How to cite this paper
Bhunia, A., Shaikh, A., Maiti, A & Maiti, M. (2013). A two warehouse deterministic inventory model for deteriorating items with a linear trend in time dependent demand over finite time horizon by Elitist Real-Coded Genetic Algorithm.International Journal of Industrial Engineering Computations , 4(2), 241-258.
Refrences
Benkherouf, L A., (1997). A deterministic order level inventory model for deteriorating items with two storage facilities. International Journal of Production Economics, 48, 167-175.
Bhunia, A. K., & Maiti, M. (1994). A two-warehouse inventory model for a linear trend in demand. Opserach, 31, 318-329.
Bhunia, A. K., & Maiti, M. (1997). A two warehouses inventory model for deteriorating items with linear trend in demand and shortages. Journal of Operational Research Society, 49, 287-292.
Bhunia, A.K., & Maiti, M. (1999). An inventory model of deteriorating items with lot-size dependent replenishment cost and a linear trend in demand. Applied Mathematical Modeling, 23, 302-308.
Bhunia, A.K., Pal, P., Chattopadhyay, S., & Medya, B. K. (2011) An inventory model of two-warehouse systemwith variable demand dependent on instantaneous displayed stock and marketing decisions via hybrid RCGA. International Journal of Industrial Engineering Computations, 2, 351–368.
Chakrabarti, T., & Chaudhuri, K S. (1997). An EOQ model for deteriorating items with a linear trend I demand and shortages in all cycles. International Journal of Production Economics, 49, 205-213.
Chung, K J., & Ting, P. S. (1993). A heuristic for replenishment of determining items with a linear trend in demand. Journal of Operational Research Society, 44, 1235-1241.
Chung, K.J., & Huang, T.S. (2007). The optimal retailer’s ordering policies for deteriorating items with limited storage capacity under trade credit financing. International Journal of Production Economics, 106, 127-145.
Das, B., Maity, K., & Maiti, M. (2007). A two warehouse supply chain model under possibility/necessity/credibility measures. Mathematical and Computer Modeling, 46, 398-409.
Datta, T. K., & Pal, A. K. (1992). A note on a replenishment policy for an inventory model with linear trend in demand and shortages. Journal of Operational Research Society, 43, 993-1001.
Dave, U. (1989). A deterministic lot-size inventory model with shortages and a linear trend in demand, Naval Research Logistics, 36, 507-514.
Dave, U. (1998). On the EOQ models with two levels of storage. Opsearch, 25, 190-196.
Dey, J.K., Mondal, S.K., & Maiti, M. (2008). Two storage inventory problem with dynamic demand and interval valued lead-time over finite time horizon under inflation and time-value of money. European Journal of Operational Research, 185, 170-194.
Donaldson, W. A. (1977). Inventory replenishment policy for a linear trend in demand-an analytical solution. Operation Research Quarterly, 28, 663-670.
Goldberg, D. E. (1989). Genetic Algorithms: Search Optimization and Machine Learning. Addison Wesley.
Goswami, A., & Chaudhuri, K. S. (1992). An economic order quantity model for items with two levels of storage for a linear trend in demand. Journal of Operational Research Society, 43, 157-167.
Goyal, S. K., Horiga, M. A., & Alyan, A. (1996). The trended inventory lot sizing problem with shortages under a new replenishment policy. Journal of Operational Research Society, 47, 1286-1295.
Goyal, S. K., Morin, D., & Nebebe, F. (1992). The finite horizon trend inventory replenishment problem with shortages. Journal of Operational Research Society, 43, 1173-1178.
Hartely, R. V. (1976). Operations Research-a managerial emphasis. Goodyear publishing Company, 315-317.
Horiga, M. (1994). The inventory lot-sizing problem with continuous time-varying demand shortages. Journal of Operational Research Society, 45, 827-837.
Hsieh, T.P., Dye, C.Y., & Ouyang, L.Y. (2008). Determining optimal lot size for a two-warehouse system with deteriorating and shortages using net present value. European Journal of Operational Research, 191, 180-190.
Jaggi, C.K., Aggarwal, K.K., & Goel, S.K. (2006). Optimal order policy for deteriorating items with inflation induced demand. International Journal of Production Economics, 34, 151-155.
Jaggi, C.K., Khanna, A., & Verma, P. (2011). Two-warehouse partial backlogging inventory for deteriorating items with linear trends in demand under inflationary conditions. International Journal of Systems Science, 42(7), 1185-1196.
Kar, S., Bhunia , A. K., & Maiti, M. (2001) Deterministic inventory model with two levels of storage, a linear trend in demand and a fixed time horizon. Computers and Operations Research, 28, 1315-1331.
Khouja, M., Michalawicz, Z., & Wilmot, M. (1998) The use of Genetic Algorithms to solve the economic lot-size scheduling problem. European Journal of Operational Research, 110, 509-524.
Lee, C. C., & Ma, C. Y. (2000) Optimal inventory policy for deteriorating items with two warehouse and time dependent demands. Production Planning And Control, 7, 689-696.
Lee, C.C. (2006). Two-warehouse inventory model with deterioration under FIFO dispatching policy. European Journal of Operational Research, 174, 861-873.
Mandal, S., & Maiti, M., (2002). Multi-item fuzzy EOQ models using genetic algorithm. Computers and Industrial Engineering, 44, 105-117.
Michalawicz, Z. (1996). Genetic Algorithms + Data Structures=Evoluation Programs. Springer Verlog, Berlin.
Mitra, A., Cox, J. F., & Jesse, R. R. (1984). A note on determining order quantities with linear trend in demand. Journal of Operational Research Society, 35, 439-442.
Niu, B., & Xie, J. (2008). A note on two-warehouse inventory model with deterioration under FIFO dispatch policy. European Journal of Operational Research, 190, 571-577.
Pakkala, T. P. M., & Achary, K. K. (1992). A deterministic inventory model for deteriorating items with two warehouses and finite replenishment rate. European Journal of Operational Research, 57, 71-76.
Pal, P., Das, C. B., Panda, A., & Bhunia, A. K. (2004). An application of Read-coded Genetic Algorithm (For mixed integer non-linear programming in an optimal two-warehouse inventory policy for deteriorating items with a linear trend in demand and fixed planning horizon). International Journal of Computer Mathematics, 82(2), 163-175.
Rong, M., Mahapatra, N.K., & Maiti, M. (2008). A two warehouse inventory model for a deteriorating items with partially/fully backlogged shortage and fuzzy lead time. European Journal of Operational Research, 189, 59-75.
Ritchie, E. (1984). The EOQ for linear increasing demand: a simple optimal solution. Journal of Operational Research Society, 35, 949-952.
Sakawa, M. (2002). Genetic Algorithms and fuzzy multi-objective optimization. Kluwer Academic Publishers.
Sarkar, R., & Newton, C. (2002). A Genetic Algorithm for solving economic lot-size scheduling problem, Computers and Industrial Engineering, 42, 189-198.
Sarma, K. V. S. (1983). A deterministic inventory model with two levels of storage and an optimum release rule. Opsearch, 29, 175-180.
Sarma, K. V. S. (1987). A deterministic order-level inventory model for deteriorating items with two storage facilities. European Journal of Operational Research, 29, 70-72.
Silver, E. A., & Meal, H. C., (1973). A heuristic for selecting lot-size quantities for the case of a deterministic time varying demand rate and discrete opportunities for replenishment. Production Inventory Management, 14, 64-74.
Silver, E. A. (1979). A simple inventory decision rule for a linear trend in demand, Journal of Operational Research Society, 30, 71-75.
Stanfel, L. E., & Sivazlian, B. D. (1975). Analysis of system in operations. Englewood Cliffs, NJ: Prentice-Hall.
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.
Yang, H.L. (2004). Two-warehouse inventory models for deteriorating items with shortage under inflation. European Journal of Operational Research,157, 344-356.
Yang, H.L. (2006). Two-warehouse partial backlogging inventory models for deteriorating items under inflation. International Journal of Production Economics, 103, 362-370.
Bhunia, A. K., & Maiti, M. (1994). A two-warehouse inventory model for a linear trend in demand. Opserach, 31, 318-329.
Bhunia, A. K., & Maiti, M. (1997). A two warehouses inventory model for deteriorating items with linear trend in demand and shortages. Journal of Operational Research Society, 49, 287-292.
Bhunia, A.K., & Maiti, M. (1999). An inventory model of deteriorating items with lot-size dependent replenishment cost and a linear trend in demand. Applied Mathematical Modeling, 23, 302-308.
Bhunia, A.K., Pal, P., Chattopadhyay, S., & Medya, B. K. (2011) An inventory model of two-warehouse systemwith variable demand dependent on instantaneous displayed stock and marketing decisions via hybrid RCGA. International Journal of Industrial Engineering Computations, 2, 351–368.
Chakrabarti, T., & Chaudhuri, K S. (1997). An EOQ model for deteriorating items with a linear trend I demand and shortages in all cycles. International Journal of Production Economics, 49, 205-213.
Chung, K J., & Ting, P. S. (1993). A heuristic for replenishment of determining items with a linear trend in demand. Journal of Operational Research Society, 44, 1235-1241.
Chung, K.J., & Huang, T.S. (2007). The optimal retailer’s ordering policies for deteriorating items with limited storage capacity under trade credit financing. International Journal of Production Economics, 106, 127-145.
Das, B., Maity, K., & Maiti, M. (2007). A two warehouse supply chain model under possibility/necessity/credibility measures. Mathematical and Computer Modeling, 46, 398-409.
Datta, T. K., & Pal, A. K. (1992). A note on a replenishment policy for an inventory model with linear trend in demand and shortages. Journal of Operational Research Society, 43, 993-1001.
Dave, U. (1989). A deterministic lot-size inventory model with shortages and a linear trend in demand, Naval Research Logistics, 36, 507-514.
Dave, U. (1998). On the EOQ models with two levels of storage. Opsearch, 25, 190-196.
Dey, J.K., Mondal, S.K., & Maiti, M. (2008). Two storage inventory problem with dynamic demand and interval valued lead-time over finite time horizon under inflation and time-value of money. European Journal of Operational Research, 185, 170-194.
Donaldson, W. A. (1977). Inventory replenishment policy for a linear trend in demand-an analytical solution. Operation Research Quarterly, 28, 663-670.
Goldberg, D. E. (1989). Genetic Algorithms: Search Optimization and Machine Learning. Addison Wesley.
Goswami, A., & Chaudhuri, K. S. (1992). An economic order quantity model for items with two levels of storage for a linear trend in demand. Journal of Operational Research Society, 43, 157-167.
Goyal, S. K., Horiga, M. A., & Alyan, A. (1996). The trended inventory lot sizing problem with shortages under a new replenishment policy. Journal of Operational Research Society, 47, 1286-1295.
Goyal, S. K., Morin, D., & Nebebe, F. (1992). The finite horizon trend inventory replenishment problem with shortages. Journal of Operational Research Society, 43, 1173-1178.
Hartely, R. V. (1976). Operations Research-a managerial emphasis. Goodyear publishing Company, 315-317.
Horiga, M. (1994). The inventory lot-sizing problem with continuous time-varying demand shortages. Journal of Operational Research Society, 45, 827-837.
Hsieh, T.P., Dye, C.Y., & Ouyang, L.Y. (2008). Determining optimal lot size for a two-warehouse system with deteriorating and shortages using net present value. European Journal of Operational Research, 191, 180-190.
Jaggi, C.K., Aggarwal, K.K., & Goel, S.K. (2006). Optimal order policy for deteriorating items with inflation induced demand. International Journal of Production Economics, 34, 151-155.
Jaggi, C.K., Khanna, A., & Verma, P. (2011). Two-warehouse partial backlogging inventory for deteriorating items with linear trends in demand under inflationary conditions. International Journal of Systems Science, 42(7), 1185-1196.
Kar, S., Bhunia , A. K., & Maiti, M. (2001) Deterministic inventory model with two levels of storage, a linear trend in demand and a fixed time horizon. Computers and Operations Research, 28, 1315-1331.
Khouja, M., Michalawicz, Z., & Wilmot, M. (1998) The use of Genetic Algorithms to solve the economic lot-size scheduling problem. European Journal of Operational Research, 110, 509-524.
Lee, C. C., & Ma, C. Y. (2000) Optimal inventory policy for deteriorating items with two warehouse and time dependent demands. Production Planning And Control, 7, 689-696.
Lee, C.C. (2006). Two-warehouse inventory model with deterioration under FIFO dispatching policy. European Journal of Operational Research, 174, 861-873.
Mandal, S., & Maiti, M., (2002). Multi-item fuzzy EOQ models using genetic algorithm. Computers and Industrial Engineering, 44, 105-117.
Michalawicz, Z. (1996). Genetic Algorithms + Data Structures=Evoluation Programs. Springer Verlog, Berlin.
Mitra, A., Cox, J. F., & Jesse, R. R. (1984). A note on determining order quantities with linear trend in demand. Journal of Operational Research Society, 35, 439-442.
Niu, B., & Xie, J. (2008). A note on two-warehouse inventory model with deterioration under FIFO dispatch policy. European Journal of Operational Research, 190, 571-577.
Pakkala, T. P. M., & Achary, K. K. (1992). A deterministic inventory model for deteriorating items with two warehouses and finite replenishment rate. European Journal of Operational Research, 57, 71-76.
Pal, P., Das, C. B., Panda, A., & Bhunia, A. K. (2004). An application of Read-coded Genetic Algorithm (For mixed integer non-linear programming in an optimal two-warehouse inventory policy for deteriorating items with a linear trend in demand and fixed planning horizon). International Journal of Computer Mathematics, 82(2), 163-175.
Rong, M., Mahapatra, N.K., & Maiti, M. (2008). A two warehouse inventory model for a deteriorating items with partially/fully backlogged shortage and fuzzy lead time. European Journal of Operational Research, 189, 59-75.
Ritchie, E. (1984). The EOQ for linear increasing demand: a simple optimal solution. Journal of Operational Research Society, 35, 949-952.
Sakawa, M. (2002). Genetic Algorithms and fuzzy multi-objective optimization. Kluwer Academic Publishers.
Sarkar, R., & Newton, C. (2002). A Genetic Algorithm for solving economic lot-size scheduling problem, Computers and Industrial Engineering, 42, 189-198.
Sarma, K. V. S. (1983). A deterministic inventory model with two levels of storage and an optimum release rule. Opsearch, 29, 175-180.
Sarma, K. V. S. (1987). A deterministic order-level inventory model for deteriorating items with two storage facilities. European Journal of Operational Research, 29, 70-72.
Silver, E. A., & Meal, H. C., (1973). A heuristic for selecting lot-size quantities for the case of a deterministic time varying demand rate and discrete opportunities for replenishment. Production Inventory Management, 14, 64-74.
Silver, E. A. (1979). A simple inventory decision rule for a linear trend in demand, Journal of Operational Research Society, 30, 71-75.
Stanfel, L. E., & Sivazlian, B. D. (1975). Analysis of system in operations. Englewood Cliffs, NJ: Prentice-Hall.
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.
Yang, H.L. (2004). Two-warehouse inventory models for deteriorating items with shortage under inflation. European Journal of Operational Research,157, 344-356.
Yang, H.L. (2006). Two-warehouse partial backlogging inventory models for deteriorating items under inflation. International Journal of Production Economics, 103, 362-370.