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An improved bound for multiple source-sink linear network coding

机译:多源汇线性网络编码的改进界限

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This paper considers the linear network coding problem when there are k independent source-sink pairs. The problem when k is not bounded, this problem is NP-hard. Recently Iwama, Nishimura, Peterson, Raymond, and Yamashita show that when k is fixed and the field F is fixed, the problem can be solved in polynomial time. One of their key lemmas shows that the number of vertices in the network performing the K encoding operations is at most |F|3k This paper improves the k bound exponentially to k2 |F|2k Since their algorithm's running time depends on this bound exponentially, our bound implies an improved running time.
机译:本文考虑了当有k独立源源槽对时的线性网络编码问题。当k不受限制时的问题,这个问题是np-hard。最近IWAMA,Nishimura,Peterson,Raymond和Yamashita表明,当K是固定的并且Field F固定时,问题可以在多项式时间内解决问题。其中一个关键的LEMMA表示,执行K编码操作的网络中的顶点数量最多是F | 3K 本文将k 2 呈指数增长的k改善为k 3k。 | f | 2k 由于它们的算法运行时间取决于这一束缚,我们的绑定意味着改进的运行时间。

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