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Sur la theorie de Hodge-Deligne.

V. Navarro Aznar — 1987

Inventiones mathematicae

Conditions de Whitney et sections planes.

V. Navarro Aznar — 1980

Inventiones mathematicae

Sur les multiplicités de Schubert locales des faisceaux algébriques cohérents

V. Navarro Aznar — 1983

Compositio Mathematica

Sur la connexion de Gauss-Manin en homotopie rationnelle

V. Navarro Aznar — 1993

Annales scientifiques de l'École Normale Supérieure

Whitney regularity and generic wings

V. Navarro Aznar; David J. A. Trotman — 1981

Annales de l'institut Fourier

Given adjacent subanalytic strata $(X, Y)$ in $R^{n}$ verifying Kuo’s ratio test $(r)$ (resp. Verdier’s $(w)$ -regularity) we find an open dense subset of the codimension $k$ $C^{1}$ submanifolds $W$ (wings) containing $Y$ such that $(X \cap W, Y)$ is generically Whitney $(b^{π})$ -regular is exactly one more than the dimension of the set of limits of vectors for which $(b^{π})$ fails. A general position argument for smooth strata is also given.

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