References
- Chang CT, Ouyang LY, Teng JT, et al. Optimal ordering policies for deteriorating items using a discounted cash-flow analysis when a trade credit is linked to order quantity. Comput Ind Eng. 2010;59:770–777.
- Yang PC, Wee HM. A single-vendor and multiple-buyers production–inventory policy for a deteriorating item. Eur J Oper Res. 2002;143:570–581.
- Yang PC, Wee HM. An integrated multi-lot-size production inventory model for deteriorating item. ComputOper Res. 2003;30:671–682.
- Chung CJ, Wee HM. An integrated production-inventory deteriorating model for pricing policy considering imperfect production, inspection planning and warranty-period and stock-level-dependant demand. Int J Syst Sci. 2008;39:823–837.
- Yan C, Banerjee A, Yang L. An integrated production-distribution model for a deteriorating inventory item. Int J Prod Econ. 2011;133:228–232.
- Sarkar B. A production-inventory model with probabilistic deterioration in two-echelon supply chain management. Appl Math Model. 2013;37:3138–3151.
- Lee S, Kim D. An optimal policy for a single-vendor single-buyer integrated production–distribution model with both deteriorating and defective items. Int J Prod Econ. 2014;147:161–170.
- Rout C, Paul A, Kumar RS, et al. Cooperative sustainable supply chain for deteriorating item and imperfect production under different carbon emission regulations. J Clean Prod. 2020;272:122170.
- Anil KA, Susheel Y. Price and profit structuring for single manufacturer multi-buyer integrated inventory supply chain under price-sensitive demand condition. Comput Ind Eng. 2020;139:106208.
- Zadeh L. Fuzzy sets. Inf Control. 1965;8:338–353.
- Ishii H, Konno TA. A stochastic inventory problem with fuzzy shortage cost. Eur J Oper Res. 1998;106:90–94.
- Yao JS, Lee HM. Fuzzy inventory with or without backorder for fuzzy order quantity with trapezoid fuzzy number. Fuzzy Sets Syst. 1999;105:311–337.
- Yao JS, Chiang J. Inventory without backorder with fuzzy total cost and fuzzy storing cost defuzzified by centroid and signed distance. Eur J Oper Res. 2003;148:401–409.
- Roy A, Maiti MK, Kar S, et al. Two storage inventory model with fuzzy deterioration over a random planning horizon. Math Comput Model. 2007;46:1419–1433.
- Mishra N, Soni JK. An EOQ inventory model with fuzzy deterioration rate and finite production rate. IOSR J Math. 2012;4:1–9.
- Liu ST. Solution of fuzzy integrated production and marketing planning based on extension principle. Comput Ind Eng. 2012;63:1201–1208.
- Shabani S, Mirzazadeh A, Sharifi E. An inventory model with fuzzy deterioration and fully backlogged shortage under inflation. Sop Trans Appl Math. 2014;1:161–171.
- Pu PM, Liu YM. Fuzzy topology. I. Neighborhood structure of a fuzzy point and Moore-Smith convergence. J Math Anal Appl. 1980;76:571–599.
- Chiang J, Yao JS, Lee HM. Fuzzy inventory with backorder defuzzification by signed distance method. J Inf Sci Eng. 2005;21:673–694.