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Equilibrium in a two-agent Assignment Problem

机译:两主体分配问题中的平衡

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In this paper we address a particular generalisation of the Assignment Problem (AP) in a Multi-Agent setting, where distributed agents share common resources. We consider the problem of determining Pareto-optimal solutions that satisfy a fairness criterion (equilibrium). We show that the solution obtained is equivalent to a Kalai-Smorodinsky solution of a suitably defined bargaining problem and characterise the computational complexity of finding such an equilibrium. Additionally, we propose an exact solution algorithm based on a branch-and-bound scheme that exploits bounds obtained by suitably rounding the solutions of the corresponding linear relaxation, and give the results of extensive computational experiments.
机译:在本文中,我们解决了多代理设置中分配问题(AP)的特殊概括,其中分布式代理共享公共资源。我们考虑确定满足公平标准(均衡)的帕累托最优解的问题。我们表明,所获得的解决方案等效于适当定义的讨价还价问题的Kalai-Smorodinsky解决方案,并且描述了找到这种平衡的计算复杂性。此外,我们提出了一种基于分支定界方案的精确解算法,该算法利用通过适当舍入相应线性松弛的解而获得的边界,并给出了广泛的计算实验结果。

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