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Chapitre II: Les éléments de la théorie projective des courbes planes
Chapitre I: Quelques préliminaires
Chapitre IV: Les asymptotiques d'une surface, la forme $f_2$ et les équations différentielles d'une surface
Chapitre IX: Surfaces réglées
Chapitre VIII: Quelques considérations géométriques
Chapitre VII: Le faisceau canonique
Chapitre VI: L'applicabilité projective de deux surfaces
Chapitre V: Les lignes de Clebsch, Darboux et Segre, l’élément linéaire projectif et la forme $f_2$
Chapitre XI: Correspondances entre deux surfaces
Chapitre XIII: Application des méthodes de M. Cartan a la théorie projective des surfaces
Chapitre XII: Résumé de la théorie analytique des équations de Pfaff
Chapitre XIV: Ultérieures applications des méthodes de M. Cartan .
Chapitre X: Réseaux plans
Chapter II: General metric spaces
Chapter III: Special metric spaces
Chapter I: Introduction
Chapter IV: Connectedness
Chapter VII: Topology of the plane
Chapter VI: Mappings of a space onto the circle
Chapter V: Local connectedness
Character Connes amenability of dual Banach algebras
Characterisation of conditional independence structures for polymatroids using vanishing sets
Characteristic classes for $A$-bundles
Characteristic classes of regular Lie algebroids – a sketch
Characteristic functions and products of derivatives
Characteristic functions that are products of derivatives
The characteristic multipliers of a block and of an inverse block of second-order linear differential equations with $pi$-periodic coefficients
Characteristic of convexity of Musielak-Orlicz function spaces equipped with the Luxemburg norm
The characteristic of noncompact convexity and random fixed point theorem for set-valued operators
Characteristic polynomial assignment for delay-differential systems via 2-D polynomial equations
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