Download Abstraction Refinement for Large Scale Model Checking by Chao Wang PDF

By Chao Wang

ISBN-10: 0387346007

ISBN-13: 9780387346007

Abstraction Refinement for giant Scale version Checking summarizes contemporary learn on abstraction suggestions for version checking huge electronic process. contemplating either the dimensions of cutting-edge electronic structures and the means of cutting-edge verification algorithms, abstraction is the one potential answer for the profitable software of version checking innovations to industrial-scale designs. This e-book describes contemporary study advancements in automated abstraction refinement options. The suite of algorithms provided during this publication has confirmed major development over past artwork; a few of them have already been followed via the EDA businesses of their commercial/in-house verification instruments.

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Extra resources for Abstraction Refinement for Large Scale Model Checking

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For certain subclasses of LTL properties, there exist specialized algorithms that often are more efficient than the evaluation of EGfaJr true. One way of finding these subclasses is to classify LTL properties by the strength of the corresponding Biichi automata. According to [BRS99], the strength of a property Biichi automaton can be classified as strong^ weak, and terminal If the property automaton is classified as strong, checking the language emptiness of the composed system requires the evaluation of the general formula EGfair true.

In the previous section, we have given a small example to illustrate the evaluation of this formula. As mentioned before, we can use symbolic algorithms to enumerate the SCCs in a graph [XB99, BRS99, GPP03]. Conceptually, an SCO enumeration algorithm works as follows (here we take the algorithm in [XB99] as an example, for it is the simplest among the three and it serves as a stepping stone for understanding the other two). First, we pick an arbitrary state v as seed and compute both EFt' and EPt'.

T h e image of a set of states consists of all the 28 successors of these states in the state transition graph; the pre-image of a set of states consists of all their predecessors. In model checking, two existential CTL formulae, EX(Z)) and EY(Z)), are used to represent the image and pre-image of the set of states D under the transition relation T. With a little abuse of notation, we are using EX and EY as both temporal operators as sell as set operators. These two basic operations are defined as follows: E X T ( D ) = {S\3S' eD: EYT{D) = {s' \3s e D (5, s') G T] , : {s,s') eT] .

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