Arithmetical rank of squarefree monomial ideals of height two whose quotient rings are Cohen-Macaulay (Algebras, Languages, Algorithms in Algebraic Systems and Computations)

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概要

• 論文の詳細を見る

著者

• 木村 杏子

  大阪大学情報科学研究科

関連論文

• Arithmetical rank of squarefree monomial ideals of height two whose quotient rings are Cohen-Macaulay (Algebras, Languages, Algorithms in Algebraic Systems and Computations)
• Arithmetical rank of squarefree monomial ideals of height two whose quotient rings are Cohen-Macaulay (代数と言語のアルゴリズムと計算理論--RIMS研究集会報告集)
• A note on Schmitt-Vogel lemma (Algorithmic and Computational Theory in Algebra and Languages)
• Arithmetical rank of squarefree monomial ideals(Algebras, Languages, Computations and their Applications)
• A new upper bound for the arithmetical rank of monomial ideals (Languages, Computations, and Algorithms in Algebraic Systems)
• On the depth of edge rings (Algebras, Languages, Algorithms and Computations)

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