Self-stabilizing max-heap

L. O. Alima
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引用次数: 3

Abstract

A self-stabilizing algorithm is proposed for constructing and maintaining a max-heap in a rooted tree network. The presented solution improves the design of Brian Bourgon and Ajoy K. Datta (1995) in three respects. First, our solution stabilizes in O(h) while theirs stabilizes in O(nh). Second, the additional memory needed for synchronizing nodes of the system in our design is O(1) while in theirs, O(log(Max)) additional memory is required where Max2 is a constant greater than the number of nodes of the system. Third, our design needs no global reset unlike theirs.
稳定max-heap
提出了一种用于构造和维护根树网络中最大堆的自稳定算法。提出的解决方案在三个方面改进了Brian Bourgon和ajjoy K. Datta(1995)的设计。首先,我们的溶液在O(h)稳定,而他们的溶液在O(nh)稳定。其次,在我们的设计中,同步系统节点所需的额外内存是O(1),而在他们的设计中,需要O(log(Max))额外内存,其中Max2是大于系统节点数量的常数。第三,我们的设计不需要像他们那样的全局重置。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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