AbstractMuch of the earlier development of abstract interpretation, and its application to imperative programming languages, has concerned techniques for finding fixed points in large (often infinite) lattices. The standard approach in the abstract interpretation of functional languages has been to work with small, finite lattices and this supposedly circumvents the need for such techniques. However, practical experience has shown that, in the presence of higher-order functions, the lattices soon become too large (although still finite) for the fixed point finding problem to be tractable. This paper develops some approximation techniques which were first proposed by Hunt and shows how these techniques relate to the earlier use of widening a...
International audienceStatic analysis by abstract interpretation aims at automatically proving prope...
This paper provides a link between the formulation of static program analyses using the framework o...
Approximation fixpoint theory (AFT) is an algebraical study of fixpoints of lattice operators. This ...
AbstractMuch of the earlier development of abstract interpretation, and its application to imperativ...
AbstractStatic analysis by abstract interpretation aims at automatically proving properties of compu...
In this paper we study fixpoints of operators on lattices and bilattices in a systematic and princip...
In this paper we study fixpoints of operators on lattices and bilattices in a systematic and princip...
This thesis describes an implementation of abstract interpretation and its application to strictness...
In the context of abstract interpretation for languages without higher-order features we study the n...
This report features an introduction to lattice- and fixpoint theory and a survey of methods and re...
International audienceThe classical method for program analysis by abstract interpretation consists ...
The use of infinite abstract domains with widening and narrowing for accelerating the convergence of...
Knaster-Tarski's theorem, characterising the greatest fixpoint of a monotonefunction over a complete...
Approximation Fixpoint Theory was developed as a fixpoint theory of lattice operators that provides ...
In this paper, we first review a bottom-up abstract interpretation framework for finite approximatio...
International audienceStatic analysis by abstract interpretation aims at automatically proving prope...
This paper provides a link between the formulation of static program analyses using the framework o...
Approximation fixpoint theory (AFT) is an algebraical study of fixpoints of lattice operators. This ...
AbstractMuch of the earlier development of abstract interpretation, and its application to imperativ...
AbstractStatic analysis by abstract interpretation aims at automatically proving properties of compu...
In this paper we study fixpoints of operators on lattices and bilattices in a systematic and princip...
In this paper we study fixpoints of operators on lattices and bilattices in a systematic and princip...
This thesis describes an implementation of abstract interpretation and its application to strictness...
In the context of abstract interpretation for languages without higher-order features we study the n...
This report features an introduction to lattice- and fixpoint theory and a survey of methods and re...
International audienceThe classical method for program analysis by abstract interpretation consists ...
The use of infinite abstract domains with widening and narrowing for accelerating the convergence of...
Knaster-Tarski's theorem, characterising the greatest fixpoint of a monotonefunction over a complete...
Approximation Fixpoint Theory was developed as a fixpoint theory of lattice operators that provides ...
In this paper, we first review a bottom-up abstract interpretation framework for finite approximatio...
International audienceStatic analysis by abstract interpretation aims at automatically proving prope...
This paper provides a link between the formulation of static program analyses using the framework o...
Approximation fixpoint theory (AFT) is an algebraical study of fixpoints of lattice operators. This ...