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Network Creation Games with Traceroute-Based Strategies

机译:网络创建游戏与基于Traceroute的策略

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Network creation games model the autonomous formation of an interconnected system of selfish users. In particular, when the network will serve as a digital communication infrastructure, each user is identified by a node of the network, and contributes to the build-up process by strategically balancing between her building cost (i.e., the number of links she personally activates in the network) and her usage cost (i.e., some function of the distance in the sought network to the other players). When the corresponding game is analyzed, the generally adopted assumption is that players have a common and complete information about the evolving network topology, which is quite unrealistic though, due to the massive size this may have in practice. In this paper, we thus relax this assumption, by instead letting the players have only a partial knowledge of the network. To this respect, we make use of three popular traceroute-based knowledge models used in network discovering (i.e., the activity of reconstructing the topology of an unknown network through queries at its nodes), namely: (ⅰ) distance vector, (ⅱ) shortest-path tree view, and (ⅲ) layered view. For all these models, we provide exhaustive answers to the canonical algorithmic game theoretic questions: convergence, computational complexity for a player of selecting a best response, and tight bounds to the price of anarchy, all of them computed w.r.t. a suitable (and unifying) equilibrium concept.
机译:网络创建游戏模型自私用户互连系统的自主形成。特别地,当网络将用作数字通信基础设施时,每个用户由网络的节点识别,并且通过在她的建筑成本之间进行战略性平衡来贡献积累过程(即,她个人激活的链接数量在网络中)和她的使用成本(即,向其他玩家的寻求网络中的距离的一些功能)。当分析相应的游戏时,普遍采用的假设是玩家具有关于不断发展的网络拓扑的共同且完整的信息,这是非常不切实际的,但由于这可能在实践中具有大规模。在本文中,我们因此放宽了这一假设,而是让玩家只有网络的部分知识。为此,我们利用三种流行的基于Traceroute的知识模型,用于网络发现(即,通过其节点的查询重建未知网络拓扑的活动),即:(Ⅰ)距离向量,(Ⅱ)最短路径树视图,(Ⅲ)分层视图。对于所有这些模型,我们为规范算法游戏理论问题提供详尽的答案:融合,选择最佳响应的玩家的计算复杂性,以及对无政府状态价格的紧密界限,所有这些都计算了W.r.t.合适的(和统一)平衡概念。

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