|
[1]Abad, P.L. (1988a). Determining optimal selling price and lot size when the supplier offers all-unit quantity discount. Decision Sciences, 19(3), 622-634. [2]Abad, P.L. (1988b). Joint price and lot-size determination when supplier offers incremental quantity discounts. Journal of the Operational Research Society, 39, 603-607. [3]Aggarwal, S.P. & Jaggi, C.K., (1989). Ordering policy for decaying inventory. International Journal of Systems Science, 20, 151-155. [4]Aggarwal, S.P. & Jaggi, C.K. (1995). Ordering policies of deteriorating items under permissible delay in payments. Journal of the Operational Research Society, 46, 658-662. [5]Arcelus F.J. & Srinivasan, G. (1995). Discount strategies for one-time-only sales. AIIE Transactions, 27, 618-624. [6]Baker, R.C. & Urban, T.L. (1988). A deterministic inventory system with an inventory-level-dependent demand rate. Journal of the Operational Research Society, 39, 823-831. [7]Benton, W.C. & Park, S. (1996). A classification of literature on determining the bit size under quantity discounts. European Journal of Operational Research, 92(2), 219-238. [8]Burwell, T.H., Dave, D.S., Fitzpatrick, K.E. & Roy, M.R. (1991). An inventory model with planned shortages and price dependent demand. Decision Sciences, 22, 1187-1191. [9]Burwell, T.H., Dave, D.S., Fitzpatrick, K.E. & Roy, M.R. (1997). Economic lot size model for price-depend demand under quantity and freight discount. International Journal of Production Economics, 48, 141-155. [10]Chang, C.T. (2004). An EOQ model for deteriorating items under inflation when supplier credits linked to order quantity. International Journal of Production Economics, 88, 307-316. [11]Chang, C.T., Ouyang, L.Y. & Teng, J.T. (2003). An EOQ model for deteriorating items under supplier credits linked to ordering quantity. Applied Mathematical Modelling, 27, 983-996. [12]Chang, C.T., Goyal, S.K. & Teng, J.T. (2006). On “An EOQ model for perishable items under stock-dependent selling rate and time-dependent partial backlogging” by Dye and Ouyang. European Journal of Operational Research, 174(2), 923-929. [13]Chang, H.J. & Dye, C.Y. (1999). An EOQ model for deteriorating items with time varying demand and partial backlogging. Journal of the Operational Research Society, 50, 1176-1182. [14]Chang, H.J. & Dye, C.Y. (2001). An inventory model for deteriorating items with partial backlogging and permissible delay in payments. International Journal of Systems Science, 32, 345-352. [15]Cohen, M.A. (1977). Joint pricing and ordering policy for exponentially decaying inventory with known demand. Naval Research Logistic Quarterly, 24, 257-268. [16]Covert, R.P. & Philip, G.C. (1973). An EOQ model for items with Weibull distribution deterioration. AIIE Transactions, 5, 323-326. [17]Datta, T.K., Paul, K. & Pal, A.K. (1998). Demand promotion by upgradation under stock-dependent demand situation–a model. International Journal of Production Economics, 55, 31-38. [18]Davis, R.A. & Gaither, N. (1985). Optimal ordering policies under conditions of extended payment privileges. Management Science, 31, 499-509. [19]Dye, C.Y. (2007). Joint pricing and ordering policy for a deteriorating inventory with partial backlogging. Omega, 35(2), 184-189. [20]Dye, C.Y., Chang, H.J. & Teng, J.T. (2006). A deteriorating inventory model with time-varying demand and shortage- dependent partial backlogging. European Journal of Operational Research, 172(2), 417-429. [21]Dye, C.Y. & Ouyang, L.Y. (2005). An EOQ model for perishable items under stock-dependent selling rate and time-dependent partial backlogging. European Journal of Operational Research, 163(3), 776-783. [22]Fordyce, J.M. & Webster, F. M. (1984). Nonconstant unit cost/price with the Wagner-Whitin algorithm. Production and Inventory Management, 26(1), 71-80. [23]Ghare, P.M. & Schrader, G.H. (1963). A model for exponentially decaying inventory system. Journal of Industrial Engineering, 14, 238-243. [24]Giri, B.C., Pal, S., Goswami, A & Chaudhuri, K.S. (1996). An inventory model for deteriorating items with stock-dependent demand rate. European Journal of Operational Research, 95(3), 604-610. [25]Goyal, S.K. (1985). EOQ under conditions of permissible delay in payment. Journal of the Operational Research Society, 36, 335-338. [26]Goyal, S.K. & Giri, B.C. (2001). Recent trends in modeling of deteriorating inventory. European Journal of Operational Research, 134(1), 1-16. [27]Gupta, R. & Vrat, P. (1986). Inventory model with multi-items under constraint systems for stock dependent consumption rate. Operations Research, 24, 41-42. [28]Hadley, G. & Whitin, T.M. (1961). An optimal final inventory model. Management Science, 7(2), 179-183. [29]Haley, C.W. & Higgins, R.C. (1973). Inventory policy and trade credit financing. Management Science, 20(4), 464-471. [30]Harris, F. W. (1913). How many parts to make at once. Factory. The Magazine of Management, 10, 135-136. [31]Huang, Y.F. & Chung, K.J. (2003). Optimal replenishment and payment policies in the EOQ model under cash discount and trade credit. Asia-Pacific Journal of Operational Research, 20, 177-190. [32]Huo, K.L. (2006). An inventory model for deteriorating items with stock-dependent consumption rate and shortages under inflation and time discounting. European Journal of Operational Research, 168(2), 463-474. [33]Hwang, H. & Shinn, S.W. (1997) Retailer’s pricing and lot sizing policy for exponentially deteriorating products under the condition of permissible delay in payments. Computers and Operations Research, 24, 539-547. [34]Jamal, A., Sarker, B. & Wang, S. (1997) An ordering policy for deteriorating items with allowable shortage and permissible delay in payment. Journal of the Operational Research Society, 48, 826-833. [35]Khouja, M. & Mehrez, A. (1996). Optimal inventory policy under credit policies. Journal of Manufacturing Systems, 15, 334-339. [36]Kingsman, B.G. (1983). The effect of payment rules on ordering and stocking in purchasing. Journal of the Operational Research Society, 34(11), 1085-1098. [37]Liao, H.C., Tsai, C.H. & Su, C.T. (2000). An inventory model with deteriorating items under inflation when a delay in payment is permissible. International Journal of Production Economics, 63, 207-214. [38]Mandal, B.N. & Phaujdar, S. (1989). An inventory model for deteriorating items and stock-dependent consumption rate. Journal of the Operational Research Society, 40, 483-488. [39]Ouyang, L.Y., Chen, M.S. & Chuang, K.W. (2002). Economic order quantity model under cash discount and payment delay. International Journal of Information and Management Sciences, 13, 1-10. [40]Ouyang, L.Y., Teng, J.T. & Chen, L.H. (2006). Optimal ordering policy for deteriorating items with partial backlogging under permissible delay in payments. Journal of Global Optimization, 34, 245-271. [41]Padmanabhan, G. & Vrat, P. (1995). EOQ models for perishable items under stock dependent selling rate. European Journal of Operational Research, 86(2), 281-292. [42]Pal, S., Goswami, A. & Chaudhuri, K.S. (1993). A deterministic inventory model for deteriorating items with stock-dependent demand rate. International Journal of Production Economics, 32, 291-299. [43]Pal, A.K., Bhunia, A.K. & Mukherjee, R.N. (2005). A marketing-oriented inventory model with three-component demand rate dependent on displayed stock level (DSL). Journal of the Operational Research Society, 56, 113-118. [44]Pal, A.K., Bhunia, A.K. & Mukherjee, R.N. (2006). Optimal lot size model for deteriorating items with demand rate dependent on displayed stock level (DSL) and partial backordering. European Journal of Operational Research, 175(2), 977-991. [45]Papachristos, S. & Skouri, K. (2000). An optimal replenishment policy for deteriorating items with time-varying demand and partial-exponential type–backlogging. Operations Research Letters, 27, 175-184. [46]Papachristos, S. & Skouri, K. (2003). An inventory model with deteriorating items, quantity discount, pricing and time-dependent partial backlogging. International Journal of Production Economics, 83, 247-256. [47]Philip, G.C. (1974) A generalized EOQ model for items with Weibull distribution. AIIE Transactions, 6, 159-162. [48]Ray, J. & Chaudhuri, K.S. (1997). An EOQ model with stock-dependent demand, shortage, inflation and time discounting. International Journal of Production Economics, 53, 171-180. [49]Ray, J., Goswami, A. & Chaudhuri, K.S. (1998). On an inventory model with two levels of storage and stock-dependent demand rate. International Journal of Systems Science, 29, 249-254. [50]Sarker, B.R., Mukherjee, S. & Balan, C.V. (1997). An order-level lot size inventory model with inventory-level dependent demand and deterioration. International Journal of Production Economics, 48(3), 227-236. [51]Shah, N.H. (1993). Probabilistic time scheduling model for an exponentially decaying inventory when delay in payments are permissible. International Journal of Production Economics, 32, 77-82. [52]Shah, N.H. (2004). Probabilistic order level system when items in inventory deteriorate and delay in payments is permissible. Asia-Pacific Journal of Operational Research, 21, 319-331. [53]Shah, Y.K. (1977). An order-level lot size inventory model for deteriorating items. AIIE Transactions, 9, 108-112. [54]Shinn, S.W. & Hwang, H. (2003). Optimal pricing and ordering policies for retailers under order-size dependent delay in payments. Computers and Operations Research, 30, 35-50. [55]Shiue, Y.C. (1990). An inventory model for perishable items in a lot-size system with quantity discounts. European Journal of Operational Research, 45(2-3), 260-264. [56]Silver, E.A., Pyke, D.F. & Peterson, R. (1998). Inventory Management and Production Planning and Scheduling (3rd edition), John Wiley & Sons. [57]Teng, J.T. (2002). On the economic order quantity under conditions of permissible delay in payments. Journal of the Operational Research Society, 53, 915-918. [58]Tersine, R.J. & Toelle, R.A. (1985). Lot size determination with quantity discounts. Production and Inventory Management, 26(3), 1-23. [59]Wang, S.P. (2002). An inventory replenishment policy for deteriorating items with shortages and partial backlogging. Computers & Operations Research, 29, 2043-2051. [60]Wee, H.M. (1992). Perishable commodities inventory policy with partial backordering. Chung Yuan Journal, 12, 191-198. [61]Wee, H.M. (1995). A deterministic lot-size inventory model for deteriorating items with shortages and a declining market. Computers & Operations Research, 22, 345-356. [62]Wee, H.M. (1999). Deteriorating inventory model with quantity discount, pricing and partial backlogging. International Journal of Production Economics, 59, 511-518. [63]Yang, H.L. (2005). A comparison among various partial backlogging inventory lot-size models for deteriorating items on the basis of maximum profit. International Journal of Production Economics, 96 (1), 119-128. [64]Zhou, Y.W. & Lau, H.S. (2000). An economic lot-size model for deteriorating items with lot-size dependent replenishment cost and time-varying demand. Applied Mathematical Modelling, 24(10), 761-770.
|