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Chain Stores Location Problem with Bounded Linear Consumption Expansion Function on Paths

机译:路径上有界线性消耗展开函数的连锁店选址问题

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Many customers purchased service as part of routine pre-planned trips nowadays, instead of making a special-purpose trip to obtain service. With the assumption that the customer flows at most be serviced for one time, the decision objective for service providers is to find the optimal locations for such service facilities to maximize the number of customers 'captured'. This sort of problem is called flow interception problem (FIP). This paper proposes utility of each facility and concerns the FIP with bounded linear consumption on the path which is proportional to total utility of same path. Two FIP models with linear bounded expenditures under competitive and monopolistic cases are formulated. Two heuristic algorithms for two cases are developed and computational experiment is described.
机译:如今,许多客户购买了服务,将其作为日常计划旅行的一部分,而不是进行特殊目的的旅行以获得服务。假设最多只能为客户提供一次服务,那么服务提供商的决策目标就是找到此类服务设施的最佳位置,以最大程度地“吸引”客户。这种问题称为流拦截问题(FIP)。本文提出了每种设施的效用,并考虑了在路径上具有有限线性消耗的FIP,该消耗与同一路径的总效用成比例。建立了两个具有竞争性和垄断性情况的线性支出的FIP模型。针对两种情况开发了两种启发式算法,并描述了计算实验。

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