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Theoretical Paper

The Inventory Lot-Sizing Problem with Continuous Time-Varying Demand and Shortages

Pages 827-837 | Published online: 20 Dec 2017

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Read on this site (6)

R. Roy Chowdhury, S. K. Ghosh & K. S. Chaudhuri. (2014) An Order-Level Inventory Model for a Deteriorating Item with Time-Quadratic Demand and Time-Dependent Partial Backlogging with Shortages in All Cycles. American Journal of Mathematical and Management Sciences 33:2, pages 75-97.
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S. K. Ghosh, S. K. Goyal & K. S. Chaudhuri. (2006) An inventory model with Weibull demand rate, finite rate of production and shortages. International Journal of Systems Science 37:14, pages 1003-1009.
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S. K. Ghosh & K. S. Chaudhuri. (2006) An EOQ model with a quadratic demand, time-proportional deterioration and shortages in all cycles. International Journal of Systems Science 37:10, pages 663-672.
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Hui-Ling Yang. (2006) A backward recursive algorithm for inventory lot-size models with power-form demand and shortages. International Journal of Systems Science 37:4, pages 235-242.
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Patrick S. Chen. (2001) On the minimum solution of the inventory system for deteriorating items with shortages and time-varying demand. Journal of Information and Optimization Sciences 22:2, pages 283-295.
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Hui-Ling Yang & Maw-Sheng Chern. (1999) Capacitated inventory replenishment policy with linear trend demand. Journal of the Chinese Institute of Industrial Engineers 16:3, pages 419-431.
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Articles from other publishers (21)

Luqi Wang, Zhijian Chen, Mingyao Chen & Ruijie Zhang. (2019) Inventory Policy for a Deteriorating Item with Time-Varying Demand Under Trade Credit and Inflation. Journal of Systems Science and Information 7:2, pages 115-133.
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Asim Kumar Das & Tapan Kumar Roy. (2018) An Imprecise EOQ Model for Non-instantaneous Deteriorating Item with Imprecise Inventory Parameters Using Interval Number. International Journal of Applied and Computational Mathematics 4:2.
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Yongwu Zhou & Zhaozhan Lin. (2016) Inventory replenishment policy for the decision maker with present-biased preference and time-inconsistency under inflation. Journal of Systems Science and Systems Engineering 26:5, pages 628-645.
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Debasis Das, Mohuya B. Kar, Arindam Roy & Samarjit Kar. (2013) Two-warehouse production inventory model for a deteriorating item with time-varying demand and shortages: a genetic algorithm with varying population size approach. Optimization and Engineering 15:4, pages 889-907.
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G. Massonnet, J.-P. Gayon & C. Rapine. (2014) Approximation algorithms for deterministic continuous-review inventory lot-sizing problems with time-varying demand. European Journal of Operational Research 234:3, pages 641-649.
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Zi-quan Long & Ran Gao. 2013. The 19th International Conference on Industrial Engineering and Engineering Management. The 19th International Conference on Industrial Engineering and Engineering Management 759 765 .
T. Sarkar, S.K. Ghosh & K.S. Chaudhuri. (2012) An optimal inventory replenishment policy for a deteriorating item with time-quadratic demand and time-dependent partial backlogging with shortages in all cycles. Applied Mathematics and Computation 218:18, pages 9147-9155.
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Ririn Diar Astanti & Huynh Trung Luong. (2008) A heuristic technique for inventory replenishment policy with increasing demand pattern and shortage allowance. The International Journal of Advanced Manufacturing Technology 41:11-12, pages 1199-1207.
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Cheng-Kang Chen, Ta-Wei Hung & Tzu-Chun Weng. (2007) Optimal replenishment policies with allowable shortages for a product life cycle. Computers & Mathematics with Applications 53:10, pages 1582-1594.
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Hui-Ling Yang. (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, pages 119-128.
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MAW-SHENG CHERN, YA-LAN CHAN & JINN-TSAIR TENG. (2011) A COMPARISON AMONG VARIOUS INVENTORY SHORTAGE MODELS FOR DETERIORATING ITEMS ON THE BASIS OF MAXIMIZING PROFIT. Asia-Pacific Journal of Operational Research 22:01, pages 121-134.
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K. Skouri & S. Papachristos. (2003) Four inventory models for deteriorating items with time varying demand and partial backlogging: A cost comparison. Optimal Control Applications and Methods 24:6, pages 315-330.
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Sheng-Pen Wang. (2002) On inventory replenishment with non-linear increasing demand. Computers & Operations Research 29:13, pages 1819-1825.
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Hui-Ling Yang, Jinn-Tsair Teng & Maw-Sheng Chern. (2002) A forward recursive algorithm for inventory lot-size models with power-form demand and shortages. European Journal of Operational Research 137:2, pages 394-400.
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S. Kar, A.K. Bhunia & M. Maiti. (2001) Deterministic inventory model with two levels of storage, a linear trend in demand and a fixed time horizon. Computers & Operations Research 28:13, pages 1315-1331.
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Hui-Ling Yang, Jinn-Tsair Teng & Maw-Sheng Chern. (2001) Deterministic inventory lot-size models under inflation with shortages and deterioration for fluctuating demand. Naval Research Logistics 48:2, pages 144-158.
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Kun-Jen Chung & Chuan-Neng Lin. (2001) Optimal inventory replenishment models for deteriorating items taking account of time discounting. Computers & Operations Research 28:1, pages 67-83.
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B.C. Giri, T. Chakrabarty & K.S. Chaudhuri. (2000) A note on a lot sizing heuristic for deteriorating items with time-varying demands and shortages. Computers & Operations Research 27:6, pages 495-505.
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Bhaba R. Sarker & Chidambaram V. Balan. (1999) Operations planning for a multi-stage kanban system. European Journal of Operational Research 112:2, pages 284-303.
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Moncer Hariga. (1996) Lot-sizing heuristics for continuous time-varying demand and shortages. Computers & Operations Research 23:12, pages 1211-1217.
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Moncer A. Hariga. (1995) Effects of inflation and time-value of money on an inventory model with time-dependent demand rate and shortages. European Journal of Operational Research 81:3, pages 512-520.
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