Euler-homogeneous singularities and logarithmic differential forms

DOI10.1007/BF00129909zbMath0632.32007WikidataQ115395221 ScholiaQ115395221MaRDI QIDQ1095284

Aleksandr G. Aleksandrov

Publication date: 1986

Published in: Annals of Global Analysis and Geometry (Search for Journal in Brave)

zbMATH Keywords

discriminantCohen-Macaulay varietydeterminential varietylogarithmic differential forms and vector fieldsSaito divisor

Mathematics Subject Classification ID

Deformations of complex singularities; vanishing cycles (32S30) Local complex singularities (32S05) Complex singularities (32Sxx)

Related Items

Towards transversality of singular varieties: splayed divisors ⋮ Free deformations of hypersurface singularities ⋮ On the freeness of equisingular deformations of plane curve singularities ⋮ Low-dimensional singularities with free divisors as discriminants ⋮ Characterizing normal crossing hypersurfaces ⋮ Affine varieties and Lie algebras of vector fields

Cites Work

• Frobenius avec singularites. I: Codimension un
• The Zariski-Lipman conjecture in the graded case
• Hypersurfaces with nonsingular normalization and their double loci
• An introduction to the theory of algebraic surfaces.
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• Deformations of Cohen-Macaulay Schemes of Codimension 2 and Non-Singular Deformations of Space Curves
• On blowing up conductor ideals
• A Generalized Koszul Complex. II. Depth and Multiplicity
• Free Derivation Modules on Algebraic Varieties
• Studies in Equisingularity II. Equisingularity in Codimension 1 (and Characteristic Zero)
• Cohen-Macaulay Rings, Invariant Theory, and the Generic Perfection of Determinantal Loci
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