Monomial Gorenstein curves in \(A^4\) as set-theoretic complete intersections

DOI10.1007/BF01507291zbMath0407.14022OpenAlexW2086031196MaRDI QIDQ1257940

Henrik Bresinsky

Publication date: 1979

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/154621

zbMATH Keywords

Complete IntersectionMonomial Curve

Mathematics Subject Classification ID

(4)-folds (14J35) Complete intersections (14M10) Curves in algebraic geometry (14H99)

Related Items (18)

An example of set-theoretic complete intersection lattice ideal ⋮ Set-theoretic complete intersection monomial curves in affine four space ⋮ On the set-theoretic complete intersection problem for monomial curves in \(\mathbb{A}^ n\) and \(\mathbb{P}^ n\) ⋮ Almost Gorenstein monomial curves in affine four space ⋮ A note on Symmetric Semigroups and almost arithmetic sequences ⋮ Almost complete intersection monomial curves inA⁴ ⋮ Affine monomial curves ⋮ Set-theoretic complete intersection monomial curves in \({\mathbb{P}^n}\) ⋮ On Ideals Generated by Monomials and One Binomial ⋮ Unnamed Item ⋮ The monomial curves associated with balanced semigroups are set-theoretic complete intersections ⋮ Projections of cones and the arithmetical rank of toric varieties ⋮ Set-theoretic complete intersection lattice ideals in monoid rings ⋮ Certain Minimal Varieties Are Set-Theoretic Complete Intersections ⋮ On toric varieties which are almost set-theoretic complete intersections ⋮ Defining ideals of semigroup rings which are gorenstein ⋮ Certain monomial curves are set-theoretic complete intersections ⋮ Some results about symmetric semigroups

Cites Work

• Symmetric semigroups of integers generated by 4 elements

This page was built for publication: Monomial Gorenstein curves in \(A^4\) as set-theoretic complete intersections