The multi-objective multi-item just-in-time transportation problem

References

• Kantorovich LV. Mathematical methods of organizing and planning production. Manage Sci. 1960;6(4):366–422.
   Web of Science ®Google Scholar
• Hitchcock FL. The distribution of a product from several sources to numerous localities. Stud Appl Math. 1941;20(1–4):224–230.
   Google Scholar
• Liu ST. The total cost bounds of the transportation problem with varying demand and supply. Omega. 2003;31(4):247–251.
   Web of Science ®Google Scholar
• Aneja YP, Nair KP. Bicriteria transportation problem. Manage Sci. 1979;25(1):73–78.
   Web of Science ®Google Scholar
• Maity G, Roy SK. Solving multi-choice multi-objective transportation problem: a utility function approach. J Uncertain Anal Appl. 2014;2(1):11. DOI:10.1186/2195-5468-2-11
   Google Scholar
• Midya S, Roy SK. Single-sink, fixed-charge, multi-objective, multi-index stochastic transportation problem. Am J Math Manage Sci. 2014;33:300–314.
   Google Scholar
• Roy SK, Maity G, Weber GW. Multi-objective two-stage grey transportation problem using utility function with goals. Central Eur J Oper Res. 2016;25(2):417–439.
   Web of Science ®Google Scholar
• Yang L, Feng Y. A bicriteria solid transportation problem with fixed charge under stochastic environment. Appl Math Model. 2007;31(12):2668–2683.
   Web of Science ®Google Scholar
• Maity G, Roy SK. Solving multi-objective transportation problem with nonlinear cost and multi-choice demand. Int J Manage Sci Eng Manage. 2016;11(1):62–70.
   Google Scholar
• Yu VF, Hu KJ, Chang AY. An interactive approach for the multi-objective transportation problem with interval parameters. Int J Prod Res. 2015;53(4):1051–1064.
   Web of Science ®Google Scholar
• Gen M, Li Y, Ida K. Solving multi-objective transportation problem by spanning tree-based genetic algorithm. IEICE Trans Fundam Electron Commun Comput Sci. 1999;82(12):2802–2810.
   Google Scholar
• El-Wahed WFA, Lee SM. Interactive fuzzy goal programming for multi-objective transportation problems. Omega. 2006;34(2):158–166.
   Web of Science ®Google Scholar
• Roy SK, Maity G, Weber GW, et al. Conic scalarization approach to solve multi-choice multi-objective transportation problem with interval goal. Ann Oper Res. 2016;253(1):599–620.
   Web of Science ®Google Scholar
• Roy SK, Ebrahimnejad A, Verdegay JL, et al. New approach for solving intuitionistic fuzzy multi-objective transportation problem. Sadhana. 2018;43(1):3. DOI:10.1007/s12046-017-0777-7
   Web of Science ®Google Scholar
• Liang TF. Interactive multi-objective transportation planning decisions using fuzzy linear programming. Asia-Pac J Oper Res. 2008;25(01):11–31.
   Web of Science ®Google Scholar
• Maity G, Roy SK, Verdegay JL. Analyzing multimodal transportation problem and its application to artificial intelligence. Neural Comput Appl. 2020;32:2243–2256.
   Web of Science ®Google Scholar
• Bai G, Gan XX. JIT-transportation problem and its algorithm. Int J Syst Sci. 2011;42(12):2103–2111.
   Web of Science ®Google Scholar
• Roy SK, Maity G. Minimizing cost and time through single objective function in multi-choice interval valued transportation problem. J Intell Fuzzy Syst. 2017;32(3):1697–1709.
   Web of Science ®Google Scholar
• Hammer PL. Time minimizing transportation problems. Naval Res Logist (NRL). 1969;16(3):345–357.
   Web of Science ®Google Scholar
• Prakash S. A transportation problem with objectives to minimize total cost and duration of transportation. Opsearch. 1981;18(4):235–238.
   Google Scholar
• Khandelwal A, Puri MC. Bilevel time minimizing transportation problem. Discrete Optim. 2008;5(4):714–723.
   Web of Science ®Google Scholar
• Sharma A, Verma V, Kaur P, et al. An iterative algorithm for two level hierarchical time minimization transportation problem. Eur J Oper Res. 2015;246(3):700–707.
   Web of Science ®Google Scholar
• Ertogral K. Multi-item single source ordering problem with transportation cost: a Lagrangian decomposition approach. Eur J Oper Res. 2008;191(1):156–165.
   Web of Science ®Google Scholar
• Basu M, Pal BB, Kundu A. An algorithm for finding the optimum solution of solid fixed-charge transportation problem. Optimization. 1994;31(3):283–291.
   Google Scholar
• Roy SK, Midya S. Multi-objective fixed-charge solid transportation problem with product blending under intuitionistic fuzzy environment. Appl Intell. 2019;49(10):3524–3538.
   Web of Science ®Google Scholar
• Kannan D, Govindan K, Soleimani H. Artificial immune system and sheep flock algorithms for two-stage fixed-charge transportation problem. Optimization. 2014;63(10):1465–1479.
   Web of Science ®Google Scholar
• Roy SK, Midya S, Weber GW. Multi-objective multi-item fixed-charge solid transportation problem under twofold uncertainty. Neural Comput Appl. 2019;31(12):8593–8613.
   Web of Science ®Google Scholar
• Ignizio JP. Goal programming and extensions. Lexington Books; 1978. ISBN-13 978-066900214.
   Google Scholar
• Bai G, Gan XX. The time limit assignment problems. Int J Appl Math Stat. 2008;13:31–40.
   Google Scholar
• Winston WL, Goldberg JB. Operations research: applications and algorithms. 3rd ed. Belmont (CA): Wadsworth; 2004. p. 362–512.
   Google Scholar
• Chakraborty A, Chakraborty M. Cost-time minimization in a transportation problem with fuzzy parameters: a case study. J Transp Syst Eng Inf Technol. 2010;10(6):53–63.
   Google Scholar