AbstractVarying methods exist for computing a presentation of a finitely generated commutative cancellative monoid. We use an algorithm of Contejean and Devie [An efficient incremental algorithm for solving systems of linear diophantine equations, Inform. and Comput. 113 (1994) 143–172] to show how these presentations can be obtained from the nonnegative integer solutions to a linear system of equations. We later introduce an alternate algorithm to show how such a presentation can be efficiently computed from an integer basis
One of the most used algorithm in rewriting theory is the Knuth-Bendix completion procedure which st...
AbstractIn this paper, we present an algorithm for solving directly linear Diophantine systems of bo...
AbstractThe complexity of the conjugacy problem CPM for monoids given by presentations of the form (...
AbstractVarying methods exist for computing a presentation of a finitely generated commutative cance...
AbstractLet G be a finitely generated group such that the word problem for G is En-decidable for som...
AbstractIt is shown that for the presentation (a, b; abbaab = λ) of the Jantzen monoid J no finite c...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
Let a finite presentation be given for an associative, in general non-commutative algebra E, with id...
It is known that a group presentation P can be regarded as a 2-complex with a single 0-cell. Thus we...
AbstractAny finitely generated commutative monoid has a presentation by a finite Noetherian confluen...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceWe construct finite coherent presentations of plactic monoids of type A. Such ...
International audienceWe construct finite coherent presentations of plactic monoids of type A. Such ...
One of the most used algorithm in rewriting theory is the Knuth-Bendix completion procedure which st...
AbstractIn this paper, we present an algorithm for solving directly linear Diophantine systems of bo...
AbstractThe complexity of the conjugacy problem CPM for monoids given by presentations of the form (...
AbstractVarying methods exist for computing a presentation of a finitely generated commutative cance...
AbstractLet G be a finitely generated group such that the word problem for G is En-decidable for som...
AbstractIt is shown that for the presentation (a, b; abbaab = λ) of the Jantzen monoid J no finite c...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
Let a finite presentation be given for an associative, in general non-commutative algebra E, with id...
It is known that a group presentation P can be regarded as a 2-complex with a single 0-cell. Thus we...
AbstractAny finitely generated commutative monoid has a presentation by a finite Noetherian confluen...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceOne of the most used algorithm in rewriting theory is the Knuth-Bendix complet...
International audienceWe construct finite coherent presentations of plactic monoids of type A. Such ...
International audienceWe construct finite coherent presentations of plactic monoids of type A. Such ...
One of the most used algorithm in rewriting theory is the Knuth-Bendix completion procedure which st...
AbstractIn this paper, we present an algorithm for solving directly linear Diophantine systems of bo...
AbstractThe complexity of the conjugacy problem CPM for monoids given by presentations of the form (...