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A state space decomposition algorithm for approximate FSM traversal

机译:用于近似FSM遍历的状态空间分解算法

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Approximate FSM traversal is very useful in many applications of interest, when the size of the problem to be solved is too large to be handled by exact methods. The quality of the approximation strongly depends on how state variables are partitioned to decompose the state space, and exploiting circuit structure appears to be the most promising technique to determine a good state variable partition. In this paper we formulate the state space decomposition problem as a graph problem to be solved on the latch connection graph the FSM under investigation. Structural analysis on that graph is used to determine an initial partition; breaking and aggregation, based on seed generation, clustering, and iterative refinement of the current result, are then performed on the initial solution. Approximate FSM traversal results obtained on the largest ISCAS89 examples show the effectiveness of the proposed algorithm.
机译:当要解决的问题太大而无法通过精确方法处理时,近似FSM遍历在许多感兴趣的应用中非常有用。近似的质量在很大程度上取决于如何对状态变量进行分区以分解状态空间,而利用电路结构似乎是确定良好状态变量分区的最有前途的技术。在本文中,我们将状态空间分解问题表示为要研究的FSM的锁存连接图上要解决的图问题。该图的结构分析用于确定初始分区。然后,基于种子生成,聚类和当前结果的迭代细化,进行分解和聚合,然后对初始解决方案进行处理。在最大的ISCAS89实例上获得的近似FSM遍历结果表明了该算法的有效性。

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