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An application of real-coded genetic algorithm (for mixed integer non-linear programming in an optimal two-warehouse inventory policy for deteriorating items with a linear trend in demand and a fixed planning horizon)

机译:实数编码遗传算法的应用(在最优的两仓库库存策略中用于混合整数非线性规划,用于变质具有线性需求趋势和固定计划范围的物料)

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摘要

The purpose of this research is to discuss an application of real-coded Genetic Algorithm (RCGA) for mixed integer non-linear programming in a two-warehouses inventory control problem. Our objective is to determine an optimal replenishment number, lot-size of a two-warehouse (owned and rented warehouse (RW)) inventory system for deteriorating items removing the impractical assumption regarding the storage capacity of RW. The model is formulated with infinite replenishment, finite planning horizon, linearly time dependent demand (increasing) and partially backlogged shortages. The mathematical formulation of the problem indicates that the model is a constrained non-linear mixed integer problem with one integer and one non-integer variables. To solve this problem, we develop a RCGA with ranking selection, whole arithmetic crossover and mutation (uniform mutation for integer variable and non-uniform for non-integer variable). The proposed model has been solved using this RCGA and illustrated with four numerical examples.
机译:本研究的目的是讨论实数编码遗传算法(RCGA)在两仓库库存控制问题中用于混合整数非线性规划的应用。我们的目标是确定最佳补货数量,两仓库(自有和租赁仓库(RW))库存系统的批次大小,以使物品变质,从而消除有关RW储存容量的不切实际的假设。该模型由无限的补货,有限的计划范围,线性依赖时间的需求(增加)和部分积压的短缺制定而成。该问题的数学公式表明,该模型是具有一个整数和一个非整数变量的约束非线性混合整数问题。为了解决这个问题,我们开发了一种具有等级选择,整个算术交叉和变异(整数变量为均匀变异而非整数变量为非均匀)的RCGA。所提出的模型已使用此RCGA进行了求解,并通过四个数值示例进行了说明。

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