An Approximate Maximum Common Subgraph Algorithm for Large Digital Circuits

J. Rutgers, P. T. Wolkotte, P. Hölzenspies, J. Kuper, G. Smit
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引用次数: 9

Abstract

This paper presents an approximate Maximum Common Sub graph (MCS) algorithm, specifically for directed, cyclic graphs representing digital circuits. Because of the application domain, the graphs have nice properties: they are very sparse, have many different labels, and most vertices have only one predecessor. The algorithm iterates over all vertices once and uses heuristics to find the MCS. It is linear in computational complexity with respect to the size of the graph. Experiments show that very large common sub graphs were found in graphs of up to 200,000 vertices within a few minutes, when a quarter or less of the graphs differ. The variation in run-time and quality of the result is low.
大型数字电路的近似最大公子图算法
本文提出了一种近似的最大公共子图(MCS)算法,专门用于表示数字电路的有向循环图。由于应用领域的原因,图具有很好的属性:它们非常稀疏,有许多不同的标签,并且大多数顶点只有一个前身。该算法对所有顶点迭代一次,并使用启发式方法找到MCS。它的计算复杂度与图的大小是线性的。实验表明,当四分之一或更少的图不同时,在几分钟内,在多达200,000个顶点的图中发现了非常大的公共子图。运行时的变化和结果的质量很低。
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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