Whitney (b)-regularity is weaker than Kuo's ratio test for real algebraic stratifications.

DOI10.7146/math.scand.a-11822zbMath0429.58001OpenAlexW2537686313MaRDI QIDQ3866811

Hans Brodersen, David J. A. Trotman

Publication date: 1979

Published in: MATHEMATICA SCANDINAVICA (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/166660

zbMATH Keywords

Whitney (b)-regularityKuo's ratio testreal algebraic stratifications

Mathematics Subject Classification ID

Stratifications; constructible sheaves; intersection cohomology (complex-analytic aspects) (32S60) Stratified sets (58A35)

Related Items (16)

Equisingularity of sections, (𝑡^{𝑟}) condition, and the integral closure of modules ⋮ Local polar varieties in the geometric study of singularities ⋮ On the stratification by orbit types ⋮ Vanishing polyhedron and collapsing map ⋮ Whitney, Kuo-Verdier and Lipschitz stratifications for the surfaces \(y^{a}=z^{b}x^{c}+x^{d}\) ⋮ Lipschitz stratification of subanalytic sets ⋮ Whitney regularity and generic wings ⋮ Non‐archimedean stratifications of tangent cones ⋮ Whitney stratifications and the continuity of local Lipschitz–Killing curvatures ⋮ Équisingularité réelle : nombres de Lelong et images polaires ⋮ Stratifications, equisingularity and triangulation ⋮ On the local geometry of definably stratified sets ⋮ Arc-wise analytic stratification, Whitney fibering conjecture and Zariski equisingularity ⋮ Definable triangulations with regularity conditions ⋮ Stratified transversality by isotopy ⋮ Stratification Theory

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