The aim of the work described in this paper is to formalize in the proof assistant \coq the polynomial interpretation termination criterion, and to describe how a termination proof for a given rewriting system can be built automatically by using this formalization together with a polynomial interpretation provided by the CiME tool. The main results of this work are a formalization of first-order term algebras (with arities), a formalization of polynomials with several indeterminates, and a formalized proof of the polynomial interpretation termination criterion
SIGLECNRS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
Abstract. We present a new approach for termination proofs that uses polynomial interpretations (wit...
Polynomial interpretations are a useful technique for proving termination ofterm rewrite systems. Th...
This paper introduces a new technique for termination analysis of definite logic programs (LPs) base...
AbstractSymbolic constraints arising in proofs of termination of programs are often translated into ...
AbstractThis paper describes the actual implementation in the rewrite rule laboratory REVE of an ele...
Orderings on polynomial interpretations of operators represent a powerful technique for proving thet...
This paper reports on work that was done in a project called "Termination analysis: crossing paradig...
Our goal is to study the feasibility of porting termination analysis techniques developed for one pr...
Abstract. Polynomial interpretations are a useful technique for proving termination of term rewrite ...
Abstract. We show how to generate well-founded and stable term orderings based on polynomial interpr...
Polynomial interpretations are a useful technique for proving termination of term rewrite systems. W...
Higher-order rewriting is a framework in which one can write higher-order programs and study their p...
Abstract. This paper describes the actual implementation in the rewrite rule laboratory REVE of an e...
This survey describes methods for proving that systems of rewrite rules are terminating programs. We...
SIGLECNRS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
Abstract. We present a new approach for termination proofs that uses polynomial interpretations (wit...
Polynomial interpretations are a useful technique for proving termination ofterm rewrite systems. Th...
This paper introduces a new technique for termination analysis of definite logic programs (LPs) base...
AbstractSymbolic constraints arising in proofs of termination of programs are often translated into ...
AbstractThis paper describes the actual implementation in the rewrite rule laboratory REVE of an ele...
Orderings on polynomial interpretations of operators represent a powerful technique for proving thet...
This paper reports on work that was done in a project called "Termination analysis: crossing paradig...
Our goal is to study the feasibility of porting termination analysis techniques developed for one pr...
Abstract. Polynomial interpretations are a useful technique for proving termination of term rewrite ...
Abstract. We show how to generate well-founded and stable term orderings based on polynomial interpr...
Polynomial interpretations are a useful technique for proving termination of term rewrite systems. W...
Higher-order rewriting is a framework in which one can write higher-order programs and study their p...
Abstract. This paper describes the actual implementation in the rewrite rule laboratory REVE of an e...
This survey describes methods for proving that systems of rewrite rules are terminating programs. We...
SIGLECNRS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
Abstract. We present a new approach for termination proofs that uses polynomial interpretations (wit...
Polynomial interpretations are a useful technique for proving termination ofterm rewrite systems. Th...