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New heuristic algorithms for discrete competitive location problems with binary and partially binary customer behavior

机译:具有二元和部分二元客户行为的离散竞争性位置问题的新启发式算法

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We consider discrete location problems for an entering firm which competes with other established firms in a market where customers are spatially separated. In these problems, a given number of facility locations must be selected among a finite set of potential locations. The formulation and resolution of this type of problem depend on customers' behavior. The attraction for a facility depends on its characteristics and the distance between the facility and the customer. In this paper we study the location problem for the so-called Binary and Partially Binary Rules, in which the full demand of a customer is served by the most attractive facility, or by all the competing firms but patronizing only one facility of each firm, the one with the maximum attraction in the firm. Two new heuristic algorithms based on ranking of potential locations are proposed to deal with this sort of location problems. The proposed algorithms are compared with a classical genetic algorithm for a set of real geographical coordinates and population data of municipalities in Spain.
机译:对于在空间上客户分散的市场中与其他成熟公司竞争的进入公司,我们考虑离散的位置问题。在这些问题中,必须在一组有限的潜在位置中选择给定数量的设施位置。此类问题的制定和解决方案取决于客户的行为。设施的吸引力取决于设施的特性以及设施与客户之间的距离。在本文中,我们研究了所谓的二元和部分二元规则的位置问题,其中,最有吸引力的设施或所有竞争公司都满足客户的全部需求,但每个公司仅光顾一个设施,在公司中具有最大吸引力的公司。提出了两种基于潜在位置排名的新启发式算法来处理此类位置问题。将所提出的算法与经典遗传算法进行比较,以得到西班牙城市的一组真实地理坐标和人口数据。

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