Abstract. Polynomial interpretations and RPO-like orderings allow one to prove termination of Associative and Commutative (AC-)rewriting by only checkingthe rules of the given rewrite system. However, these methods have important limitations as termination provingto ols. To overcome these limitations, more powerful methods like the dependency pair method have been extended to the AC-case. Unfortunately, in order to ensure AC-termination, the so-called extended rules, which, CA gpApirμj rip hrio nO RiO/pj >skn bp roopo nO nhp ipwiCnp kaknp>. In this paper we present a fully monotonic AC-compatible semantic path ordering. This monotonic AC-orderingdefines a new automatable termination provingmetho d for AC-rewritingwhic h does not n...
Abstract. We show how to generate well-founded and stable term orderings based on polynomial interpr...
This survey describes methods for proving that systems of rewrite rules are terminating programs. We...
AbstractTermination is a non-modular property of rewriting systems, thus it is a difficult task to d...
Although theoretically it is very powerful, the semantic path ordering (SPO) is not so udeful in pra...
Developing path orderings for associative-commutative (AC) rewrite systems has been quite a challeng...
A new path ordering for showing termination of associative-commutative (AC) rewrite systems is defin...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
The semantic path ordering preceq_spo is an ordering that allows to prove termination of term rewrit...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we present some original variations of the recursive path ordering. Additionally we de...
Term rewriting systems provide a simple mechanism for computing in equations. An equation is convert...
Term rewriting systems provide a simple mechanism for computing in equations. An equation is convert...
Rewrite systems are sets of directed equations used to compute by repeatedly replacing subterms in a...
Abstract. We show how to generate well-founded and stable term orderings based on polynomial interpr...
This survey describes methods for proving that systems of rewrite rules are terminating programs. We...
AbstractTermination is a non-modular property of rewriting systems, thus it is a difficult task to d...
Although theoretically it is very powerful, the semantic path ordering (SPO) is not so udeful in pra...
Developing path orderings for associative-commutative (AC) rewrite systems has been quite a challeng...
A new path ordering for showing termination of associative-commutative (AC) rewrite systems is defin...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
The semantic path ordering preceq_spo is an ordering that allows to prove termination of term rewrit...
In this paper we describe a new class of orderings—associative path orderings—for proving terminatio...
In this paper we present some original variations of the recursive path ordering. Additionally we de...
Term rewriting systems provide a simple mechanism for computing in equations. An equation is convert...
Term rewriting systems provide a simple mechanism for computing in equations. An equation is convert...
Rewrite systems are sets of directed equations used to compute by repeatedly replacing subterms in a...
Abstract. We show how to generate well-founded and stable term orderings based on polynomial interpr...
This survey describes methods for proving that systems of rewrite rules are terminating programs. We...
AbstractTermination is a non-modular property of rewriting systems, thus it is a difficult task to d...