زﻧﺠﯿﺮه ﺗﺄﻣﯿﻦ زﯾﺴﺖ ﻣﺤﯿﻄﯽ ﻓﺎزی

نوع مقاله : مقاله پژوهشی

نویسنده

گروه ریاضی، دانشگاه سمنان، سمنان

20.1001.1.27174409.1399.3.2.6.3/DOR

چکیده

با توجه به کاربردهای فراوان زنجیره تأمین حلقه بسته طراحی شبکه‌های زنجیره تأمین حلقه بسته در شرایط قطعیت و عدم قطعیت مورد توجه بسیاری از محققان برنامه ریزی قرار گرفته است از آنجایی که توجه به مسائل زیست محیطی و کاهش منابع خام افزایش یافته است نیاز به بازیافت محصولات مصرفی دوچندان شده است از طرفی با توجه به این که در دنیای واقعی داده‌های مربوط به شاخص‌های اثرگذار در مسائل به صورت قطعی در دسترس نمی‌باشند بنابراین استفاده از رویکرد غیر قطعی مناسب‌تر خواهد بود. در این مقاله یک مثال کاربردی از این موضوع را مورد تجزیه و تحلیل قرار خواهیم داد.

کلیدواژه‌ها


[1] معینی نیا، ح. (۱۳۹8)  طراحی شبکه زنجیره تامین سبز بسته، تحت عدم قطعیت، پایان نامه کارشناسی ارشد، دانشگاه سمنان.
 
[2] AMIN, S.H. and ZHANG, G., “Closed-loop supply chain network configuration by a multi-objectiv mathematical model,” Int. J. Business Performance and Supply Chain Modelling. 6 (2014) no. 1, 1-15.
 
[3] BAZARA, M.S., JARVIS, J.J. and SHERALI, H.D., “Linear Programming and Network Flows”, John Wiley Sons, New York, 2011.
 
[4] BELLMAN, R.E. and ZADEH, L.A., “Decision making in fuzzy environment,” Int. J. Manag. Sci, 17 (1970) 141-164.
 
[5] CHIU, C.T., HSU, T.H.and YANG, W.F., “Life cycle assessment on using recycled materials for rehabilitating asphalt pavements,” Int. J.Resour. Conserve. Recycle. 52 (2008) no. 3, 545-556.
 
[6] DUBOIS, D., FARGIER, H. and FORTEMPS, P., “Fuzzy scheduling: Modelling flexible constraints vs. coping with incomlpete knowledge,” Eur. J. Oper. Res. 147 (2003) no. 2, 231-252.
 
[7] Ehrgott, M., “Multicriteria Optimization”, 2nd ed., Springer, New York, 2005.
 
[8] GOEDKOOP, M. and SPRIENSMA, R., “The Eco-indicator 99, A damage oriented method for Life Cycle Impact assessment: methodology report (third edition)”, PRé Consultants, Amersfoort, Netherlands, 2000.
 
[9] HANSON, J.J. and HITCHCOCK R.W., “Towards Sustainable Design for Single-Use Medical Devices”, in 31st Annual International Conference of the IEEE EMBSMinneapolis, Minnesota, 2009.
 
[10] HAURI, A.M., ARMSTRONG G.L. and HUTIN, Y.J.F., “The global burden of disease attributable to contaminated injections given in health care settings”, Int. J. STDAIDS. 15 (2004) 7-16.
 
[11] JIMENEZ,M., ARENAS, M. and BILBAO, A. and RODRIGOEZ M.V., “Linear programming with fuzzy parameters: An interactive method resolution”, Eur. J. Oper. Res. 177 (2007) 1599-1609.
 
[12] JIMENEZ, M., “Ranking fuzzy numbers through the comparison of its expected intervals”, Int. J.Uncertain. Fuzziness Knowl. Based Syst. 4 (1996) 379-388.
 
[13] LAI, Y.J. and HWANG,C.L., “A New approach to some possibilistic linear programming problems”, Int. J.Fuzzy Sets and Syst. 49 (1992) 121-133.
 
[14] LAI, Y.J. and HWANG,C.L., “Possibilistic linear programming for managing interest rate risk”, Int. J.Fuzzy Sets and Syst. 54 (1993) 135-146.
 
[15] LI, X.Q., ZHANG,B. and LI, H., “Computing efficient solutions to fuzzy multiple objective linear programming problems”, Int. J.Fuzzy Sets and Syst. 157 (2006) 1328-1332.
 
[16] LIANG, T.F., “Distribution planning decisions using interactive fuzzy multi-objective linear programming”, Int. J.Fuzzy Sets and Syst. 157 (2006) no. 10,1303-1316.
 
[17] MAVROTAS, G., “Effective implementation of the "-constraint method in multiobjective mathematical programming problems”, Int. J.Appl Math Comput. 213 (2009) no. 2,455-465.
 
[18] MULA, J., POLER, R. and GARCIA, J.P., “MRP with Flexible Constraints: Fuzzy Mathematical Programming Approach”, Int. J.Fuzzy Sets and Syst. 157 (2006) no. 1,74-97.
 
[19] NURJANNI, K.P., CARALHO, M.S. and LINO, A.A.F., “Green supply chain design with multi-objective optimization”, International Conference on Industrial Engineering and Operations Management Bali, Indonesia. (2014) 488-497.
 
[20] PATI, R.K. and VRAT, P. and KUMAR, P., “A Goal programming model for paper recycling system,”, Omega, 36 (2008) no. 3,405-417.
 
[21] PISHVAEE, M.S., RABBANI, M. and TORABI S.A., “A Obust optimization approach to closed-loop supply chain network design under uncertainty”, Int. J.Appl. Math.Model. 35 (2011) no. 2, 637-649.
 
[22] PISHVAEE, M.S. and RAZMI, J., “Environmental supply chain network design using multi-objective fuzzy mathematical programming”, Applied Mathematical Modelling, 36 (2012) 3433-3446.
 
[23] PISHVAEE, M.S. and TORABI, S.A., “A Possibilistic Programming Approach for Closed-Loop Supply Chain Network Design Nnder Uncertainty”, Int. J.Fuzzy Sets and Syst., 161 (2010) no. 20,2668-2683.
 
[24] REBITZERA, G., EKVALLB, T., FRISCHKNECHTC, R., HUNKELERD, D., NORRISE, G., RYDBERGF, T., SCHMIDTG, W., SUHH, S., WEIDEMAI, B.P. and PENINGTONF, D.W., “Life cycleassessment Part 1: framework, goal and scopedefinition, inventory analysis and applications”, Int. J.Environment. International. 30 (2004) no. 5,701-720.
 
[25] SAKAWA, M., YANO, H. and YUMINE, T., “An Interactive fuzzy satisfying method for multi objective linear-programming problems and its application”, Int. J.IEEETrans. Syst. Man Cybern. SMC. 17 (1987) no. 4,654-661.
 
[26] SELIM, H. and OZKARAHAN, I., “A supply chain distribution network design model: an interactive fuzzy goal programming-based solution approach”, Int. J. Advanced.Manufacturing. Technology. 36 (2008) no. 3-4, 401-418.
 
[27] TORABI, S.A. and HASSINI, E., “An Interactive possibilistic programming approach for multiple objective supply chain master planning,”, Int. J.Fuzzy Sets and Syst. 159 (2008) no. 2,193-214.
 
[28] ZADEH,L., “Fuzzy Sets as a Basis for a Theory of Possibility”, Int. J.Fuzzy Sets and Syst. 1 (1978) no. 1, 3-28.
 
[29] ZHAO, W., VANDERVOET, E., HUPPES, G. and ZHANG, Y., “Comparative life cycle assessments of incineration and non-incineration treatments for medical waste”, Int. J. Life Cycle Assess. 14 (2009) no. 2,114-121.
 
[30] ZIMMERMANN, H.J.,“Fuzzy programming and linear programming with several objective aunctions”, Int. J.Fuzzy Sets and Syst. 1 (1978) no. 1,45-55.