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dc.contributor.authorRosales González, José Carlos 
dc.contributor.authorBranco, Manuel Baptista
dc.contributor.authorTraesel, Márcio André
dc.date.accessioned2021-06-14T07:23:57Z
dc.date.available2021-06-14T07:23:57Z
dc.date.issued2020-11-23
dc.identifier.citationROSALES, J. C., BRANCO, M. B., & TRAESEL, M. A. (2021). Modularly equidistant numerical semigroups. Turkish Journal of Mathematics, 45(1), 288-299. [doi:10.3906/mat-2008-83]es_ES
dc.identifier.urihttp://hdl.handle.net/10481/69146
dc.descriptionThe first author was partially supported by MTM-2017-84890-P and by Junta de Andalucia group FQM343. The second author is supported by the project FCT PTDC/MAT/73544/2006).es_ES
dc.descriptionWe would like to thank the referees for their comments and suggestions on the manuscript.es_ES
dc.description.abstractIf S is a numerical semigroup and s E S, we denote by nextS(s) = min (x E S | s < x}. Let a be an integer greater than or equal to two. A numerical semigroup is equidistant modulo a if nextS(s) - s - 1 is a multiple of a for every s E S. In this note, we give algorithms for computing the whole set of equidistant numerical semigroups modulo a with fixed multiplicity, genus, and Frobenius number. Moreover, we will study this kind of semigroups with maximal embedding dimension.es_ES
dc.description.sponsorshipJunta de Andalucia MTM-2017-84890-P FQM343 FCT PTDC/MAT/73544/2006es_ES
dc.language.isoenges_ES
dc.publisherScientific and Technical Research Council of Turkeyes_ES
dc.rightsAtribución 3.0 España*
dc.rights.urihttp://creativecommons.org/licenses/by/3.0/es/*
dc.subjectEmbedding dimensiones_ES
dc.subjectFrobenius numberes_ES
dc.subjectGenuses_ES
dc.subjectMultiplicityes_ES
dc.subjectModularly equidistant numerical semigroupses_ES
dc.subjectMED semigroupses_ES
dc.subjectNumerical semigroupes_ES
dc.titleModularly equidistant numerical semigroupses_ES
dc.typejournal articlees_ES
dc.rights.accessRightsopen accesses_ES
dc.identifier.doi10.3906/mat-2008-83
dc.type.hasVersionVoRes_ES


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