Abstract. The dependency pair technique of Arts and Giesl [1-3] for termination proofs of term rewrite systems (TRSs) is extended to rewriting modulo equations. Up to now, such an extension was only known in the special case of AC-rewriting [15, 17]. In contrast to that, the proposed technique works for arbitrary non-collapsing equations (satisfying a certain linearity condition). With the proposed approach, it is now possible to perform automated termination proofs for many systems where this was not possible before. In other words, the power of dependency pairs can now also be used for rewriting modulo equations
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
The development of powerful techniques for proving termination of rewriting modulo a set of equation...
This paper discusses a number of methods to prove termination of higher-order term rewriting systems...
The dependency pair approach [2, 13, 14] is a powerful technique for automated termination and inner...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
In this paper we present some new refinements of the dependency pair method for automatically provin...
AbstractRecently, Arts and Giesl developed the dependency pair approach which allows automated termi...
Abstract. The dependency pair approach is one of the most powerful techniques for automated (innermo...
Abstract. Developing automatable methods for proving termination of term rewrite systems that resist...
Developing automatable methods for proving termination of term rewrite systems that resist tradition...
AbstractWe present techniques to prove termination and innermost termination of term rewriting syste...
AbstractDeveloping automatable methods for proving termination of term rewrite systems that resist t...
Rewriting modulo AC, i.e., associativity and/or commutativity of certain symbols, is among the most ...
Abstract. The dependency pair technique is a powerful modular method for automated termination proof...
Developing automatable methods for proving termination of term rewrite systems that resist tradition...
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
The development of powerful techniques for proving termination of rewriting modulo a set of equation...
This paper discusses a number of methods to prove termination of higher-order term rewriting systems...
The dependency pair approach [2, 13, 14] is a powerful technique for automated termination and inner...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
In this paper we present some new refinements of the dependency pair method for automatically provin...
AbstractRecently, Arts and Giesl developed the dependency pair approach which allows automated termi...
Abstract. The dependency pair approach is one of the most powerful techniques for automated (innermo...
Abstract. Developing automatable methods for proving termination of term rewrite systems that resist...
Developing automatable methods for proving termination of term rewrite systems that resist tradition...
AbstractWe present techniques to prove termination and innermost termination of term rewriting syste...
AbstractDeveloping automatable methods for proving termination of term rewrite systems that resist t...
Rewriting modulo AC, i.e., associativity and/or commutativity of certain symbols, is among the most ...
Abstract. The dependency pair technique is a powerful modular method for automated termination proof...
Developing automatable methods for proving termination of term rewrite systems that resist tradition...
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
The development of powerful techniques for proving termination of rewriting modulo a set of equation...
This paper discusses a number of methods to prove termination of higher-order term rewriting systems...