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A game-theoretic approach to compute stable topologies in mobile ad hoc networks

机译:一种在移动自组织网络中计算稳定拓扑的博弈论方法

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Mobile ad hoc networks are networks that allow (mobile) users to communicate in heterogeneous environments without relying on a fixed infrastructure, examples of which are mobile communication in large urban spaces or in public transportation. Due to their many advantages, such as decentralization, independence of communication infrastructure, flexibility etc., their field of use steadily increases. However, networks of this kind also raise new problems related to, for example, routing and data delivery, security and privacy, trust and usability. In this article, we propose a formal model of mobile ad hoc networks and address questions regarding optimal and stable network topologies. In particular, stability is important to ensure that communication is reliable and that applications designed for such networks are accepted by the users. We analyse stability from a game theoretic point of view, and propose a non-cooperative as well as a cooperative modelling. Moreover, we allow users to express constraints on how their communication should be handled in the network in order to ensure user constraints, e.g. related to privacy and security. For this purpose we use the temporal logic CTL. Finally, we analyse the complexity of associated verification and synthesis problems regarding optimal/stable network topologies.
机译:移动自组织网络是允许(移动)用户在异构环境中进行通信而无需依赖固定基础结构的网络,例如在大型城市空间或公共交通中的移动通信。由于它们的许多优势,例如分散性,通信基础结构的独立性,灵活性等,它们的使用领域稳步增长。但是,这种网络还提出了与例如路由和数据传递,安全性和隐私性,信任性和可用性有关的新问题。在本文中,我们提出了一个移动自组织网络的正式模型,并解决了有关最佳和稳定网络拓扑的问题。尤其重要的是,稳定性对于确保通信的可靠性以及为此用户设计的应用程序被用户接受非常重要。我们从博弈论的角度分析稳定性,并提出非合作和合作模型。此外,我们允许用户表达关于如何在网络中处理其通信的约束,以确保用户的约束,例如:与隐私和安全有关。为此,我们使用时间逻辑CTL。最后,我们分析了有关最佳/稳定网络拓扑的相关验证和综合问题的复杂性。

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