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A Continuum Approximation Approach to Competitive Facility Location Design under Facility Disruption Risks

机译:设施中断风险下竞争性设施选址设计的连续近似方法

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This paper presents game-theoretical models based on a continuous approximation(CA) scheme to optimize service facility location design under spatial competition andfacility disruption risks. The share of customer demand in a market highly dependson the functionality of service facilities and the presence of nearby competitors, as cus29tomers normally seek the nearest functioning facility for service. Our game-theoreticalmodels incorporate these complicating factors into an integrated framework, and usecontinuous and dierentiable density functions to represent discrete location decisions.We rst analyze the existence of Nash equilibria in a symmetric two-company compe33tition. Then we build a leader-follower Stackelberg competition model to derive theoptimal facility location design when one of the companies have rst-move advantageover its competitor. Both models are solved eciently, and closed-form analytical solu36tions can be obtained for special case. Numerical experiments (with hypothetical andempirical data) are conducted to show the impacts of competition, facility disruptionrisks and transportation cost metrics on the optimal design. Interesting properties ofthe models cast managerial insights to real-world problems.
机译:本文提出了基于连续逼近的博弈论模型 (CA)计划,以在空间竞争和竞争下优化服务设施的位置设计 设施破坏风险。客户需求在市场中的份额高度依赖于 关于服务设施的功能和附近竞争对手的存在,如cus29 使用者通常会寻找最近的功能设施进行维修。我们的博弈论 模型将这些复杂因素整合到一个集成框架中,并使用 连续且可微的密度函数代表离散的位置决策。 我们首先分析对称的两公司compe33中纳什均衡的存在 特质。然后,我们建立领导者跟从者Stackelberg竞争模型以得出 当其中一家公司具有先发优势时进行最佳设施选址设计 超过竞争对手两种模型都得到了有效求解,并且采用了封闭形式的解析解36 特殊情况下可以使用。数值实验(假设和 经验数据)以显示竞争,设施破坏的影响 最佳设计的风险和运输成本指标。有趣的特性 这些模型将管理洞察力投向了现实世界中的问题。

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