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Original Articles

Arithmetical Ranks of Stanley–Reisner Ideals of Simplicial Complexes with a Cone

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Pages 3686-3698 | Received 10 Dec 2008, Published online: 24 Nov 2010

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Read on this site (3)

Vittoria Bonanzinga, Loredana Sorrenti & Naoki Terai. (2012) Pure and Cohen–Macaulay Simplicial Complexes Associated with Squarefree Lexsegment Ideals. Communications in Algebra 40:11, pages 4195-4214.
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Kyouko Kimura, Giancarlo Rinaldo & Naoki Terai. (2012) Arithmetical Rank of Squarefree Monomial Ideals Generated by Five Elements or with Arithmetic Degree Four. Communications in Algebra 40:11, pages 4147-4170.
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Margherita Barile & Naoki Terai. (2011) The Stanley–Reisner Ideals of Polygons as Set-Theoretic Complete Intersections. Communications in Algebra 39:2, pages 621-633.
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Articles from other publishers (7)

M.R. Pournaki, M. Poursoltani, N. Terai & S. Yassemi. (2023) On the dimension of dual modules of local cohomology and the Serre's condition for the unmixed Stanley–Reisner ideals of small height. Journal of Algebra 632, pages 751-782.
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K. Kimura, M. R. Pournaki, S. A. Seyed Fakhari, N. Terai & S. Yassemi. (2022) A glimpse to most of the old and new results on very well-covered graphs from the viewpoint of commutative algebra. Research in the Mathematical Sciences 9:2.
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Kyouko Kimura & Paolo Mantero. (2017) Arithmetical rank of strings and cycles. Journal of Commutative Algebra 9:1.
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Kyouko Kimura, Naoki Terai & Ken-ichi Yoshida. (2015) Arithmetical Rank of a Squarefree Monomial Ideal whose Alexander Dual is of Deviation Two. Acta Mathematica Vietnamica 40:3, pages 375-391.
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DARIUSH KIANI, SARA SAEEDI MADANI & NAOKI TERAI. (2014) GORENSTEIN AND S r PATH IDEALS OF CYCLES . Glasgow Mathematical Journal 57:1, pages 7-15.
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Kyouko Kimura & Naoki Terai. (2015) Arithmetical rank of Gorenstein squarefree monomial ideals of height three. Journal of Algebra 422, pages 11-32.
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Kyouko Kimura & Naoki Terai. (2013) Binomial arithmetical rank of edge ideals of forests. Proceedings of the American Mathematical Society 141:6, pages 1925-1932.
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