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Nash Stability in Additively Separable Hedonic Games and Community Structures

机译:可加性享乐游戏和社区结构中的纳什稳定性

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We prove that the problem of deciding whether a Nash stable partition exists in an Additively Separable Hedonic Game is NP-complete. We also show that the problem of deciding whether a non trivial Nash stable partition exists in an Additively Separable Hedonic Game with non-negative and symmetric preferences is NP-complete. We motivate our study of the computational complexity by linking Nash stable partitions in Additively Separable Hedonic Games to community structures in networks. Our results formally justify that computing community structures in general is hard.
机译:我们证明判定可加性可笑游戏中是否存在Nash稳定分区的问题是NP完全的。我们还表明,确定具有非负对称偏好的可加可分享乐游戏中是否存在非平凡的Nash稳定分区的问题是NP完全的。通过将“可加性可分离的享乐游戏”中的纳什稳定分区与网络中的社区结构相关联,激发了我们对计算复杂性的研究。我们的结果正式证明了计算社区的总体结构是困难的。

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