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Quality of service provision in noncooperative networks with diverse user requirements

机译:具有不同用户需求的非合作网络中的服务质量提供

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This paper studies the quality of service (QoS) provision problem in noncooperative networks where applications or users are selfish and routers implement generalized processor sharing based packet scheduling. We formulate a model of QoS provision in noncooperative networks where users are given the freedom to choose both the service classes and traffic volume allocated, and heterogenous QoS preferences are captured by a user's utility function. We present a comprehensive analysis of the noncooperative multi-class QoS provision game, giving a complete characterization of Nash equilibria and their existence criteria, and show under what conditions they are Pareto- and system-optimal. We show that, in general, Nash equilibria need not exist, and when they do exist, they need not be Pareto- nor system-optimal. For certain “resource-plenti- ful” systems, however, we show that the world indeed can be nice with Nash equilibria, Pareto optima, and system optima collapsing into a single class. We study the problem of facilitating effective QoS in systems with multi-dimensional QoS vectors containing both mean- and burstiness-related QoS measures. We extend the game-theoretic analysis to multi-dimen- sional QoS vector games and show under what conditions the aforementioned results carry over.
机译:本文研究了非协作网络中的服务质量(QoS)提供问题,在非协作网络中,应用程序或用户是自私的,而路由器则基于分组调度来实现通用处理器共享。我们在非合作网络中制定了QoS提供模型,在该模型中,用户可以自由选择服务类别和分配的流量,并且用户的效用函数可以捕获异构QoS偏好。我们对不合作的多类QoS供给博弈进行了全面分析,给出了纳什均衡及其存在标准的完整特征,并显示了在什么条件下它们是帕累托最优和系统最优的。我们证明,一般而言,纳什均衡不需要存在,当它们存在时,它们既不必是帕累托最优的也不是系统最优的。但是,对于某些“资源丰富”的系统,我们证明,纳什均衡,帕累托最优和系统最优崩溃成为一个类,世界确实可以很好。我们研究了在包含均值和突发性相关QoS度量的多维QoS向量的系统中促进有效QoS的问题。我们将博弈论分析扩展到多维QoS矢量博弈,并证明上述结果在什么条件下仍然有效。

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