基于符号技术的计数器验证与综合

G. Cabodi, P. Camurati, L. Lavagno, S. Quer
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引用次数: 8

摘要

符号技术已经有了很大的改进,但将其应用到新的领域仍然是一个关键问题。有限状态机具有非常高的顺序深度,这对标准符号遍历有很大的限制。这种行为的典型例子是计数器。另一方面,包含计数器的系统,例如嵌入式系统,在许多领域具有重要的实际意义。迭代平方可以产生与顺序深度相关的对数执行时间的解,但一些缺点通常限制了它的应用。我们成功地定制了迭代平方,使其能够用于包含计数器的电路的符号验证和合成。在大型复杂的自制和工业用计数器电路上的实验表明了该方法的可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Verification and synthesis of counters based on symbolic techniques
Symbolic Techniques have undergone major improvements but extending their applicability to new fields is still a key issue. A great limitation on standard Symbolic Traversals is represented by Finite State Machines with a very high sequential depth. A typical example of this behaviour are counters. On the other hand systems containing counters, e.g. embedded systems, are of great practical importance in several fields. Iterative squaring can produce solutions with a logarithmic execution time with respect to the sequential depth but a few drawbacks usually limit its application. We successfully tailored iterative squaring to allow its application for symbolic verification and synthesis of circuits containing counters. Experiments on large and complex home-made and industrials circuits containing counters show the feasibility of the approach.
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