2022
DOI: 10.3390/math10203733
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A Combined Dynamic Programming and Simulation Approach to the Sizing of the Low-Level Order-Picking Area

Abstract: In order to increase the efficiency of the order-picking process, warehouses are forced to find ways to adopt to constantly intensifying changes in the assortment and quantities of stored products. Accordingly, we present a methodology that deals with such a problem at a tactical level by defining the optimal size and an allocation of products within the order-picking area of the most typical order-picking setting. The methodology combined two methods, dynamic programming and simulation modelling, with the aim… Show more

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Cited by 3 publications
(2 citation statements)
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References 32 publications
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“…The results show that the allocation results obtained by the model are highly optimized. Djurdjević et al [44] combined DP and simulation modeling methods and proposed a method to define the optimal size and product allocation in the order selection area of the most typical order selection settings. The results show that this method can effectively solve the optimal configuration of products in picking areas of different scales.…”
Section: Related Workmentioning
confidence: 99%
“…The results show that the allocation results obtained by the model are highly optimized. Djurdjević et al [44] combined DP and simulation modeling methods and proposed a method to define the optimal size and product allocation in the order selection area of the most typical order selection settings. The results show that this method can effectively solve the optimal configuration of products in picking areas of different scales.…”
Section: Related Workmentioning
confidence: 99%
“…On the optimization of database use, Crispim et al [19] proposed using the TOPSIS method to sort and select candidate partners; Wang Daoqu [20] combined AHP and TOPSIS to achieve partner selection; Gong et al [21] used the adaptive dynamic programming method to research and solve the online solution of the network multiagent pursuit and evasion game so that each agent can obtain the strategy to achieve Nash equilibrium in real time; Liang and Xu [22] established a fnite-time domain Markov decision process model with the goal of maximizing the benefts of the hospital in terms of inspection equipment, and combined it with the dynamic programming theory to obtain the optimal reservation scheduling strategy of the system. In order to adapt the warehouse to the increasing variety and quantity of storage products, Djurdjević et al [23] used the dynamic programming method to obtain the optimal allocation of products in diferent order-picking areas. In order to solve the optimal control problem in the full driving scenario of hybrid electric vehicles, Bao et al [24] proposed an adaptive dynamic programming method to solve the interpolation error problem and obtained the solution without theoretical error at the cost of small driving cycle accuracy.…”
Section: Literature Reviewmentioning
confidence: 99%