|
[1] Benkherouf, L. (1995), On an inventory model with deteriorating items and decreasing time-varying demand and shortages. European Journal of Operational Research, 86, 293–299. [2] Chang, H.J., and 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. [3] Clerc, M. (1999), The swarm and the queen: towards a deterministic and adaptive particle swarm optimization. Proceedings of the Congress on Evolutionary Computation, 3, 19511957. [4] Covert, R.P., and Philip, G.C. (1973), An EOQ model for items with Weibull distribution deterioration. AIIE Transactions, 5, 323-326. [5] Datta, T.K., and Pal, A.K. (1988), Order level inventory system with power demand pattern for items with variable rate of deterioration. Indian Journal of Pure and Applied Mathematics, 19, 1043–1053. [6] Dave, U., and Patel, L.K. (1981), (T,Si) policy inventory model for deteriorating items with time proportional demand. Journal of the Operational Research Society, 32,137–142. [7] Donaldson, W.A. (1977), Inventory replenishment policy for a linear trend indemand -an analytical solution. Operational Research Quarterly 28, 663-670. [8] Eberhart, R.C., and Kennedy, J. (1995), A new optimizer using particle swarm theory. Proceedings of the Sixth International Symposium on Micromachine and Human Science, 39-43. [9] Eberhart, R.C., and Shi, Y. (2000), Comparing Inertia Weights and Constriction Factors in Particle Swarm Optimization. Proceedings of the 2000 Congress on Evolutionary Computation, 1, 8488. [10] Erlenkotter, D. (1989), An early classic misplaced: Ford w. harris’s economic order quantity model of 1915. Management Science, 35, 898–900. [11] Erlenkotter, D. (1990), Ford whitman harris and the economic order quantity model. Management Science, 38, 937–946. [12] Ghare, P.M., and Schrader, G.F. (1963), A model for exponential decaying inventory. Journal of Industrial Engineering, 14, 238-243. [13] Gupta, R., and Vrat, P. (1986), Inventory model for stock-dependent consumption rate. Opsearch, 23, 19-24. [14] Hariga, M.A. (1996), Optimal eoq models for deteriorating items with time-varying demand. Journal of the Operational Research Society, 47, 1228–1246. [15] Hariga, H., and 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. [16] Harris, F.W. (1915), Operation and cost factory management series. A. W. Shaw Co., Chicago, 48-52. [17] Hsu, P.H., Wee, H.M., and Teng, H.M. (2010), Preservation technology investment for deteriorating inventory. International Journal of Production Economics, 124, 388-394. [18] Kennedy, J., and Eberhart, R.C. (1995), Particle swarm optimization. Proceedings of IEEE International Conference on Neural Networks, 6, 1942-1948. [19] Padmanabhan, G., and Vrat, P. (1995), EOQ models for perishable items under stock dependent selling rate. European Journal of Operational Research, 86, 281- 292. [20] Papachristos, S., and 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. [21] Park, K.S. (1982), Inventory model with partial backorder. International Journal of System Science, 13, 1313-1317. [22] Phelps, R.I. (1980), Optimal inventory rule for a linear trend in demand with a constant replenishment period. Journal of the Operational Research Society, 31, 439–442. [23] Philip, G.C. (1974), A generalized EOQ model for items with Weibull distribution. AIIE Transactions, 6, 159-162. [24] Ritchie, E. (1984), The eoq for linear increasing demand: a simple optimal solution. Journal of the Operational Research Society, 35, 949–952. [25] Roach, B. (2005), Origin of the economic order quantity formula; transcription or transformation? Management Decision, 43, 1262–1268. [26] Sachan, R.S. (1984), On (t, si) inventory policy model for deteriorating items with time proportional demand. Journal of the Operational Research Society, 35, 1013–1019. [27] Shah, Y.K. (1976), An order-level lot-size inventory model for deterioration items. AIIE Transactions, 9, 108-112. [28] Shi, Y., and Eberhart, R.C. (1998), A Modified Particle Swarm Optimizer, Proceedings of IEEE International Conference on Evolutionary Computation, 6973. [29] Shi, Y., and Eberhart, R.C. (1998), Parameter Selection in Particle Swarm Optimization. Lecture Notes in Computer Science, 1447, 591-600. [30] Shi, Y., and Eberhart, R.C. (2001), Tracking and optimizing dynamic systems wiparticle swarm. Proceedings of the 2001 Congress on Evolutionary Computation, 1, 94-100. [31] Shinn, S.W., and Hwang, H. (2003), Optimal pricing and ordering policies for retailers under order-size-dependent delay in payments. Computers and Operations Research, 30, 35-50. [32] Silver, E.D. (1979), A simple inventory replenishment decision rule for a linear trend in demand. Journal of the Operational Research Society, 30, 71–75. [33] Teng, J.T. (1994), A note on inventory for replenishment policy for increasing demand. Journal of the Operational Research Society, 45, 1335–1337. [34] Wee, H.M. (1995), A deterministic lot-size inventory model for deteriorating items with shortages and a declining market. Computers and Operations Research, 22, 345-356. [35] Wilson, R.H. (1934), A scientific route for stock control. Harvard Business Review, 13, 116–128. [36] Wu, J.W., Lin, C., Tan, B., and Lee, W.C. (1998), An EOQ inventory model with time varying demand and Weibull deterioration with shortage. International Journal of System Science, 31, 391-400. [37] Zheng, Y.I., Ma, L.H., Zhang, L.Y., and Qian, J.X. (2003), Empirical study of particle swarm optimizer with an increasing inertia weight. Evolutionary Computation, 1, 221-226.
|