Fractional Hedonic Games

被引:0
作者
Aziz, Haris [1 ,2 ]
Brandt, Felix [3 ]
Harrenstein, Paul [4 ]
机构
[1] NICTA, Sydney, NSW, Australia
[2] UNSW, Sydney, NSW, Australia
[3] Tech Univ Munich, Munich, Germany
[4] Univ Oxford, Oxford, England
来源
AAMAS'14: PROCEEDINGS OF THE 2014 INTERNATIONAL CONFERENCE ON AUTONOMOUS AGENTS & MULTIAGENT SYSTEMS | 2014年
基金
澳大利亚研究理事会;
关键词
Game theory (cooperative and non-cooperative); teanwork; coalition formation; coordination; STABILITY; CORE;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
An important issue in multi-agent systems is the exploitation of synergies via coalition formation. We initiate the formal study of fractional hedonic games. In fractional hedonic games, the utility of a player in a coalition structure is the average value he ascribes to the members of his coalition. Among other settings, this covers situations in which there are several types of agents and each agent desires to be in a coalition in which the fraction of agents of his own type is minimal. Fractional hedonic games not only constitute a natural class of succinctly representable coalition formation games, but also provide an interesting framework for network clustering. We propose a number of conditions under which the core of fractional hedonic games is non-empty and provide algorithms for computing a core stable outcome.
引用
收藏
页码:5 / 12
页数:8
相关论文
共 32 条
[1]   Researching with whom? Stability and manipulation [J].
Alcalde, J ;
Revilla, P .
JOURNAL OF MATHEMATICAL ECONOMICS, 2004, 40 (08) :869-887
[2]  
[Anonymous], 2005, LNCS
[3]  
Aziz H., 2012, PROC 11 C AUTONOMOUS, P763
[4]   Computing desirable partitions in additively separable hedonic games [J].
Aziz, Hans ;
Brandt, Felix ;
Seedig, Hans Georg .
ARTIFICIAL INTELLIGENCE, 2013, 195 :316-334
[5]   Pareto optimality in coalition formation [J].
Aziz, Haris ;
Brandt, Felix ;
Harrenstein, Paul .
GAMES AND ECONOMIC BEHAVIOR, 2013, 82 :562-581
[6]   Core in a simple coalition formation game [J].
Banerjee, S ;
Konishi, H ;
Sönmez, T .
SOCIAL CHOICE AND WELFARE, 2001, 18 (01) :135-153
[7]  
Ben-David S., 2008, PROCEEDINGS OF NIPS, P121
[8]   The stability of hedonic coalition structures [J].
Bogomolnaia, A ;
Jackson, MO .
GAMES AND ECONOMIC BEHAVIOR, 2002, 38 (02) :201-230
[9]   ALGORITHM AND BOUND FOR GREATEST COMMON DIVISOR OF N INTEGERS [J].
BRADLEY, GH .
COMMUNICATIONS OF THE ACM, 1970, 13 (07) :433-&
[10]  
Branzei Simina., 2011, P 22 INT JOINT C ART, P273