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A graph theoretical approach to traffic engineering and network control problem

机译:用图论方法解决交通工程和网络控制问题

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This paper looks at the problem of traffic engineering and network control from a new perspective. A graph-theoretical metric, betweenness, in combination with a network weight matrix is used to characterize the robustness of a network. Theoretical results lead to a definition of ”criticality” for nodes and links. It is shown that this quantity is a global network quantity and depends on the weight matrix of the graph. Strict convexity of network criticality is proved and an optimization problem is solved to minimize the network criticality as a function of weight matrix which in turn provides maximum robustness. Investigation of the condition of optimality suggests directions to design appropriate control laws and traffic engineering methods to robustly assign traffic flows. The choice of the path for routing the flow in these traffic engineering methods is in the direction of preserving the robustness of the network to the unforeseen changes in topology and traffic demands. The proposed method is useful in situations like MPLS and Ethernet networks where path assignment is required.
机译:本文从新的角度探讨了流量工程和网络控制问题。图论度量之间的关系与网络权重矩阵结合使用来表征网络的鲁棒性。理论结果导致对节点和链接的“临界”定义。结果表明,该数量是一个全局网络数量,并且取决于图的权重矩阵。证明了网络关键性的严格凸性,并解决了一个优化问题,以根据权重矩阵来最小化网络关键性,从而提供了最大的鲁棒性。对最优性条件的调查为设计适当的控制律和交通工程方法以稳健地分配交通流提供了指导。在这些流量工程方法中,用于路由流量的路径的选择是为了保持网络的健壮性,以应对拓扑和流量需求的不可预见的变化。所提出的方法在需要路径分配的MPLS和以太网等情况下很有用。

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