Modular termination proofs for rewriting using dependency pairs

From MaRDI portal
Publication:1864874

DOI10.1006/jsco.2002.0541zbMath1010.68073OpenAlexW2030433877MaRDI QIDQ1864874

Jürgen Gieslthomas Artsenno Ohlebusch

Publication date: 23 March 2003

Published in: Journal of Symbolic Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jsco.2002.0541



Related Items

A combination framework for complexity, Relaxing monotonicity for innermost termination, Transforming orthogonal inductive definition sets into confluent term rewrite systems, Knuth-Bendix completion of theories of commuting group endomorphisms, Verifying termination and reduction properties about higher-order logic programs, Mechanically proving termination using polynomial interpretations, Modular and incremental proofs of AC-termination, Proving termination of context-sensitive rewriting by transformation, Polynomials over the reals in proofs of termination : from theory to practice, Tyrolean termination tool: techniques and features, Elimination transformations for associative-commutative rewriting systems, Mechanizing and improving dependency pairs, Size-based termination of higher-order rewriting, Usable Rules for Context-Sensitive Rewrite Systems, Arctic Termination ...Below Zero, Automated Complexity Analysis Based on the Dependency Pair Method, Enhancing dependency pair method using strong computability in simply-typed term rewriting, Automating the dependency pair method, Proving operational termination of membership equational programs, Context-sensitive dependency pairs, Unnamed Item, TERMINATION OF ABSTRACT REDUCTION SYSTEMS, Proving Termination of Integer Term Rewriting, CoLoR: a Coq library on well-founded rewrite relations and its application to the automated verification of termination certificates, Termination Analysis of Logic Programs Based on Dependency Graphs, The size-change principle and dependency pairs for termination of term rewriting, Hierarchical termination revisited.



Cites Work