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Maximizing Nash product social welfare in allocating indivisible goods

机译:在分配不可分割的商品时最大化Nash产品的社会福利

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摘要

We consider the problem of allocating indivisible goods to agents who have preferences over the goods. In such a setting, a central task is to maximize social welfare. In this paper, we assume the preferences to be additive and measure social welfare by means of the Nash product. We focus on the computational complexity involved in maximizing Nash product social welfare when scores inherent in classical voting procedures such as approval or Borda voting are used to associate utilities with the agents' preferences. In particular, we show that the maximum Nash product social welfare can be computed efficiently when approval scores are used, while for Borda and lexicographic scores the corresponding decision problem becomes NP-complete. (C) 2015 Elsevier B.V. and Association of European Operational Research Societies (EURO) within the International Federation of Operational Research Societies (IFORS). All rights reserved.
机译:我们考虑将不可分割的商品分配给对商品有偏好的代理商的问题。在这种情况下,一项中心任务是最大限度地提高社会福利。在本文中,我们假定偏好是可加性的,并通过纳什乘积来衡量社会福利。当经典投票程序(例如批准或Borda投票)固有的得分用于将公用事业与代理商的偏好相关联时,我们将重点放在最大化Nash产品社会福利所涉及的计算复杂性上。特别地,我们表明,使用批准分数时,可以有效地计算出最大的纳什产品社会福利,而对于Borda和字典式分数,相应的决策问题就变成了NP完全的。 (C)2015年Elsevier B.V.和国际运营研究学会联合会(IFORS)中的欧洲运营研究学会协会(EURO)。版权所有。

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