Abstract

BDDs are the state-of-the-art technique for representing and manipulating Boolean functions. Their introduction caused a major leap forward in synthesis, verification, and testing. However, they are often unmanageable because of the large amount of nodes. To attack this problem, we insert auxiliary variables that decompose monolithic BDDs in smaller ones. This method works very well for Boolean function representation. As far as combinational circuits are concerned, representing their functions is the main issue. Going into the sequential domain, we focus on traversal techniques. We show that, once we have Boolean functions in decomposed form, symbolic manipulations are viable and efficient. We investigate the relation between auxiliary variables and static and dynamic ordering strategies. Experimental evidence shows that we achieve a certain degree of independence from variable ordering. Thus, this approach can be an alternative to dynamic re-ordering. Experimental results on Boolean function representation, and exact and approximate forward symbolic traversal of FSMs, demonstrate the benefits both in terms of memory requirements and of CPU time.

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