Cost Allocation and Strategyproof Mechanism for Cover-set Games

IF 0.5 Q4 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Parallel Processing Letters Pub Date : 2023-08-08 DOI:10.1142/s0129626423400091
Hao Zhang, Huahui Yu, Limin Wang, Sainan Guo
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引用次数: 0

Abstract

In this paper, we discuss several cost-sharing methods for cover-set games, for example, approximately budget-balanced, in the core, and/or strategyproof. Different from the traditional set cover game, in cover-set game, the elements stand for services, and each agent is both a service provider and receiver. In this study, for unselfish agents, we design a cost allocation method that can recover no less than [Formula: see text] fraction of the total cost, where [Formula: see text] and [Formula: see text] is the maximum number of receiving services among all agents. In addition, for agents who are selfish service providers with privately known valuations, we present a strategyproof charging mechanism, further, the total cost is no more than [Formula: see text] times that of an optimal solution.
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覆盖集博弈的成本分配与策略防范机制
在本文中,我们讨论了封面集游戏的几种成本分担方法,例如,近似预算平衡、核心和/或策略。与传统的套装封面游戏不同,在套装封面游戏中,元素代表服务,每个代理既是服务提供者又是服务接受者。在这项研究中,对于无私的代理人,我们设计了一种成本分配方法,该方法可以收回不少于总成本的[公式:见正文]部分,其中[公式:参见正文]和[公式:参阅正文]是所有代理人中接收服务的最大数量。此外,对于那些拥有私人已知估值的自私服务提供商,我们提出了一种策略性收费机制,此外,总成本不超过最优解决方案的[公式:见正文]倍。
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来源期刊
Parallel Processing Letters
Parallel Processing Letters COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS-
CiteScore
0.90
自引率
25.00%
发文量
12
期刊介绍: Parallel Processing Letters (PPL) aims to rapidly disseminate results on a worldwide basis in the field of parallel processing in the form of short papers. It fills the need for an information vehicle which can convey recent achievements and further the exchange of scientific information in the field. This journal has a wide scope and topics covered included: - design and analysis of parallel and distributed algorithms - theory of parallel computation - parallel programming languages - parallel programming environments - parallel architectures and VLSI circuits
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