A periodic review integrated inventory model for buyer’s unidentified protection interval demand distribution

References

• Alimardani, M. , Rafiei, H. , & Rabbani, M. (2015). A novel approach toward coordinated inventory management of an agile multi-echelon multi-product supply chain. Cogent Engineering , 2 . doi:10.1080/23311916.2015.1025596
   Google Scholar
• Banerjee, A. (1986). A joint economic-lot-size model for purchaser and vendor. Decision Sciences , 17 , 292–311.10.1111/deci.1986.17.issue-3
   Google Scholar
• Ben-Daya, M. , & Noman, S. M. (2008). Integrated inventory and inspection policies for stochastic demand. European Journal of Operational Research , 185 , 159–169.10.1016/j.ejor.2005.12.053
   Google Scholar
• Ben-Daya, M. , & Raouf, A. (1994). Inventory models involving lead time as a decision variable. Journal of the Operational Research Society , 45 , 579–582.10.1057/jors.1994.85
   Google Scholar
• Bierman, H. , & Thomas, J. (1977). Inventory decisions under inflationary conditions. Decision Sciences , 8 , 151–155.10.1111/deci.1977.8.issue-1
   Google Scholar
• Billington, P. (1987). The Classic economic production quantity model with setup cost as a function of capital expenditure. Decision Sciences , 18 , 25–42.10.1111/deci.1987.18.issue-1
   Google Scholar
• Buzacott, J. A. (1975). Economic order quantities with inflation. Journal of the Operational Research Society , 26 , 553–558.10.1057/jors.1975.113
   Google Scholar
• Chang, H. C. , Ouyang, L. Y. , Wu, K. S. , & Ho, C. H. (2006). Integrated vendor-buyer cooperative inventory models with controllable lead time and ordering cost reduction. European Journal of Operational Research , 170 , 481–495.10.1016/j.ejor.2004.06.029
   Google Scholar
• Chuang, B. R. , Ouyang, L. Y. , & Chuang, K. W. (2004). A note on periodic review inventory model with controllable setup cost and lead time. Computers and Operations Research , 31 , 549–561.
   Google Scholar
• Gallego, G. , & Moon, I. (1993). The distribution free newsboy problem: Review and extensions. Journal of the Operational Research Society , 44 , 825–834.10.1057/jors.1993.141
   Google Scholar
• Gholami-Qadikolaei, A. , & Mirzazadeh, A. (2013). A minimax distribution free procedure for a multi-constraint inventory model with deterministic variable lead time. International Journal of Information and Management Sciences , 24 , 175–192.
   Google Scholar
• Goyal, S. K. (1976). An integrated inventory model for a single supplier single customer problem. International Journal of Production Research , 15 , 107–111.
   Google Scholar
• Goyal, S. K. (1988). A joint economic-lot-size model for purchaser and vendor: A comment. Decision Sciences , 19 , 236–241.10.1111/deci.1988.19.issue-1
   Google Scholar
• Hadley, G. A. (1964). Comparison of order quantities computed using the average annual cost and discounted cost. Management Science , 10 , 427–467.
   Google Scholar
• Hariga, M. , & Ben-Daya, M. (1999). Some stochastic inventory models with deterministic variable lead time. European Journal of Operational Research , 113 , 42–51.10.1016/S0377-2217(97)00441-4
   Google Scholar
• Kim, S. L. , & Hayya, J. C. (1992). Setup reduction in the economic production quantity model. Decision Sciences , 23 , 500–508.10.1111/deci.1992.23.issue-2
   Google Scholar
• Lee, W. C. (2005). Inventory model involving controllable backorder rate and variable lead time demand with the mixtures of distribution. Applied Mathematics and Computation , 160 , 701–717.10.1016/j.amc.2003.11.039
   Google Scholar
• Lee, W. C. , Wu, J. W. , & Lei, C. L. (2007). Computational algorithmic procedure for optimal inventory policy involving ordering cost reduction and back-order discounts when lead time demand is controllable. Applied Mathematics and Computation , 189 , 186–200.10.1016/j.amc.2006.11.057
   Google Scholar
• Liao, C. J. , & Shyu, C. H. (1991). An analytical determination of lead time with normal demand. International Journal of Operations & Production Management , 11 , 72–78.10.1108/EUM0000000001287
   Google Scholar
• Lin, Y. J. (2009). An integrated vendor-buyer inventory model with backorder price discount and effective investment to reduce ordering cost. Computers and Industrial Engineering , 56 , 1597–1606.10.1016/j.cie.2008.10.009
   Google Scholar
• Mirzazadeh, A. (2011). A comparison of the mathematical modeling methods in the inventory systems under uncertain conditions. International Journal of Engineering Science and Technology , 3 , 6131–6142.
   Google Scholar
• Mirzazadeh, A. , Seyyed Esfahani, M. M. , & Fatemi Ghomi, S. M. T. (2009). An inventory model under uncertain inflationary conditions, finite production rate and inflation-dependent demand rate for deteriorating items with shortages. International Journal of Systems Science , 40 , 21–31.10.1080/00207720802088264
   Google Scholar
• Misra, R. B. (1975). A study of inflationary effects on inventory systems. Logistic Spectrum , 9 , 260–268.
   Google Scholar
• Misra, R. B. (1979). A note on optimal inventory management under inflation. Naval Research Logistics Quarterly , 26 , 161–165.10.1002/(ISSN)1931-9193
   Google Scholar
• Moon, I. , & Gallego, G. (1994). Distribution free procedures for some inventory models. Journal of the Operational Research Society , 45 , 651–658.10.1057/jors.1994.103
   Google Scholar
• Moon, I. , Giri, B. C. , & Ko, B. (2005). Economic order quantity models for ameliorating/deteriorating items under inflation and time discounting. European Journal of Operational Research , 162 , 773–785.10.1016/j.ejor.2003.09.025
   Google Scholar
• Ouyang, L. Y. , Wu, K. S. , & Ho, C. H. (2004). Integrated vendor-buyer cooperative models with stochastic demand in controllable lead time. International Journal of Production Economics , 92 , 255–266.10.1016/j.ijpe.2003.10.016
   Google Scholar
• Ouyang, L. Y. , Yeh, N. C. , & Wu, K. S. (1996). Mixture inventory model with backorders and lost sales for variable lead time. Journal of the Operational Research Society , 47 , 829–832.10.1057/jors.1996.102
   Google Scholar
• Paknejad, M. J. , Nasri, F. , & Afflsco, J. F. (1995). Defective units in a continuous review (s, Q) system. International Journal of Production Research , 33 , 2767–2777.10.1080/00207549508904844
   Google Scholar
• Pan, C. J. , & Yang, J. S. (2002). A study of an integrated inventory with controllable lead time. International Journal of Production Research , 40 , 1263–1273.10.1080/00207540110105680
   Google Scholar
• Pan, J. C. , Hsiao, Y. C. , & Lee, C. J. (2002). Inventory models with fixed and variable lead time crash costs considerations. Journal of the Operational Research Society , 53 , 1048–1053.10.1057/palgrave.jors.2601354
   Google Scholar
• Porteus, E. L. (1985). Investing in reduced setups in the EOQ model. Management Science , 31 , 998–1010.10.1287/mnsc.31.8.998
   Google Scholar
• Ross, S. (1996). Stochastic processes (2nd ed.). New York, NY: Wiley.
   Google Scholar
• Sarker, B. R. , & Coates, E. R. (1997). Manufacturing setup cost reduction under variable lead times and finite opportunities for investment. International Journal of Production Economics , 49 , 237–247.10.1016/S0925-5273(97)00010-8
   Google Scholar
• Shah, N. H. (2015). Manufacturer-retailer inventory model for deteriorating items with price-sensitive credit-linked demand under two-level trade credit financing and profit sharing contract. Cogent Engineering , 2 . doi:10.1080/23311916.2015.1012989
   Google Scholar
• Taheri-Tolgari, J. , Mirzazadeh, A. , & Jolai, F. (2012). An inventory model for imperfect items under inflationary conditions with considering inspection errors. Computers and Mathematics with Applications , 63 , 1007–1019.10.1016/j.camwa.2011.09.050
   Google Scholar
• Wu, K. S. , & Lin, I. C. (2004). Extend (r, Q) inventory model under lead time and ordering cost reductions when the receiving quantity is different from the ordered quantity. Quality and Quantity , 38 , 771–786.10.1007/s11135-004-2179-2
   Google Scholar
• Wu, K. S. , & Ouyang, L. Y. (2001). (Q, r, L) Inventory model with defective items. Computers & Industrial Engineering , 39 , 173–185.10.1016/S0360-8352(00)00077-2
   Google Scholar
• Yang, H. L. , Teng, J. T. , & Chern, M. S. (2001). Deterministic inventory lot-size models under inflation with shortages and deterioration for fluctuating demand. Naval Research Logistics , 48 , 144–158.10.1002/(ISSN)1520-6750
   Google Scholar