首页> 外文会议>第38届国际计算机与工业工程大会(The 38th International Conference on Computers Industrial Engineering)论文集 >A BRANCH AND BOUND ALGORITHM FOR THE DYNAMIC QUANTITY DISCOUNT LOT SIZE PROBLEM WITH RESALE
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A BRANCH AND BOUND ALGORITHM FOR THE DYNAMIC QUANTITY DISCOUNT LOT SIZE PROBLEM WITH RESALE

机译:带转售的动态数量折扣批量问题的分枝有界算法

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This paper presents an optimal algorithm based on Branch and Bound approach for determining lot sizes for purchased component in Material Requirement Planning (MRP) environments with deterministic time-phased demand and constant ordering cost with zero lead time. Backlog is not permitted and the unit purchasing price depends on the quantity of an order and resale of the excess is possible at the ordering time. We assume an all-units discount system with single price break point. Based on proven properties of an optimal order policy, a tree search procedure is designed to construct the sequences of orders and resales amount in optimal order policy. Some useful fathom rules have been proven to make the algorithm very efficient.
机译:本文提出了一种基于分支定界法的最佳算法,该算法可确定具有确定时间分段需求和定购成本为零的物料需求计划(MRP)环境中采购组件的批量。不允许积压,单位购买价格取决于订单的数量,多余的可以在订购时转售。我们假设具有单个价格突破点的全单位折扣系统。基于最优定单策略的已证明属性,设计了一种树形搜索过程来构造最优定单策略中的定单和转售量序列。事实证明,一些有用的寻人规则使该算法非常有效。

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