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Exploiting Congestion Games to Achieve Distributed Service Chaining in NFV Networks

机译:利用拥塞游戏在NFV网络中实现分布式服务链接

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The network function virtualization (NFV) paradigm has gained increasing interest in both academia and industry as it promises scalable and flexible network management and orchestration. In NFV networks, network services are provided as chains of different virtual network functions (VNFs), which are instantiated and executed on dedicated VNF-compliant servers. The problem of composing those chains is referred to as the service chain composition problem. In contrast to centralized solutions that suffer from scalability and privacy issues, in this paper, we leverage non-cooperative game theory to achieve a low-complexity distributed solution to the above-mentioned problem. Specifically, to account for selfish and competitive behavior of users, we formulate the service chain composition problem as an atomic weighted congestion game with unsplittable flows and player-specific cost functions. We show that the game possesses a weighted potential function and admits a Nash equilibrium (NE). We prove that the price of anarchy is upper-bounded, and also propose a distributed and privacy-preserving algorithm which provably converges toward an NE of the game in polynomial time. Finally, through extensive numerical results, we assess the performance of the proposed distributed solution to the service chain composition problem.
机译:网络功能虚拟化(NFV)范式已在学术界和行业中引起了越来越多的兴趣,因为它有望实现可扩展且灵活的网络管理和编排。在NFV网络中,网络服务是作为不同虚拟网络功能(VNF)的链提供的,这些链在专用VNF兼容服务器上实例化并执行。组成这些链的问题称为服务链组成问题。与遭受可伸缩性和隐私问题的集中式解决方案相反,在本文中,我们利用非合作博弈理论来实现针对上述问题的低复杂度分布式解决方案。具体来说,为了考虑用户的自私和竞争行为,我们将服务链构成问题表述为具有不可分割流量和特定于玩家成本函数的原子加权拥塞游戏。我们证明游戏拥有加权的潜在函数并接受纳什均衡(NE)。我们证明了无政府状态的价格是上限,并且提出了一种分布式且可保护隐私的算法,该算法可证明在多项式时间内收敛于游戏的NE。最后,通过广泛的数值结果,我们评估了提出的分布式解决方案对服务链组成问题的性能。

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