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Semi-obnoxious multifacility location: Models and methods.

机译:半令人讨厌的多功能场所:模型和方法。

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摘要

Presumably, a facility would not be built at all unless it provided a service that some entity found "desirable." Conversely, even the most desirable of facilities also exhibit some undesirable characteristics. The fact is, most facilities cannot be classified as being either purely desirable or purely obnoxious. The location literature defines facilities falling between the two extremes as semi-desirable or semi-obnoxious and it is this type of facility that our research will address.; Chapter 2 builds a framework for modeling semi-obnoxious multifacility location problems. In that chapter we discuss three components of a facility location model---solution space, objectives, and interactions. Chapter 3 presents an algorithm that uses interval bisection to solve certain semi-obnoxious multifacility location problems. Chapter 4 discusses how set partitioning can be used to identify optimal solutions for a class of semi-obnoxious multifacility location problems wherein the facilities must be "pushed" as far away as possible from any protected points and customers have specified a minimum threshold distance from which to receive service. Chapter 5 develops a heuristic for a category of semi-obnoxious multifacility location problems that has the objective: maximize the minimum distance among the new facilities and any protected points. Finally, in Chapter 6 we summarize the main technical results of this dissertation and identify open problems for additional research.
机译:除非设施提供某些实体认为“理想”的服务,否则根本不会建造设施。相反,即使最需要的设施也表现出一些不希望的特性。事实是,大多数设施无法归类为纯粹合意的或令人讨厌的。位置文献将介于两个极端之间的设施定义为半合乎需要的或半令人讨厌的设施,这是我们研究将要解决的这类设施。第2章建立了一个模型,用于对半讨厌的多设施位置问题进行建模。在该章中,我们讨论设施位置模型的三个组成部分-解决方案空间,目标和交互。第3章介绍了一种使用间隔平分的算法来解决某些半令人讨厌的多设施选址问题。第4章讨论了如何使用集合划分来识别一类半讨厌的多设施位置问题的最佳解决方案,在该问题中,必须将设施“推”到尽可能远离任何受保护点的位置,并且客户已指定了最小阈值距离接受服务。第5章针对一类半令人讨厌的多设施位置问题开发了一种启发式方法,其目的是:使新设施与任何受保护点之间的最小距离最大化。最后,在第六章中,我们总结了本论文的主要技术成果,并指出了尚待进一步研究的问题。

著录项

  • 作者

    Castello, Beryl E.;

  • 作者单位

    The Johns Hopkins University.;

  • 授予单位 The Johns Hopkins University.;
  • 学科 Mathematics.; Operations Research.
  • 学位 Ph.D.
  • 年度 2005
  • 页码 333 p.
  • 总页数 333
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 数学;运筹学;
  • 关键词

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