of the state-of-the-art”, transaction on Evolutionary Computation, Vol.15. No.2, PP.4-31##Kunnapapdeelert, S, and Kachitvichyanukul, V. (2013). “Differential evolution algorithm for generalized multi depot vehicle routing problem with pickup and delivery requests”, In: Lin YK., Tsao YC., Lin SW. (Eds) Proceedings of the Institute of Industrial Engineers Asian Conference 2013. Springer, Singapore.## Kunnapapdeelert, S, and Kachitvichyanukul, V. (2015). “Modified DE Algorithms for Solving Multi-depot Vehicle Routing Problem with Multiple Pickup and Delivery Requests”, Toward Sustainable Operations of Supply Chain and Logistics Systems, Eco Production.##Pan, F, and Nagi, R. (2010). “Robust supply chain design under uncertain demand in agile manufacturing”, Computers and Operations Research, Vol. 37, No.4, PP.668-683.##Yu, C.S and Li H.L. (2000). “A robust optimization model for stochastic logistic problems”, International Journal of Production Economics, Vol.64, No.1, PP. 385-397.##Leung, S.C.H, and Chan S.S.W. (2009). “A Goal Programming Model for Aggregate Production Planning with Resource Utilization Constraint”, Computers and Industrial Engineering, Vol.56, No.3, PP. 1053-1064.##Storn, R, and Price. K. (1997). “Differential Evolution – A Simple and Efficient Heuristic for global Optimization over Continuous Spaces.” Journal of Global Optimization, Vol.11, No.4, PP. 359-431.##Price, K.V., Storn, R.M, and Lampinen, J.A. (2005). “Differential Evolution: A Practical Approach to Global Optimization”, Natural Computing Series, Springer.##Qin, A.K, and Suganthan. P.N. (2005). “Self-Adaptive Differential Evolution Algorithm for Numerical Optimization”, In Proceedings of the IEEE Congress on Evolutionary Computation, Vol. 2, No.3, PP.1785–1791.##L´ opez Cruz, I.L. et al. (2005). “Efficient Differential Evolution algorithms for multimodal optimal control problems‌”, Applied Soft Computing, Vol.3, No.2, PP. 97-122.##Cordeau, J.F., Gendreau, M, and Laporte, G. (1997). “A tabu search heuristic for periodic and multi-depot vehicle routing problems”, Networks Vol 30. No.2, PP.105-119.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>مدل‌سازی ریاضی و حل مسئلۀ زمان‌بندی تولید کار کارگاهی انعطاف‌پذیر با جریان‌های معکوس</TitleF>
				<TitleE>Mathematical Modeling and Solving Flexible Job-Shop Production Scheduling with Reverse Flows</TitleE>
                <URL>https://aie.ut.ac.ir/article_66293.html</URL>
                <DOI>10.22059/jieng.2018.228481.1333</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>One of the important issues in the field of flexible job-shop production scheduling is reverse flows within a single production unit, as is the case in the assembly/disassembly plants. This paper studies the flexible job-shop scheduling by employing reverse flows approach, which consists of two flows of jobs at each stage in opposite directions. The problem can be used only if you have two flows: the first one going from first stage to last stage, and the second flow going from last stage to first stage. Then, a mathematical model of problem is provided to minimize the maximal completion time of the jobs (i.e., the makespan). Because of the complexity solving and proving that this problem ranked on NP-hard problems, we proposed meta-heuristic algorithm genetic (GA). Also, The parameters of these algorithm GA and their appropriate operators are obtained by the use of the Taguchi experimental design. The computational results validate outperforms proposed algorithm GA.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>یکی از مسائل مهم در سیستم‌های تولید کارگاهی انعطاف‌پذیر، توجه به جریان‌های معکوس درون شبکه مونتاژ/ جداسازی است. در این پژوهش، مسئلة زمان‌بندی تولید کار کارگاهی انعطاف‌پذیر با رویکرد جریان‌های معکوس که از دو جریان کارها (مستقیم و معکوس) در هر مرحله متشکل است، بررسی می‌شود. این مسئله زمانی کاربرد دارد که شما با دو جریان مواجه باشید که جریان (کار) رفت از مرحلة اول به آخر و جریان (کار) برگشت از مرحلة آخر به اول به‌کار برده شود سپس یک مدل ریاضی از مسئله با هدف کمینه‌سازی معیار بیشینة زمان تکمیل کارها یا به عبارتی Cmax ارائه می‌شود. با توجه به پیچیدگی حل و Np-hard‌بودن این مسئله، از الگوریتم ژنتیک بهره می‌گیریم. همچنین با استفاده از طراحی آزمایش‌ها و روش تاگوچی، مقدار مناسب پارامترهای الگوریتم ژنتیک را برآورد می‌کنیم. تحلیل نتایج، بیانگر کارایی الگوریتم ژنتیک برای حل مدل پیشنهادی است.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>87</FPAGE>
						<TPAGE>96</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>فاطمه</Name>
						<MidName></MidName>		
						<Family>سلیمانی‌نیا</Family>
						<NameE>Fatemeh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Soleimaninia</FamilyE>
						<Organizations>
							<Organization>Department of Industrial and Mechanical Engineering, Qazvin Branch, Islamic Azad University, Qazvin, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>fatemesoleimaninia@gmail.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>اسماعیل</Name>
						<MidName></MidName>		
						<Family>مهدی زاده</Family>
						<NameE>Esmaeil</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Mehdizadeh</FamilyE>
						<Organizations>
							<Organization>Department of Industrial and Mechanical Engineering, Qazvin Branch, Islamic Azad University, Qazvin, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>emqiau@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Flexible Job-Shop</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Genetic Algorithm</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Production Scheduling</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Mathematical Modeling</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Reverse Flows</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Taguchi Method</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1-        Beheshtinia, M.A., Ghasemi, A. and Farokhnia, M. (2016). “Production and Transportation Scheduling and Allocation of Orders in the Supply Chan”, Journal of Industrial Engineering,University of Tehran, Vol.50, No.2,PP. 191-203.##2-        YousefiBabadi, A. and Shishebori, D. (2015). “Robust Optimization of integrated reverse logistic network design at uncertain conditions”, Journal of Industrial Engineering,University of Tehran, Vol.49, No.2,PP. 299-313.##3-        Kim, H.J., Lee, D.H. and Xirouchakis, P. (2007). ‌“Disassembly scheduling: literature review and future research directions.”International Journal of Production Research, Vol.45, No.18-19, PP.4465-4484.##4-        Brennan, L., Gupta, S.M. and Taleb, K.N.  (1994). “Operations planning issues in an assembly/disassembly environment, International Journal of Operations &amp; Production Management, Vol.14, No.9, PP.57-67.##5-        Duta, L., Filip, F.G. and Popescu, C. (2008), Evolutionary programming in disassembly decision making”, Int. J. Comput. Commun. Control, Vol.3, No.3, PP.282-286.##6-        Dondo, R.G. and Méndez, C.A. (2016). “Operational planning of forward and reverse logistic activities on multi-echelon supply-chain networks”, Computers and Chemical Engineering, Vol.88, No.??? , PP.170-184.##7-        Osmani, A. and Zhang, J. (2017), Multi-period stochastic optimization of a sustainable multi-feedstock second generation bioethanol supply chain− A logistic case study in Midwestern United States”, Land Use Policy, Vol.61, No.1, PP.420-450.##8-        Giri, B.C., Chakraborty, A. and Maiti, T. (2017). Pricing and return product collection decisions in a closed-loop supply chain with dual-channel in both forward and reverse logistics”, Journal of Manufacturing Systems,Vol.42, No.??? , PP.104-123.##9-        Gungor, A. and Gupta, S.M. (2001). A solution approach to the disassembly line balancing problem in the presence of task failures”, International Journal of Production Research, Vol.39, No.7, PP.1427-1467.##10-      Gupta, S.M., McGovern, S.M. and Kamarthi, S.V,J .(2003). “Solving disassembly sequence planning problems using combinatorial optimization”, In Proceedings of the 2003 Northeast Decision Sciences Institute Conference (PP. 178-180).##11-      Kongar, E. and Gupta, S.M. (2002), A multi-criteria decision making approach for disassembly-to-order systems”, Journal of Electronics Manufacturing, Vol.11, No.2, PP.171-183.##12-      González, B. and Adenso-D. B. (2006). “A scatter search approach to the optimum disassembly sequence problem”, Computers and Operations Research, Vol.33, No.6, PP.1776-1793.##13-      Ziaee, M. and Sadjadi, S.J.  “Mixed binary integer programming formulations for the flow shop scheduling problems. A case study: ISD projects scheduling”, Applied mathematics and computation, Vol.185, No.1, PP.218-228.##14-      Ilgin, M.A. and Gupta, S.M. (2011). “Recovery of sensor embedded washing machines using a multi-kanban controlled disassembly line”. Robotics and Computer-IntegratedManufacturing,Vol.27, No.2, PP.318-334.##15-      Gonnuru, V.K. (2013). “Disassembly planning and sequencing for end-of-life products with RFID enriched information”, Robotics and Computer-Integrated Manufacturing, Vol.29, No.3, PP.112-118.##16-      Li, X. et al. (2015). “Assembly oriented control algorithm of collaborative disassembly and assembly operation in collaborative virtual maintenance process”, Journal of Manufacturing Systems, Vol.36, No.1 , PP.95-108.##17-    Nonomiya, H. and Tanimizu, Y. (2017). “Optimal Disassembly Scheduling with a Genetic Algorithm”, Procedia CIRP,Vol.61, No.1, PP.218-222.##18-    Abdeljaouad, M.A. et al. (2015). “Job-shop production scheduling with reverse flows”, European Journal of Operational Research, Vol.244, No.1, PP.117-128.##19-    Molla-Alizadeh-Zavardehi, S., Hajiaghaei-Keshteli, M. and Tavakkoli-Moghaddam, R. (2011). “Solving a capacitated fixed-charge transportation problem by artificial immune and genetic algorithms with a Prüfer number representation”, Expert Systems with Applications, Vol.38, No.8, PP.10462-10474.##20-      Taillard, E. (1993). “Benchmarks for basic scheduling problems”. European Journal of Operational Research, Vol.64, No.2, PP.278-285.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>توزیع منصفانۀ پاداش مشترک میان واحدهای تصمیم‌گیری با استفاده از تحلیل پوششی داده‌ها</TitleF>
				<TitleE>The Fair Revenue Allocation among the Units of an Organization Using DEA</TitleE>
                <URL>https://aie.ut.ac.ir/article_66294.html</URL>
                <DOI>10.22059/jieng.2018.203268.1093</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>To develop an organization, its units must be continuously assessed, and awarded according to the assessment results. Otherwise, the inefficient units are located on the margin of safety, and the efficient units get disappointed. In this paper, a way is presented to fairly distribute a common reward among the units of organization. Using data envelopment analysis, this method establishes the share of each unit relative to its performance. To this end, first the minimum and maximum possible shares of each DMU are established. Then, a combination of them is used for identifying its final share. In this method, the shares are objectively determined regardless of personal tastes.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT> برای پیشرفت یک سازمان باید کارایی واحدهای تصمیم‌گیری آن به‌صورت مستمر ارزیابی، و هر واحد متناسب با کارایی خود تشویق شود. در غیر این صورت، واحدهای ناکارا در حاشیة امنیت قرار می‌گیرند و واحدهای کارا دلسرد می‌شوند. در این پژوهش، روشی برای توزیع منصفانة پاداش ثابت میان واحدهای یک سازمان ارائه می‌شود. این روش با استفاده از فن تحلیل پوششی داده‌ها سهم هر واحد را متناسب با کارایی آن تعیین می‌کند. برای این کار ابتدا کمترین و بیشترین پاداش ممکن هر واحد تعیین، سپس تلفیقی از آن‌ها به‌عنوان سهم پایانی آن واحد درنظر گرفته می‌شود. در این روش، سلیقة شخصی انسان در تعیین پاداش واحدها دخالتی ندارد.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
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						<FPAGE>97</FPAGE>
						<TPAGE>101</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>اسفندیار</Name>
						<MidName></MidName>		
						<Family>لشنی</Family>
						<NameE>Esfandiar</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Lashni</FamilyE>
						<Organizations>
							<Organization>Department of Mathematics, Islamic Azad University, Doroud Branch, Lorestan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>elashani@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>کوروش</Name>
						<MidName></MidName>		
						<Family>آریاوش</Family>
						<NameE>Kourosh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Aryavash</FamilyE>
						<Organizations>
							<Organization>Department of Mathematics, Islamic Azad University, Doroud Branch, Lorestan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>k.aryavash@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Data Envelopment Analysis</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Efficiency</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Revenue Allocation</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>Azadeh, A., Ghaderi, S.F. and Omrani, H. (2009). “A deterministic approach for performance assessment and optimization of power distribution units in Iran”, Energy Policy, Vol. 37, No. 1 , PP. 274-280.##Charnes, A., Cooper, W.W. and Rhodes, E. (1978). “Measuring the efficiency of DMUs”, European Journal of Operational Research, Vol. 2,No. 6, PP. 429- 444.##Khodabakhshi, M. and Aryavash, K. (2012). “Ranking all units in data envelopment analysis”, Applied Mathematics Letters, Vol.25, No. 12, PP. 2066- 2070.##Khodabakhshi, M. and Aryavash, K., (2014). “The fair allocation of common fixed cost or revenue using DEA concept”, Annals of Operations Research, Vol. 214, No. 1, PP. 187-194.##Khodabakhshi, M. and Aryavash, K., (2015). “Aggregating preference rankings using an optimistic-pessimistic approach”, Computers and Industrial Engineering, Vol. 85, No. 1, PP. 13–16.##Beasely, J.E. (2003). “Allocating fixed costs and resources via DEA”, European Journal of Operational Research, Vol.147, No. 1, PP. 198–216.##Cook, W.D. and Kress, M. (1999). &quot;Characterizing an equitable allocation of shared costs: a DEA approach”, European Journal of Operational Research, Vol.119, No. 4, PP. 652–661.##Cook, W.D. and Zhu, J. (2005). “Allocation of shared costs among decision making units: a DEA approach”, Computers and Operations Research, Vol. 32, No. 8, PP. 2171–2178.##Jahanshahloo, G.R., Hossienzadeh Lotfi, F. and Morady, M. (2005). “A DEA approach for fair allocation of common revenue”, Applied Mathematics and Computation, Vol. 160, No. 3, PP. 719–724.##Li, Y., et al., (2009). “Allocating the fixed cost as a complement of other cost inputs: a DEA approach”, European Journal of Operational Research, Vol.197 No. 1, PP. 389–401.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>زمان‌بندی اتاق عمل برای جراحی الکتیو با درنظرگرفتن واحدهای مراقبت بعد از عمل به کمک برنامه‌ریزی آرمانی</TitleF>
				<TitleE>Operating Room Scheduling for Elective Surgeries Considering Downstream Care Units Using Goal Programming</TitleE>
                <URL>https://aie.ut.ac.ir/article_66295.html</URL>
                <DOI>10.22059/jieng.2018.218436.1247</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>In a hospital, operating rooms produces a large part of the costs, on the one hand, and a large part of the income, on the other hand. One of the most impressive ways to increase the operating rooms efficiency is using effective ways for programming and scheduling. While this department has a close relation with other departments in the hospital, improving its efficiency will raise patients satisfaction and the whole hospital efficiency and performance. In this paper, a stochastic integer programming model has been developed for operating rooms programming and scheduling, with the aim of minimizing the cost of underutilization and overcapacity in downstream units, including intensive care unit and wards. The model aims to provide a cyclic master surgery scheduling at the tactical level based on hospital strategic decisions. First, it allocates blocks to specialties based on block scheduling strategy, and secondly determines each surgeon’s surgery schedule. In addition, to improve the efficiency and reduce the complexity of the model for the large scale cases, the convolution stochastic distribution parts of the model have been exchanged with the expected values and variances of the capacities needed for different days of the week in a corresponding integer goal programming model. Then, different case studies have been generated by changing some of the parameters to show the objective function sensitivity to the changes. Innovation of this research compared to the previous studies is providing the schedules for the surgeons rather than the specialties. This saves time, expenses, and computational operations. Also, positive half variance of the number of patients in downstream units in each day of the week has been used directly rather than the variance of the number of patients in these units.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>در این مقاله، یک مدل برنامه‌ریزی آرمانی با متغیرهای صحیح برای زمان‌بندی اتاق‌های عمل به‌صورت بلوکی ارائه شده که در آن زمان‌های مورد نیاز بستری بیماران تصادفی درنظر گرفته شده است. هدف برای زمان‌بندی اصلی جراحی، کمینه‌کردن هزینه‌های واحدهای مراقبت پایین‌دستی است. برای کاهش پیچیدگی محدودیت‌های ظرفیت، از مقادیر مورد انتظار و نیم‌انحراف معیار مثبت تعداد بیماران در واحدهای مراقبت پایین‌دستی استفاده، و مثال‌ها با کمک نرم‌افزار گمز حل شده است. نوآوری پژوهش در این است که اولاً به هر دو معیار کمبود ظرفیت و خالی‌ماندن تخت توجه شده و ثانیاً جراحان برای رسیدن به این اهداف، زمان‌بندی شده‌‌اند. با استفاده از مدل پیشنهادی می‌توان روز (های) مناسب برای هر جراح را به‌نحوی تعیین کرد که کارایی واحدهای مراقبت پایین‌دستی در حداکثر سطح ممکن باشد و برای این کار باید به سطح خدمت موردنظر و محدودیت بلوک‌های تخصیصی به سرویس‌ها توجه شود.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
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						<FPAGE>103</FPAGE>
						<TPAGE>112</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>ناهید</Name>
						<MidName></MidName>		
						<Family>محمودیان</Family>
						<NameE>Nahid</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Mahmoudian</FamilyE>
						<Organizations>
							<Organization>Department of Management, University of Isfahan, Isfahan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>nahidmahmoodian3000@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>سعیده</Name>
						<MidName></MidName>		
						<Family>کتابی</Family>
						<NameE>Saeedeh</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Ketabi</FamilyE>
						<Organizations>
							<Organization>Department of Management, University of Isfahan, Isfahan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>sketabi@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>آرزو</Name>
						<MidName></MidName>		
						<Family>عتیقه چیان</Family>
						<NameE>Arezo</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Atighechian</FamilyE>
						<Organizations>
							<Organization>Department of Management, University of Isfahan, Isfahan, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>a.atighehchian@yahoo.com</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Block Scheduling Strategy</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Downstream Units</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Goal Integer Programming</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Master Surgery Scheduling</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Tactical Surgery Scheduling</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1. Cardeon, B., Demeulemeester, E. and Belien, J. (2010). “Operating room planning and scheduling”, A literature review. European Journal of Operational Research, Vol. 201, No. 3, PP. 921-932.##2.Min, D. and Yih, Y. (2010). “Scheduling elective surgery under uncertainty and downstream capacity constraints”, European Journal of Operational Research, Vol. 206, No. 3, PP. 642-652.## 3. Hans, E.W., van Houdenhoven, M., and Hulshof, P.J.H. (2011). “A framework for health care planning and control”, In R. Hall (ED), Handbook of health care systems scheduling, Springer.international series in operations research and management science, Vol. 168, PP.303-320, New York: Springer.##4. Van Oostrum, J.M. et al., (2008). “A master surgery scheduling approach for cyclic scheduling in operating room departments”, OR Spectrum, Vol. 30, No. 2, PP. 355–374.##5. Carter, M. and Ketabi, S. (2013). “Bed Balancing in Surgical Wards via Block Scheduling”, Journal of Minimally Invasive Surgical Sciences. Vol. 2, No. 2, PP. 129-137.##6. Wang,Y. (2014). “Particle swarm optimization-based planning and scheduling for a laminar-flow operating room with downstream resource”, Soft Computing, Vol. 19, No. 10, PP. 2913-2926.##7. Eskandari H. and Bahrami M. (2017). “Multi-Objective Operating Room Scheduling Using Simulation-based Optimization”, Journal of Industrial Engineering, Vol. 51, No. 1, PP. 1-13.##8. Khatibi T., et al., (2015), “Prioritizing interrupt causes in minimally-invasive surgeries based on identifying causal relations between interrupt causes”, Journal of Industrial Engineering, Vol. 49, No. 1, PP. 33-43.##8. Fugener, A., et al., (2014). ”Master Surgery scheduling with consideration of multiple downstream units”, European Journal of Operational Research., Vol. 239, No. 1, PP. 227–236.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>رویکردی برای برنامه‌ریزی طرح درمان در پرتودرمانی با شدت تنظیم‌شده (IMRT)</TitleF>
				<TitleE>An Approach for Treatment Programming in Intensity Modulated Radiation Therapy (IMRT)</TitleE>
                <URL>https://aie.ut.ac.ir/article_66296.html</URL>
                <DOI>10.22059/jieng.2018.225242.1302</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>Intensity modulated radiation therapy is one of the most commonly procedures used for delivering radiation to cancerous tissues. It aims to deliver the prescribed dose in the target volume while minimizing damage to the nearby healthy organs. In this procedure, two decisions being very important are selecting the beam angles and calculating the beam intensities. Although beam angle selection (beam angle optimization) is one of the most important decisions in this procedure, it is often be made manually and based on radio therapist experience and intuition. In order to overcome this drawback, this paper proposes a hybrid approach for automated beam angle selection and intensity computation. The proposed approach first finds a good feasible solution, and then use this solution as a starting point in local neighborhood search to find the local optimal solution. As the results of numerical experiments demonstrate, the proposed hybrid-approach, compared to its corresponding stand-alone methods, finds a better solution quickly and consistently.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>پرتودرمانی با شدت تنظیم‌شده روشی رایج برای انتقال اشعه به بافت سرطانی، با هدف انتقال دوز تجویزشده به حجم هدف و کاهش آسیب به اندام‌های سالم اطراف تومور است. به‌طورمعمول، در این فرایند دو تصمیم اهمیت زیادی دارد: انتخاب زوایای پرتو و محاسبة شدت پرتوها. علی‌رغم اینکه انتخاب زوایای پرتو (بهینه‌سازی زوایای پرتو) در این مسائل بسیار اهمیت دارد، اغلب براساس تجربه انجام شده است و دقت کافی ندارد. برای حل این مشکل، پژوهش حاضر بر آن است تا چارچوبی ترکیبی برای انتخاب خودکار زوایای پرتو و محاسبة شدت پرتوها در این روش رادیوتراپی ارائه کند. رویکرد ارائه‌شده ابتدا با استفاده از روش‌های ابتکاری، نقطه‌ای شدنی با کیفیت خوب برای مسئله پیدا کرده سپس آن را به‌عنوان نقطة شروع در الگوریتم جست‌وجوی همسایگی برای یافتن بهینة محلی به‌کار گرفته است. با توجه به نتایج محاسباتی درمی‌یابیم که استفاده از این رویکرد ترکیبی به‌جای رویکردهای انفرادی در زمان کوتاه‌تر به جواب بهینة محلی با کیفیت خوب دست پیدا می‌کند.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>113</FPAGE>
						<TPAGE>124</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>مهدی</Name>
						<MidName></MidName>		
						<Family>نجفی</Family>
						<NameE>Mehdi</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Najafi</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Sharif University of Technology, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>najafi.mehdi@sharif.edu</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>مهسا</Name>
						<MidName></MidName>		
						<Family>فریدمهر</Family>
						<NameE>Mahsa</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Faridmehr</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, Sharif University of Technology, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>faridmehr_m@ie.sharif.edu</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Beam Angle Optimization</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Fluence Map Optimization</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Intensity Modulated Radiation Therapy</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Treatment Programming</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>1. Lee, E.K., T. Fox, and I. Crocker. (2000). Optimization of radiosurgery treatment planning via mixed integer programming, Medical physics, Vol. 27, No. 5, PP. 995-1004.##2. Cho, P.S. et al. (1998). Optimization of intensity modulated beams with volume constraints using two methods: Cost function minimization and projections onto convex sets, Medical Physics, Vol. 25, No. 4, PP. 435-443.##3. Romeijn, H.E. et al. (2003). A novel linear programming approach to fluence map optimization for intensity modulated radiation therapy treatment planning, Physics in Medicine and Biology,Vol.48, No.21, P. 3521.##4. Saka, B., R.L. Rardin, and M.P. Langer. (2014). Biologically guided intensity modulated radiation therapy planning optimization with fraction-size dose constraints, Journal of the OperationalResearch Society, Vol. 65, No. 4, PP. 557-571.##5. Holder, A. (2003). Designing radiotherapy plans with elastic constraints and interior point methods, Health care management science, Vol. 6, No. 1, PP. 5-16.##6. Spirou, S.V. and C.-S. Chui. (1998). A gradient inverse planning algorithm with dose-volume constraints. Medical physics, Vol. 25, No. 3, PP. 321-333.##7. Bednarz, G. et al. (2004). Inverse treatment planning using volume-based objective functions, Physics in Medicine and Biology, Vol. 49, No. 12, P. 2503.##8. Langer, M. et al. (1990). Largescale optimization of beam weights under dose-volume restrictions, Vol. 18, No. 4, PP. 887-893.##9. Lee, E.K., T. Fox, and I. Crocker, (2003), Integer programming applied to intensity-modulated radiation therapy treatment planning. Annals of Operations Research, Vol. 119, No. 1-4, PP. 165-181.##10. Romeijn, H.E., Dempsey. J.F and J.G. Li. (2004). A unifying framework for multi-criteria fluence map optimization models, Physics in Medicine and Biology, Vol. 49, No. 10, P. 1991.##11. D D&#039;Souza, W., Meyer, R.R., and Shi, L. (2004). Selection of beam orientations in intensity-modulated radiation therapy using single-beam indices and integer programming, Physics in Medicine and Biology, Vol. 49, No. 15, PP. 34-65.##12. Kirkpatrick, S., Gelatt, C.D., and Vecchi, M.P. (1983). Optimization by simmulated annealing, science, Vol. 220, No. 4598, PP. 671-680.##13. Li, Y., Yao, J., and. Yao, D. (2004). Automatic beam angle selection in IMRT planning using genetic algorithm, Physics in medicine and biology, Vol. 49, No. 10, P. 1915.##14. Price, S. et al. (2014). Data mining to aid beam angle selection for intensity-modulated radiation therapy. in Proceedings of the 5th ACM conference on bioinformatics, computational biology, and health informatics, ACM.##15. Aleman, D.M. et al. (2008). Neighborhood search approaches to beam orientation optimization in intensity modulated radiation therapy treatment planning, Journal of Global Optimization, Vol. 42, No. 4, PP. 587-607.##16. Kirkpatrick, S. (1984). Optimization by simulated annealing: Quantitative studies, Journal of statistical physics, Vol. 34, No. 5-6, PP. 975-986.##17. Bertsimas, D. et al. (2013). A hybrid approach to beam angle optimization in intensity-modulated radiation therapy, Computers and Operations Research, Vol. 40, No. 9, PP. 2187-2197.##18. Lin, S., Lim, G.J., and J.F. (2016). Bard, Benders decomposition and an IP-based heuristic for selecting IMRT treatment beam angles, European Journal of Operational Research, Vol. 251, No. 3, PP. 715-726.##19. Lim, G.J., Choi, J., and Mohan, (R. 2008). Iterative solution methods for beamangle and fluence map optimization in intensity modulated radiation therapy planning, OR Spectrum, Vol. 30, No. 2, PP. 289-309.##20. Lim, G.J., and Cao, W. (2012), A two-phase method for selecting IMRT treatment beam angles: Branch-and-Prune and local neighborhood search, European Journal of Operational Research, Vol. 217, No. 3, PP. 609-618.##21. Zhang, H.H. et al. (2009). Solving beam-angle selection and dose optimization simultaneously via high-throughput computing, INFORMS Journal on Computing, Vol. 21, No. 3, PP. 427-444.##22. Li, Y. et al. (2005). A particle swarm optimization algorithm for beam angle selection in intensity-modulated radiotherapy planning, Physics in medicine and biology, Vol. 50, No. 15, P. 3491.##23. Ahnesjö, A., Saxner, M., and Trepp, A. (1992). A pencil beam model for photondose calculation, Medical physics, Vol. 19, No. 2, PP. 263-273.##24. Deasy, J.O., Blanco, A.I., and Clark, V.H. (2003). CERR: A computational environment for radiotherapy research, Medical Physics, Vol. 30, No. 5, PP. 979-985.##25. Group, I.M.R.T.C.W., (2001), Intensity-modulated radiotherapy: current status and issues of interest, International Journal of Radiation Oncology* Biology* Physics, Vol. 51, No. 4, PP. 880-914.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE>
				<ARTICLE>
                <LANGUAGE_ID>1</LANGUAGE_ID>
				<TitleF>توسعۀ مدل تولید اقتصادی در زنجیره‌های تأمین سه‌سطحی یکپارچه و غیریکپارچه با درنظرگرفتن سیاست بهینۀ کنترل موجودی</TitleF>
				<TitleE>Developing an Economic Production Quantity Model in Integrated and Non-integrated Three-Layer Supply Chains with an Optimal Inventory Control Policy</TitleE>
                <URL>https://aie.ut.ac.ir/article_66297.html</URL>
                <DOI>10.22059/jieng.2018.201740.1082</DOI>
                <DOR></DOR>
				<ABSTRACTS>
					<ABSTRACT>
						<LANGUAGE_ID>1</LANGUAGE_ID>
						<CONTENT>This paper develops an economic production quantity model in a three-layer supply chain with two different structures. This chain composes of a supplier, a manufacturer, and multiple retailers. In this chain, the supplier transforms raw material to the semi-finished product, and sends them to the manufacturer. Then, the manufacturer transmutes them to the finished product, and delivers them to the retailers to satisfy market demand. The retailers replenish their inventory at the same time. The demand of each retailer is different due to essence of various demand customers, and according to the decisions of the chain’s members, two structures of non-integrated and integrated supply chains are surveyed. In this paper, we will employ the Stackelberg approach to solve the presented models. The ordering cycle of retailers is the decision variable of the model. The main aim of this study is to develop an inventory and production model in three-layer supply chains to minimize the total cost of chain by utilizing the optimal inventory control policy. At last, numerical examples are presented for each structure of supply chains.</CONTENT>
					</ABSTRACT>
					<ABSTRACT>
						<LANGUAGE_ID>0</LANGUAGE_ID>
						<CONTENT>در این تحقیق، به توسعة مدل تولید اقتصادی در زنجیرة تأمین سه‌سطحی با دو ساختار متفاوت می‌پردازیم. زنجیره‌ای متشکل از یک تأمین‌کننده، یک تولیدکنندهو چندین خرده‌فروش که تأمین‌کننده مواد اولیه را به کالای پیش‌ساختهتبدیل می‌کند و در اختیار تولیدکننده قرار می‌دهد، تولیدکننده نیز آن‌ها را به کالای نهایی تبدیل و برای خرده‌فروشان ارسال می‌کند تا بدین ترتیب خرده‌فروشان بتوانند پاسخگوی تقاضای بازار باشند. گفتنی است آن‌ها بازپرسازیموجودیشان را به‌طور هم‌زمان انجام می‌دهند و از آنجا که هریک مشتریان خاص خود را دارند، تقاضایشان با یکدیگر متفاوت است. با توجه به تصمیمات اعضای زنجیره، دو ساختار زنجیرة تأمین غیریکپارچه و یکپارچه بررسی شده است. در این پژوهش، ما از رویکرد استکلبرگ برای حل مدل‌های ارائه‌شده استفاده خواهیم کرد. سیکل سفارش‌دهی خرده‌فروشان متغیر تصمیم مدل است. هدف اصلی این پژوهش، توسعة مدل موجودی و تولید در زنجیره‌های تأمین سه‌سطحی در راستای کاهش هزینه‌های زنجیرة تأمین با استفاده از سیاست بهینة کنترل موجودی است. در پایان، نمونه مسائلی برای هریک از ساختار‌های زنجیرة تأمین ارائه شده است.</CONTENT>
					</ABSTRACT>
				</ABSTRACTS>
				<PAGES>
					<PAGE>
						<FPAGE>125</FPAGE>
						<TPAGE>137</TPAGE>
					</PAGE>
				</PAGES>
	
				<AUTHORS><AUTHOR>
						<Name>مهسا</Name>
						<MidName></MidName>		
						<Family>نوری داریان</Family>
						<NameE>Mahsa</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Noori Daryan</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, South Tehran Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>m.nooridaryan@ut.ac.ir</Email>			
						</EMAILS>
					</AUTHOR><AUTHOR>
						<Name>عطاالله</Name>
						<MidName></MidName>		
						<Family>طالعی زاده</Family>
						<NameE>Ataollah</NameE>
						<MidNameE></MidNameE>		
						<FamilyE>Taleizadeh</FamilyE>
						<Organizations>
							<Organization>Department of Industrial Engineering, South Tehran Branch, Islamic Azad University, Tehran, Iran</Organization>
						</Organizations>
						<Countries>
							<Country>Iran</Country>
						</Countries>
						<EMAILS>
							<Email>taleizadeh@ut.ac.ir</Email>			
						</EMAILS>
					</AUTHOR></AUTHORS>
				<KEYWORDS>
					<KEYWORD>
						<KeyText>Game theory</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Inventory Control</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Production Planning</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Stackelberg Equilibrium</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Supply Chain</KeyText>
					</KEYWORD>
					<KEYWORD>
						<KeyText>Supply Chain Management</KeyText>
					</KEYWORD></KEYWORDS>
				<REFRENCES>
				<REFRENCE>
				<REF>Laudon, K.C., and Laudon, J.P. (2002). “Management Information Systems: Managing the Digital Firm”, Pearson Prentice Hall, Pearson Education, Inc., Upper Saddle River, New Jersey.##Ayers, J.B. (2006). “Handbook of Supply chain Management”, Second Edition, Auerbach Publications, Taylor and Francis Group, Boca Raton, New York.##Ganeshan, R., and Harrison, T.P. (1995). “An Introduction to Supply Chain Management”, Department of Management Sciences and Information Systems, 303 Beam Business Building, Penn State University, University Park, PA.##Chopra, S., and Meindl, P. (2001). “Supply Chain Management: Strategy, Planning, and Operations”, Upper Saddle River, NJ: Prentice-Hall, Inc. Chapter1.##Chopra, S., and Meindl, P. (2007). “Supply Chain Management, Strategy, Planning, and Operation”, Prince Hall, Inc., NJ, USA.##Hill, R.M. (1997). “The-single vendor single-buyer integrated production-inventory model with a generalized policy”. European Journal of Operational Research, Vol. 97, No. 3, PP. 493–499.##Goyal, S.K., and Nebebe, F. (2000). “Determination of economic production-shipment policy for a single-vendor single-buyer system”. European Journal of Operational Research, Vol. 121, No. 1, PP.175–178.##Boyaci, T., and Gallego, G. (2002). “Coordinating pricing and inventory replenishment policies for one wholesaler and one or more geographically dispersed retailers”. International Journal of Production Economics, Vol. 77, No. 2, PP. 95–111.##Ben-Tal, A., et al., (2005). “Retailer-supplier flexible commitments contracts: A robust optimization approach”. Manufacturing and Service Operations Management, Vol. 7, No. 3, PP. 248–271.##10. Esmaeili, M., Aryanezhad, M-B, and Zeephongsekul, P. (2009). “A game theory approach in seller–buyer supply chain”. European Journal of Operations Research, Vol. 191, No. 2, PP. 442–448.##11. Cai, G., Chiang, W.C., and Chen. X. (2011). “Game theoretic pricing and ordering decisions with partial lost sales in two-stage supply chains”. International Journal of Production Economics, Vol. 130, No. 2, PP. 175-185.##12. Wang, H. W., Guo, M., and Efstathiou, J. (2004). “A game-theoretical cooperative mechanism design for a two-echelon decentralized supply chain”. European Journal of Operational Research, Vol. 157, No. 2, PP. 372–388.##13. Slikker, M., Fransoo, J., and Wouters, M. (2005). “Cooperation between multiple news-vendors with transshipments”. European Journal of Operational Research, Vol. 167, No. 2, PP. 370–380.##14. Yu, Y., Chu, F., and Chen, H. (2009). “A Stackelberg game and its improvement in a VMI system with a manufacturing vendor”. European Journal of Operational Research, Vol. 192, No. 3, PP. 929–948.##15. Shao, H., Li, Y., and Zhao, D. (2011). “An optimal dicisional model in two-echelon supply chain”. Procedia Engineering, Vol. 15, PP. 4282-4286.##16. Huang, Y., Huang, G.Q., and Newman, S.T. (2011). “Coordinating pricing and inventory decisions a multi-level supply chain: A game-theoretic approach”. Transportation research part E, Vol. 47, No. 2, PP. 115-129.##17. Xiao, T., et al., (2010). “Ordering, wholesale pricing and lead-time decisions in a three-stage supply chain under demand uncertainty”. Computers and Industrial Engineering, Vol. 59, No. 4, PP. 840–852.##18. Sana, S.S. (2011). “A production-inventory model of imperfect quality products in a three-layer supply chain”, Decision Support Systems, Vol. 50, No. 2, PP. 539-547.##19. Pal, B., Sana, S.S., and Chaudhuri, K. (2012). “A three layer multi-item production–inventory model for multiple suppliers and retailers”. Economic Modelling, Vol. 29, No. 6, PP. 2704–2710.##20. Taleizadeh, A.A., et al., (2008). “An economic order quantity under joint replenishment policy to supply expensive imported raw materials with payment in advance”. Journal of Applied Sciences, Vol. 8, No. 23, PP. 4263-4273.##21. Hill, R.M. (1999). “The optimal production and shipment policy for the-single vendor single-buyer integrated production-inventory problem”. International Journal of Production Research, Vol. 37, No. 11, PP. 2463–2475.##22. Abad, P.L. (2003). “Optimal pricing and lot-sizing under conditions of perishability, finite production and partial backordering and lost sale”. European Journal of Operational Research, Vol. 144, No. 3, PP. 677–685.##23. Ben-Daya, M., Darwish, and M., Ertogral, K., (2008). “The joint economic lot sizing problem: Review and extensions”. European Journal of Operational Research, Vol. 185, No. 2, PP. 726–742.##24. Sajadieh, M.S., and Akbari Jokar, M.R. (2009). “Optimizing shipment, ordering and pricing policies in a two-stage supply chain with price-sensitive demand”. Transportation Research Part E, Vol. 45, No. 4, PP. 564–571.##25. Zhu, S.X. (2012). “Joint pricing and inventory replenishment decisions with returns and expediting”. Operational Research, Vol. 216, No.1 , PP. 105-112.##26. Hong, K.S., and Lee, C. (2013). “Optimal time-based consolidation policy with price sensitive demand”. International Journal of Production Economics, Vol. 143, No. 2, PP. 275-284.##27. Cárdenas-Barrón, L.E., and Sana, S.S. (2014). “A production-inventory model for a two-echelon supply chain when demand is dependent on sales teams&#039; initiatives”. International Journal of Production Economics, Vol. 155, PP. 249–258.##28. Shu, L.et al., (2015). “On the risk-averse procurement strategy under unreliable supply”. Computers &amp; Industrial Engineering, Vol. 84, PP. 113–121.##29. Zhang, Q., et al., (2016). “Optimal ordering policy in a two-stage supply chain with advance payment for stable supply Capacity”. In Press, doi: http://dx.doi.org/10.1016/j.ijpe.2016.04.004.##</REF>
						</REFRENCE>
					</REFRENCES>
			</ARTICLE></ARTICLES>
</JOURNAL>

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