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Communications in Algebra Volume 27, 1999 - Issue 10
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Original Articles

The number of generators for an ideal and its dual in a numerical semigroup

Kurt Herzinger Department of Mathematics, Physical Sciences and Engineering Technology West Texas A & M University, Canyon, TX, 79016-0001
Pages 4673-4690 | Received 01 Aug 1997, Published online: 27 Jun 2007

Citations (8)

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Read on this site (5)

Trae Holcomb. (2014) Constructing 2 × 2 Bricks from Unitary Numerical Semigroups. Communications in Algebra 42:7, pages 2928-2938.
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Trae Holcomb & Kurt Herzinger. (2009) Unitary Numerical Semigroups and Perfect Bricks. Communications in Algebra 37:7, pages 2496-2508.
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Kurt Herzinger, Stephen Wilson, Nándor Sieben & Jeff Rushall. (2006) Perfect Pairs of Ideals and Duals in Numerical Semigroups. Communications in Algebra 34:9, pages 3475-3486.
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Kurt Herzinger & Ryan Sanford. (2004) Minimal Generating Sets for Relative Ideals in Numerical Semigroups of Multiplicity Eight. Communications in Algebra 32:12, pages 4713-4731.
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Kurt Herzinger. (2001) IDEALS AND DUALS GENERATED BY TWO ELEMENTS IN NON-SYMMETRIC NUMERICAL SEMIGROUPS. Communications in Algebra 29:11, pages 5003-5011.
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Articles from other publishers (3)

Craig Huneke, Srikanth B. Iyengar & Roger Wiegand. (2019) Rigid Ideals in Gorenstein Rings of Dimension One. Acta Mathematica Vietnamica 44:1, pages 31-49.
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Shiro Goto, Ryo Takahashi, Naoki Taniguchi & Hoang Le Truong. (2015) Huneke–Wiegand conjecture and change of rings. Journal of Algebra 422, pages 33-52.
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P.A. García-Sánchez & M.J. Leamer. (2013) Huneke–Wiegand Conjecture for complete intersection numerical semigroup rings. Journal of Algebra 391, pages 114-124.
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