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Ant Colony Optimization For Split Delivery Inventory Routing Problem

机译:蚁群算法的分割配送库存路由问题

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A one-to-many inventory routing problem (IRP) network comprising of a warehouse and geographically dispersed customers is studied in this paper. A fleet of a homogeneous vehicle located at the warehouse transports multi products from the warehouse to meet customer demand on time in a finite planning horizon. We allow the customers to be visited more than once in a given period (split delivery) and the demand for each product is deterministic and time varying. Backordering is not allowed. The problem is formulated as a mixed integer programming problem and is solved using CPLEX 12.4 to get the lower and upper bound (the best integer solution) for each problem considered. We propose a modified ant colony optimization (ACO) which takes into account not only the distance but also the inventory that is vital in the IRP. We also carried the sensitivity analysis on important parameters that influence decision policy in ACO in order to choose the appropriate parameter settings. The computational results show that ACO performs better on large instances compared to the upper bound and performs equally well for small and medium instances. The modified ACO requires relatively short computational time.
机译:本文研究了一个由仓库和地理位置分散的客户组成的一对多库存路由问题(IRP)网络。位于仓库的同构车辆车队从仓库运输多种产品,以在有限的计划范围内按时满足客户需求。我们允许在给定的时间段(分批交货)中不止一次拜访客户,并且每种产品的需求是确定的且随时间变化的。不允许缺货。该问题被公式化为混合整数编程问题,并使用CPLEX 12.4进行了求解,以获取所考虑的每个问题的上下限(最佳整数解决方案)。我们提出一种改进的蚁群优化(ACO),不仅要考虑距离,而且要考虑对IRP至关重要的清单。为了选择合适的参数设置,我们还对影响ACO决策策略的重要参数进行了敏感性分析。计算结果表明,与上限相比,ACO在大型实例上的性能更好,在小型和中型实例上的ACO的性能也相同。修改后的ACO需要相对较短的计算时间。

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