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The continuous single source location problem with capacity and zone-dependent fixed cost: Models and solution approaches

机译:具有容量和区域相关的固定成本的连续单源位置问题:模型和解决方案方法

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The continuous capacitated single-source multi-facility Weber problem with the presence of facility fixed cost is investigated. A new mathematical model which incorporates multi-level type capacity (or design) and facility fixed cost that is capacity-based and zone-dependent is introduced. As no data set exists for this new location problem, a new data set based on convex polygons using triangular shape is constructed. A generalised two stage heuristic scheme that combines the concept of aggregation, an exact method, and an enhanced Cooper's alternate location-allocation method is put forward. A framework that embeds Variable Neighbourhood Search is also proposed. Computational experiments show that these matheuristics produce encouraging results for this class of location problems. The proposed approaches are also easily adapted to cater for a recently studied variant namely the single-source capacitated multi-facility Weber problem where they outperform those recently published solution methods. (C) 2017 Elsevier B.V. All rights reserved.
机译:研究了具有设施固定成本的存在的连续电容单源多设施韦伯问题。引入了一种包含多级别容量(或设计)和设施固定成本的新数学模型,其被依赖于基于容量和区域。由于该新位置问题不存在数据集,因此构造了基于使用三角形形状的基于凸多边形的新数据集。提出了一种概括的两个阶段启发式方案,它结合了聚合的概念,精确的方法和增强的Cooper的备用位置分配方法。还提出了嵌入变量邻域搜索的框架。计算实验表明,这些数学攻击产生了这类位置问题的令人鼓舞的结果。所提出的方法也很容易适应最近学习的变体,即单源电容多设施韦伯问题,在那里他们最近发布的解决方案方法。 (c)2017年Elsevier B.V.保留所有权利。

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