Lipschitz fractions of a complex analytic algebra and Zariski saturation

DOI10.1007/978-3-030-61807-0_10zbMath1457.32072arXiv2006.10982OpenAlexW3036368133MaRDI QIDQ2223586

Frédéric Pham, Bernard Teissier

Publication date: 29 January 2021

Full work available at URL: https://arxiv.org/abs/2006.10982

zbMATH Keywords

germs of complex analytic spacesgerms of Lipschitz meromorphic functions

Mathematics Subject Classification ID

Local complex singularities (32S05)

Related Items (max. 100)

A quick trip into local singularities of complex curves and surfaces ⋮ The biLipschitz geometry of complex curves: an algebraic approach ⋮ A topological introduction to Lipschitz geometry of complex singularities

Cites Work

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• On classification of real singularities
• Über die Gleichheit von absoluter und relativer Lipschitz-Saturation bei analytischen Algebren
• Topological equivalence of complex curves and bi-lipschitz homeomorphisms
• The relation between topological and algebro-geometric equisingularities according to Zariski
• Zur Theorie der Saturation bei analytischen Algebren
• Resolution of singularities of an algebraic variety over a field of characteristic zero. II
• Tangents to an analytic variety
• Rational singularities, with applications to algebraic surfaces and unique factorization
• Lipschitz geometry of complex curves
• Foundations of a General Theory of Equisingularity on r-Dimensional Algebroid and Algebraic Varieties, of Embedding Dimension r + 1
• General Theory of Saturation and of Saturated Local Rings. III. Saturation in Arbitrary Dimension and, in Particular, Saturation of Algebroid Hypersurfaces
• Relative Lipschitz-Saturation
• Absolute Saturation of One-Dimensional Local Rings
• Equisingularite et Conditions de Whitney
• Errata: Relative Lipschitz-Saturation
• Studies in Equisingularity I Equivalent Singularities of Plane Algebroid Curves
• Studies in Equisingularity II. Equisingularity in Codimension 1 (and Characteristic Zero)
• Studies in Equisingularity III: Saturation of Local Rings and Equisingularity
• General Theory of Saturation and of Saturated Local Rings I: Saturation of Complete Local Domains of Dimension One Having Arbitrary Coefficient Fields (of Characteristic Zero)
• General Theory of Saturation and of Saturated Local Rings II: Saturated Local Rings of Dimension 1

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