Two dimensional affine toric varieties and Weierstrass semigroups

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概要

• 論文の詳細を見る
• 神奈川工科大学の論文

著者

• 米田 二良

  神奈川工科大学基礎・教養教育センター

関連論文

• The Parents and the Children of Non-Weierstrass semigroups (Algebras, Languages, Algorithms in Algebraic Systems and Computations)
• Numerical semigroups of double covering type and Hurwitz's problem (Algebras, Languages, Algorithms and Computations)
• Weierstrass points on a non-singular plane curve of degree 7
• The numerical semigroup of toric type at a ramification point on a double covering of a curve
• A generalization of Weierstrass semigroups on a double covering of a curve (Languages, Computations, and Algorithms in Algebraic Systems)
• A numerical semigroup from which the semigroup gained by dividing by two is either N0 or a 2-semigroup or 〈3,4,5〉
• The dimension of a toric variety obtained from a numerical semigroup (Algorithmic and Computational Theory in Algebra and Languages)
• Two dimensional affine toric varieties and Weierstrass semigroups
• On primitive numerical semigroups of genus 10(Algebras, Languages, Computations and their Applications)
• On Numerical Semigroups of Genus 9(Algorithmic problems in algebra, languages and computation systems)
• On 7-semigroups of genus 9 generated by 5 elements
• On Weierstrass 7-semigroups (Algebra, Languages and Computation)
• On　7-semigroups Generated by 4 Elements
• A generalization of a non-symmetric numerical semigroup generated by three elements (Algebraic Systems, Formal Languages and Conventional and Unconventional Computation Theory)
• On 6-semigroups generated by 4 elements from which affine toric varieties can be constructed
• A generalization of a non-symmetric numerical semigroup generated by three elements
• Numerical semigroups of toric type of higher dimension (Algorithms in Algebraic Systems and Computation Theory)
• Remarks on Weierstrass pairs of ramification points on a bielliptic curve
• Weierstrass semigroups of a pair of points whose first non-gaps are three (Algebraic Semigroups, Formal Languages and Computation)
• Remarks on Weierstrass semigroups of a Pair of Points Whose First Non-gaps Are Three
• The Weierstrass semigroup of a pair and moduli in $\mathcal{M}_3$ (Algebraic Systems, Formal Languages and Computations)
• On the Weight of a Primitive Numerical Semigroup
• On indices of primitive n-semigroups with an even number n
• The fractional map by two and the parent map of numerical semigroups (Algebraic Systems and Theoretical Computer Science)

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