In predicate abstraction, exact image computation is problematic, requiringin the worst case an exponential number of calls to a decision procedure. Forthis reason, software model checkers typically use a weak approximation of theimage. This can result in a failure to prove a property, even given an adequateset of predicates. We present an interpolant-based method for strengthening theabstract transition relation in case of such failures. This approach guaranteesconvergence given an adequate set of predicates, without requiring an exactimage computation. We show empirically that the method converges more rapidlythan an earlier method based on counterexample analysis.Comment: Conference Version at CAV 2005. 17 Pages, 9 Figure
The use of propositional logic and systems of linear inequalities over reals is a common means to mo...
Abstract. We present a method of deriving Craig interpolants from proofs in the quantifier-free theo...
Abstract We study uniform interpolation and forgetting in the description logic ALC. Our main result...
Abstract. Abstraction refinement is a powerful technique that enables the verification of real syste...
International audienceWe present Counterexample-Guided Accelerated Abstraction Refinement (CEGAAR), ...
Abstract. We present Counterexample-Guided Accelerated Abstraction Refine-ment (CEGAAR), a new algor...
Abstract—This paper addresses the field of Unbounded Model Checking (UMC) based on SAT engines, wher...
Interpolants are the cornerstone of several approximate verification techniques. Current interpolati...
Given two inconsistent formul\u27, a (reverse) interpolant is a formula implied by one, inconsistent...
Abstract—This paper addresses the field of Unbounded Model Checking (UMC) based on SAT engines, wher...
Abstract. Since the introduction of interpolants to the field of symbolic model checking, interpolat...
Craig interpolation is a standard method to construct and refine abstractions in model checking. To ...
We present a proof-generating decision procedure for the quantifier-free fragment of first-order log...
This paper addresses model checking based on SAT solvers and Craig interpolants. We tackle major sca...
Given two inconsistent formulae, a (reverse) interpolant is a formula implied by one, inconsistent w...
The use of propositional logic and systems of linear inequalities over reals is a common means to mo...
Abstract. We present a method of deriving Craig interpolants from proofs in the quantifier-free theo...
Abstract We study uniform interpolation and forgetting in the description logic ALC. Our main result...
Abstract. Abstraction refinement is a powerful technique that enables the verification of real syste...
International audienceWe present Counterexample-Guided Accelerated Abstraction Refinement (CEGAAR), ...
Abstract. We present Counterexample-Guided Accelerated Abstraction Refine-ment (CEGAAR), a new algor...
Abstract—This paper addresses the field of Unbounded Model Checking (UMC) based on SAT engines, wher...
Interpolants are the cornerstone of several approximate verification techniques. Current interpolati...
Given two inconsistent formul\u27, a (reverse) interpolant is a formula implied by one, inconsistent...
Abstract—This paper addresses the field of Unbounded Model Checking (UMC) based on SAT engines, wher...
Abstract. Since the introduction of interpolants to the field of symbolic model checking, interpolat...
Craig interpolation is a standard method to construct and refine abstractions in model checking. To ...
We present a proof-generating decision procedure for the quantifier-free fragment of first-order log...
This paper addresses model checking based on SAT solvers and Craig interpolants. We tackle major sca...
Given two inconsistent formulae, a (reverse) interpolant is a formula implied by one, inconsistent w...
The use of propositional logic and systems of linear inequalities over reals is a common means to mo...
Abstract. We present a method of deriving Craig interpolants from proofs in the quantifier-free theo...
Abstract We study uniform interpolation and forgetting in the description logic ALC. Our main result...