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Broadcasting on Anonymous Unoriented Tori

机译:在匿名无向花托上广播

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We consider broadcasting on asynchronous anonymous totally unoriented n × m torus, where N = n · m is the number of nodes. We present a broadcasting algorithm with message complexity 1.43N + O(n+m) and prove the lower bound in the form 1.14N -O(1). This is an improvement over the previous 2N + O(√N) upper bound and 1.04N -O(√N) lower bound achieved by Diks, Kranakis and Pelc [DKP96]. Unlike the algorithm from [DKP96], our algorithm works also on non-square tori, does not require the knowledge of sizes n and m and uses only messages of size O(1) bits. This is the first known broadcasting algorithm on unoriented tori that does not use all edges.
机译:我们考虑在异步匿名的完全不定向的n×m圆环上广播,其中N = n·m是节点数。我们提出了一种消息复杂度为1.43N + O(n + m)的广播算法,并以1.14N -O(1)的形式证明了下限。这是Diks,Kranakis和Pelc [DKP96]实现的先前2N + O(√N)上限和1.04N -O(√N)下限的改进。与[DKP96]中的算法不同,我们的算法还适用于非方形花托,不需要知道n和m的大小,仅使用O(1)位大小的消息。这是不使用所有边缘的无定向花托上的第一个已知广播算法。

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