Singularities of differentiable mappings.- II Singularities of mappings.- III Equivalence and stability.- to the preparation theorem.- A proof of the malgrange preparation theorem.- Whitney fields and the malgrange-mather preparation theorem.- On nirenberg’s proof of malgrange’s preparation theorem.- Sur Le Théorème De Préparation Différentiable.- Stratified sets: A survey.- The ratio test for analytic Whitney stratifications.- Thom’s cell decomposition as a stratified set.- Stratified sets and morphisms: Local models.- Combinatorial invariants of analytic spaces.- Lectures on C?-stability and classification.- Stability of C? mappings: VI the nice dimensions.- A converse of the Kuiper-Kuo theorem.- Remarks on finitely determined analytic germs.- Nondegenerate critical points of deficiency one.- Maps with O-dimensional critical set.- Simple singularities of maps.- Todd’s canonical classes.- Le Calcul de la Classe de Cohomologie Entiere Duale a ??k.- Singularities of vector bundle maps.
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