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首页> 外文期刊>Discrete Applied Mathematics >Constructing integral uniform flows in symmetric networks with application to the edge-forwarding index problem
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Constructing integral uniform flows in symmetric networks with application to the edge-forwarding index problem

机译:在对称网络中构造积分均匀流及其在边馈指标问题中的应用

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摘要

We study the integral uniform (multicommodity) flow problem in a graph G and construct a fractional solution whose properties are invariant undoer the action of a group of automorphisms Γ < Aut(G). The fractional solution is shown to be close to an integral solution (depending on properties of Γ), and in particular becomes an integral solution for a class of graphs containing Cayley graphs. As an application we estimate asymptotically (up to additive error terms) the edge congestion of an optimal integral uniform flow (edge forwarding index) in the cube-connected cycles and the butterfly. Moreover, we derive the best-known lower bound on the crossing number of a butterfly.
机译:我们研究图G中的积分均匀(多商品)流动问题,并构造一个分数解,其性质在一组自同构Γ

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