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An approximation for minimum multicast route in optical networks with nonsplitting nodes

机译:具有不分离节点的光网络中最小组播路由的近似值

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摘要

Consider the problem of computing the minimum-weight multicast route in an optical network with both nonsplitting and splitting nodes. This problem can be reduced to the minimum Hamiltonian path problem when all nodes are nonsplitting, and the Steiner minimum tree problem when all nodes are splitting. Therefore, the problem is NP-hard. Previously, the best known polynomial-time approximation has the performance ratio 3. In this paper, we present a new polynomial-time approximation with performance ratio of 1 + rho, where rho is the best known approximation performance ratio for the Steiner minimum tree in graph and it has been known that rho < 1.55.
机译:考虑在具有非分裂和分裂节点的光网络中计算最小权重组播路由的问题。当所有节点都未拆分时,可以将此问题简化为最小汉密尔顿路径问题,而在所有节点都拆分时,可以将此问题简化为Steiner最小树问题。因此,问题是NP难的。以前,最著名的多项式时间逼近的性能比为3。在本文中,我们提出了一种新的多项式时间逼近,其性能比为1 + rho,其中rho是图中Steiner最小树的最著名的逼近性能比。图中,rho <1.55。

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