Abstract

Economic order Quantity (EOQ) for Deteriorating Items with Non-instantaneous Receipt under Trade Credits

Highlights

  • The deterioration of goods is a realistic phenomenon in much inventory system

  • Optimal ordering with decaying items under permissible delay in payments, and considered two possible ways for retailer to pay off the loan

  • In this study we develop an Economic order Quantity (EOQ) model with non-instantaneous receipt under trade credits

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Summary

INTRODUCTION

The deterioration of goods is a realistic phenomenon in much inventory system. Maximum items or commodities undergo deterioration over time. Shah and Jaiswal (1977) presented an order level inventory model for deteriorating items with a constant rate of deterioration. Sugapriya and Jeyaraman (2008) considered the economic production quantity for non-instantaneous deteriorating items allowing price discount with constant production and demand rate extending the facility of permissible delay in payments. Choi and Hwang (1986) developed a model determining the production rate for deteriorating items to minimize the total cost function over a finite planning horizon. Raafat (1985) extended Choi and Hwang (1986) model, given in Park (1983) to deal with a case in which the finished product is subject to a constant rate of deterioration. Ouyang et al(2004) developed an inventory system with non-instantaneous receipt under condition of permissible delay in payments. Sugapriya and Jeyaraman (2008) considered the economic production quantity for non-instantaneous deteriorating items allowing price discount with constant production and demand rate extending the facility of permissible delay in payments. Choi and Hwang (1986) developed a model determining the production rate for deteriorating items to minimize the total cost function over a finite planning horizon. Raafat (1985) extended Choi and Hwang (1986) model, given in Park (1983) to deal with a case in which the finished product is subject to a constant rate of deterioration. Yang and Wee (2003) presented a multi- lot- size production inventory system for decaying items with constant demand and production rates. Ghiami et al (2013) investigated a two-echelon supply chain model for deteriorating inventory in which the retailer’s warehouse has a limited capacity. Ouyang and Cheng (2008) presented the

48 Tripathi
Assumptions
MATHEMATICAL FORMULATION
DETERMINATION OF OPTIMAL REPLENISHMENT TIME
Result
NUMERICAL EXAMPLES
SENSITIVITY ANALYSIS
CONCLUSION AND FUTURE RESEARCH

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