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Efficient algorithms for discrete resource allocation problems under degressively proportional constraints

机译:消散比例约束下的离散资源分配问题的高效算法

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摘要

The problem of a fair distribution is considered in relation to many areas and phenomena. The most deeply rooted in the theory of justice are proportional divisions. However, they may be perceived as unfair for common ventures, where strong participants should not dominate the weaker ones. The European Parliament composition and the cost sharing problem of a common infrastructure development are examples. In this paper, we propose an expert system that is based on a mathematical model describing discussed issues as the discrete resource allocation problem under degressively proportional constraints. This approach involves advantages of degressive proportionality to prevent mentioned domination and a proportional division generally perceived as fair to determine an unambiguous allocation. The decision making process is carried out by solving the formulated optimization problem using our highly scalable parallel branch and bound algorithm and the computationally efficient metaheuristic. The experiments prove that our approach can be successfully applied for the considered cases studies. (C) 2020 Elsevier Ltd. All rights reserved.
机译:与许多领域和现象有关的公平分配问题。在正义理论中最深深的根源是比例分歧。然而,他们可能被认为是对共同的企业不公平的,强有力的参与者不应该占据较弱的参与者。欧洲议会组成和普通基础设施发展的成本分摊问题是例子。在本文中,我们提出了一个基于数学模型的专家系统,所述数学模型描述了讨论的问题,作为缺陷的比例约束下的离散资源分配问题。这种方法涉及导致比例以防止提到的统治和比例分裂,通常被认为是公平的,以确定明确的分配。通过使用我们的高度可扩展的并行分支和绑定算法和计算有效的成群质求解制定的优化问题来执行决策过程。实验证明,我们的方法可以成功地申请被认为的案件研究。 (c)2020 elestvier有限公司保留所有权利。

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