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On the fault-tolerant embedding of complete binary trees in the pancake graph interconnection network

机译:煎饼图互连网络中完整二叉树的容错嵌入

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This paper studies the problem of embedding complete binary trees (CBTs) into an n-dimensional pancake graph (P-n) with fault-tolerant capability. First, a new embedding scheme is developed for mapping a source CBT with height Sigma(m=2)(n) [log m] and dilation 2 onto the P-n. This scheme not only embeds a CBT whose height is very close to the largest possible one, but also saves a lot of unused generators and generator products. Furthermore, these unused generators and generator products are used to recover faulty nodes and embed multiple CBTs. Maximally, near 2/3 nodes of the source CBT are allowed to be faulty at the same time and can be recovered by our scheme with dilation 4. Alternatively, a scheme which can embed a CBT with height Sigma(m=2)(n) [log m] - 1 is also given. In this case, if all nodes in the CBT are faulty, they can be recovered in the smallest number of recovery steps and only with dilation 4. (C) 2000 Published by Elsevier Science Inc. All rights reserved. [References: 18]
机译:本文研究了将完整的二叉树(CBT)嵌入具有容错能力的n维煎饼图(P-n)的问题。首先,开发了一种新的嵌入方案,用于将高度Sigma(m = 2)(n)[log m]和扩张2的源CBT映射到P-n上。该方案不仅嵌入了高度接近最大可能高度的CBT,而且还节省了大量未使用的发电机和发电机产品。此外,这些未使用的生成器和生成器产品用于恢复故障节点并嵌入多个CBT。最大程度地,允许源CBT的近2/3个节点同时发生故障,并且可以通过我们的扩展4方案进行恢复。或者,可以嵌入高度为Sigma(m = 2)(n )[log m]-也给出1。在这种情况下,如果CBT中的所有节点均出现故障,则可以在最少的恢复步骤中并且仅通过扩容4即可对其进行恢复。(C)2000由Elsevier Science Inc.发布。保留所有权利。 [参考:18]

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