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Öğe On the fundamental gaps of some saturated numerical semigroups with multiplicity 4(Hikari, 2016) Süer, Meral; İlhan, Sedat; Çelik, AhmetIn this study, we calculate the number of fundamental gaps of the some numerical semigroups which are for and and for and and or. Also, we give the type sequence of these numerical semigroups.Öğe On Arf numerical semigroups(SCIK Publishing Corporation, 2016) Süer, Meral; İlhan, SedatIn this study, we obtain an Arf semigroup by means of a sequence. We also establish some results on the Arf semigroupÖğe Bazı teleskopik sayısal yarı grupların parametrizasyonu(Atılım Üniversitesi, 2017-09) Süer, MeralÖğe On telescopic numerical semigroup families with embedding dimension 3(Erzincan Üniversitesi, 2019-03-24) Süer, Meral; İlhan, SedatIn this study, the set of all telescopic numerical semigroups families with embedding dimension three is obtained for some fixed multiplicity by some parameters. Also, some invariants of these families are calculated in term of their generatorsÖğe All arf or saturated numerical semigroups with multiplicity 7(Dicle Üniversitesi, 2016-12) Süer, MeralÖğe The results on some Arf numerical semigroups with multiplicity 8(İksad Publications, 2019-12-16) Süer, Meral; İlhan, Sedat; Karakaş, İbrahimIn this paper, we will give some results about Frobenius number, Apery set, type, genus and determine number of Arf numerical semigroup S such that m S() 8 = and CS C ( ) 0, 2,3, 4,5,6,7 ( mod8).Öğe Pseudo simetrik sayısal yarıgruplar üzerine(Dicle Üniversitesi, 2013-09) Süer, Meral; İlhan, SedatÖğe Gaps of a class of pseudo symmetric numerical semigroups(Acta Universitatis Apulensis, 2013) Süer, Meral; İlhan, SedatIn this study, we give some results about the gaps, fundamental and special gaps of a pseudo symmetric numerical semigroup in the form of S=< 3, 3+ s, 3+ 2s> for s∈ Z+ and 3 s.Öğe Arf sayısal yarıgrupları(Çankaya Üniversitesi, 2013-06) Süer, Meral; İlhan, SedatÖğe A generalization of the Katzman-Zhang algorithm(Elsevier, 2021-03) Yeşil, MehmetIn this paper, we study the notion of special ideals. We generalize the results on those as well as the algorithm obtained for finite dimensional power series rings by Mordechai Katzman and Wenliang Zhang to finite dimensional polynomial rings.
