Abstract

In this article, an economic order quantity model has been studied in view of joint impacts of the memory and learning due to experiences on the decision-making process where demand is considered as price dependant function. The senses of memory and experience-based learning are accounted by the fractional calculus and dense fuzzy lock set respectively. Here, the physical scenario is mathematically captured and presented in terms of fuzzy fractional differential equation. The α-cut defuzzification technique is used for dealing with the crisp representative of the objective function. The main credit of this article is the introduction of a smart decision-making technique incorporating some advanced components like memory, self-learning and scopes for alternative decisions to be accessed simultaneously. Besides the dynamics of the EOQ model under uncertainty is described in terms of fuzzy fractional differential equation which directs toward a novel approach for dealing with the lot-sizing problem. From the comparison of the numerical results of different scenarios (as particular cases of the proposed model), it is perceived that strong memory and learning experiences with appropriate keys in the hand of the decision maker can boost up the profitability of the retailing process.

Highlights

  • The maintenance of stocks is very crucial issue in a supply chain management problem

  • An economic order quantity model has been studied in view of joint impacts of the memory and learning due to experiences on the decision-making process where demand is considered as price dependant function

  • Besides the dynamics of the economic order quantity (EOQ) model under uncertainty is described in terms of fuzzy fractional differential equation which directs toward a novel approach for dealing with the lot-sizing problem

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Summary

Introduction

The maintenance of stocks is very crucial issue in a supply chain management problem. Inadequate on hand stocks may cause the discontinuity in the supply flow. On the contrary, uncontrolled gathering of product in the store may increase the maintenance cost and blockage of fund. For both of the cases, the result acts as opposite to the objectivity of the supplier/retailer. There is an urge to develop aptly fitted model for scheduling optimal lots of stocks in this business scenario. Inventory control management can fulfil the needs in this regard

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