Lecture Notes in Computer Science
DOI: 10.1007/978-3-540-71999-1_2
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Using Maude

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Cited by 56 publications
(122 citation statements)
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“…In particular, given a mel theory (Σ, E), its initial algebra is denoted T (Σ/E) ; its elements are E-equivalence classes of ground terms in T Σ . Under appropriate executability requirements explained in [9], such as confluence, termination, and sort-decreasingness modulo A, a mel theory (Σ, E), where E = E 0 ∪ A, becomes executable by rewriting with the equations and memberships E 0 modulo some structural axioms A. Furthermore, the initial algebra T (Σ/E) then becomes isomorphic to the canonical term algebra Can Σ/E0,A whose elements are A-equivalence classes of ground Σ-terms that cannot be further simplified by the equations and memberships in E 0 .…”
Section: Preliminariesmentioning
confidence: 99%
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“…In particular, given a mel theory (Σ, E), its initial algebra is denoted T (Σ/E) ; its elements are E-equivalence classes of ground terms in T Σ . Under appropriate executability requirements explained in [9], such as confluence, termination, and sort-decreasingness modulo A, a mel theory (Σ, E), where E = E 0 ∪ A, becomes executable by rewriting with the equations and memberships E 0 modulo some structural axioms A. Furthermore, the initial algebra T (Σ/E) then becomes isomorphic to the canonical term algebra Can Σ/E0,A whose elements are A-equivalence classes of ground Σ-terms that cannot be further simplified by the equations and memberships in E 0 .…”
Section: Preliminariesmentioning
confidence: 99%
“…Maude [9] is a declarative language where programs are rewrite theories, and where Maude computations are logical deductions using the axioms specified in the theory/program. Maude provides several verification techniques, including model checking, for systems specified as rewrite theories.…”
Section: Preliminariesmentioning
confidence: 99%
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“…architectural reconfigurations ensuring a good load-balance but involving a low number of re-bindings, or class diagram refactorings reducing the number of classes but not requiring too many method pull-ups. For this purpose we define some basic machinery based on rewriting logic and we devise a methodology to use it in practice with Maude [5], the rewrite engine tool supporting rewriting logic. In particular this paper presents 1) a novel representation of models based on nested collections of objects described with rewriting logic, 2) a methodology for exploiting the nesting structure in the declaration of rules, 3) a purely declarative presentation of planning problems with multi-criteria optimisation, i.e.…”
Section: Introductionmentioning
confidence: 99%