Cones in Complex Affine Space are Topologically Singular

DOI10.2307/2035251zbMath0145.31901OpenAlexW4234127726MaRDI QIDQ5522405

David Prill

Publication date: 1967

Full work available at URL: https://doi.org/10.2307/2035251

zbMATH Keywords

complex functions

Related Items (8)

Bi-Lipschitz homeomorphic subanalytic sets have bi-Lipschitz homeomorphic tangent cones ⋮ Multiplicity, regularity and Lipschitz geometry of real analytic hypersurfaces ⋮ On Lipschitz geometry at infinity of complex analytic sets ⋮ On characterization of smoothness of complex analytic sets ⋮ Basics on Lipschitz geometry ⋮ Some classes of homeomorphisms that preserve multiplicity and tangent cones ⋮ Lipschitz regular complex algebraic sets are smooth ⋮ On Lipschitz rigidity of complex analytic sets

Cites Work

• The topology of normal singularities of an algebraic surface and a criterion for simplicity
• Simpliziale Zerlegung abzählbarer analytischer Räume
• EXAMPLES OF SINGULAR NORMAL COMPLEX SPACES WHICH ARE TOPOLOGICAL MANIFOLDS
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