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Communications in Algebra Volume 37, 2009 - Issue 4
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Original Articles

On the Type and the Minimal Presentation of Certain Numerical Semigroups

M. Omidali Department of Mathematics, Shahed University, Tehran, Iran
&
F. Rahmati Department of Mathematics, Amirkabir University of Technology (Tehran Polytechnic), Tehran, IranCorrespondence[email protected]
Pages 1275-1283 | Received 09 Oct 2007, Published online: 28 Mar 2009

Citations (6)

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Read on this site (2)

Claire Kiers, Christopher O'Neill & Vadim Ponomarenko. (2016) Numerical Semigroups on Compound Sequences. Communications in Algebra 44:9, pages 3842-3852.
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Christopher O'Neill & Roberto Pelayo. (2015) How Do You Measure Primality?. The American Mathematical Monthly 122:2, pages 121-137.
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Articles from other publishers (4)

TRISTRAM BOGART, CHRISTOPHER O’NEILL & KEVIN WOODS. (2023) WHEN IS A NUMERICAL SEMIGROUP A QUOTIENT?. Bulletin of the Australian Mathematical Society, pages 1-10.
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Jackson Autry, Abigail Ezell, Tara Gomes, Christopher O’Neill, Christopher Preuss, Tarang Saluja & Eduardo Torres Davila. (2022) Numerical semigroups, polyhedra, and posets II: locating certain families of semigroups. Advances in Geometry 22:1, pages 33-48.
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Ayomikun Adeniran, Steve Butler, Colin Defant, Yibo Gao, Pamela E. Harris, Cyrus Hettle, Qingzhong Liang, Hayan Nam & Adam Volk. (2019) On the genus of a quotient of a numerical semigroup. Semigroup Forum 98:3, pages 690-700.
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Mehdi Omidali. (2012) The catenary and tame degree of numerical monoids generated by generalized arithmetic sequences. Forum Mathematicum 24:3.
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