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A Bi-objective Covering Location Problem: Case of ambulance location in the Beirut area, Lebanon

机译:双目标掩护位置问题:黎巴嫩贝鲁特地区的救护车位置案例

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Purpose Ambulance response time is an important factor in saving lives and is highly linked with the ambulance location problem. The Maximum Expected Covering Location Problem (MEXCLP), introduced by Daskin (1983), is one of the most used ambulance location models that maximize the probability of stratifying demands for emergency medical service (EMS) centers. Due to huge increase in the operational costs of EMS centers, ambulance location models must consider the cost of coverage and the opportunity to use other companies' private ambulances to answer emergency calls. The paper aims to discuss these issues. Design/methodology/approach In this paper, the authors propose to extend the MEXCLP to a bi-objective optimization problem where the cost of satisfying emergency calls is minimized. Findings The proposed model is tested using data retrieved from the Lebanese Red Cross (LRC) in Beirut capital of Lebanon. The reported findings show significant enhancements in the results where the LRC can fully satisfy the perceived demands from all areas in Beirut within 9 min with an affordable cost. Originality/value The model is a first attempt to reduce operational costs of EMS centers while constraining the response time to satisfy emergency calls at an acceptable rate.
机译:目的救护车响应时间是挽救生命的重要因素,并且与救护车位置问题密切相关。 Daskin(1983)提出的最大预期覆盖位置问题(MEXCLP)是最常用的救护车位置模型之一,该模型最大程度地提高了对紧急医疗服务(EMS)中心进行分层需求的可能性。由于EMS中心的运营成本大幅增加,因此,救护车位置模型必须考虑覆盖范围的成本以及使用其他公司的私人救护车来接听紧急电话的机会。本文旨在讨论这些问题。设计/方法/方法在本文中,作者建议将MEXCLP扩展到双目标优化问题,其中满足紧急呼叫的成本要最小化。结果使用从黎巴嫩首都贝鲁特的黎巴嫩红十字会(LRC)检索到的数据对所提议的模型进行了测试。报告的结果表明,LRC可以在9分钟内以可承受的成本完全满足贝鲁特所有地区的感知需求,从而显着提高结果。独创性/价值该模型是首次尝试降低EMS中心的运营成本,同时限制响应时间以可接受的速率满足紧急呼叫的需求。

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