A New Approach For Factorizing FSM's

C. Mohan, P. Chakrabarti
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引用次数: 2

Abstract

Exact Factors as defined in [2], if present in an FSM can result in most effective way of factorization. However, it has been found that most of the FSM's are not exact factorizable. In this paper, we have suggested a method of making FSM's exact factorizable by minor changes in the next state space while maintaining the functionality of the FSM. We have also developed a new combined state assignment algorithm for state encoding of Factored and Factoring FSM's. Experimental results on MCNC benchmark examples, after running MISII on the Original FSM, Factored FSM and Factoring FSM have shown a reduction of 40% in the worst case signal delay through the circuit in a multilevel implementation. The total number of literals, on an average is the same after factorization as that obtained by running MISII on the original FSM. For two-level implementation, our method has been able to factorize Benchmark FSM's with a 14% average increase in overall areas, while the areas of combinational components of Factored and Factoring FSM's have been found to be significantly less than the area of the combinational component of the original FSM.
一种分解FSM的新方法
在[2]中定义的精确因子,如果存在于FSM中,可以导致最有效的因式分解。然而,已经发现大多数FSM是不能被精确分解的。在本文中,我们提出了一种方法,在保持FSM的功能的同时,通过在下一个状态空间中的微小变化使FSM的精确可因式分解。针对因式FSM和因式FSM的状态编码,提出了一种新的组合状态分配算法。在MCNC基准示例上的实验结果表明,在原始FSM、因子FSM和因子FSM上运行MISII后,通过该电路在多级实现中减少了40%的最坏情况下的信号延迟。平均而言,分解后的字面量总数与在原始FSM上运行MISII获得的总数相同。对于两级实现,我们的方法已经能够分解基准FSM的总体面积平均增加14%,而因子和因子FSM的组合组件的面积已被发现明显小于原始FSM的组合组件的面积。
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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