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引用次数: 13

摘要

有限状态机可达状态集的计算是数字系统综合与形式化验证中许多问题的重要组成部分。设计过程通常是迭代的,设计师可能会多次修改和重新计算信息,由于当前的可达性分析方法不是增量的,因此每次设计师修改系统时都称为可达性。不幸的是,目前用于合成和验证的可达状态的表示本质上是不可更新的(O. Coudert和J.C. Madre, 1990)。我们通过提出可达集合的替代表示方法和增量算法来解决这个问题,这些算法可以在设计者每次更改系统时更新新的表示。增量算法使用在前一次迭代中计算的可达集,以及有关系统更改的信息来更新它,而不是从一开始就计算可达集。正如结果所示,这样可以节省计算量。
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Incremental methods for FSM traversal
Computing the set of reachable states of a finite state machine, is an important component of many problems in the synthesis and formal verification of digital systems. The process of design is usually iterative, and the designer may modify and recompute information many times, and reachability is called each time the designer modifies the system because current methods for reachability analysis are not incremental. Unfortunately, the representation of the reachable states that is currently used in synthesis and verification, is inherently non updatable (O. Coudert and J.C. Madre, 1990). We solve this problem by presenting alternate ways to represent the reachable set, and incremental algorithms that can update the new representation each time the designer changes the system. The incremental algorithms use the reachable set computed at a previous iteration, and information about the changes to the system to update it, rather than compute the reachable set from the beginning. This results in computational savings, as demonstrated by the results.
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