Canonical representatives in moderate cohomology.
Canvexité rationnelle des surfaces lagrangiennes.
Capacities associated to the Siciak extremal function
Capacity associated to a positive closed current. (Capacité associée à un courant positif fermé.)
Caractérisation de isomorphismes analytiques sur la boule-unité de Cn pour une norme.
Caractérisation des ellipsoïdes par leurs groupes d'automorphismes
Caractérisation tangentielle des classes de Carleman de fonctions holomorphes
Caractérisations des zéros des fonctions de certaines classes de type Nevanlinna dans le bidisque
Dans cet article, nous étudions les zéros des fonctions holomorphes dans le bidisque dont le logarithme du module vérifie une condition de croissance : nous caractérisons par une condition de type Blaschke les zéros des fonctions vérifiantpour , et nous donnons les conditions suffisantes pour des classes plus petites, en particulier pour la classe de Nevanlinna du bidisque.
Carathéodory balls and norm balls in
It is shown that for n ≥ 2 and p > 2, where p is not an even integer, the only balls in the Carathéodory distance on which are balls with respect to the complex norm in are those centered at the origin.
Carathéodory balls in convex complex ellipsoids
We consider the structure of Carathéodory balls in convex complex ellipsoids belonging to few domains for which explicit formulas for complex geodesics are known. We prove that in most cases the only Carathéodory balls which are simultaneously ellipsoids "similar" to the considered ellipsoid (even in some wider sense) are the ones with center at 0. Nevertheless, we get a surprising result that there are ellipsoids having Carathéodory balls with center not at 0 which are also ellipsoids.
Carleman Approximation on Totally Real Subsets of Class Ck.
Carleman's formulas and conditions of analytic extendability
Carleson measure in Bergman-Orlicz space of polydisc.
Cartan-Chern-Moser theory on algebraic hypersurfaces and an application to the study of automorphism groups of algebraic domains
For a strongly pseudoconvex domain defined by a real polynomial of degree , we prove that the Lie group can be identified with a constructible Nash algebraic smooth variety in the CR structure bundle of , and that the sum of its Betti numbers is bounded by a certain constant depending only on and . In case is simply connected, we further give an explicit but quite rough bound in terms of the dimension and the degree of the defining polynomial. Our approach is to adapt the Cartan-Chern-Moser...
Cartan-Thullen theorem for domains spread over ...-spaces.
Casson's invariant of Seifert homology 3-spheres.
Cauchy Kernels in Strictly Pseudokonvex Domains and an Application to a Mergelyan Type Approximation Problem.
Cauchy-Fantappiè-Leray formulas with local sections and the inverse Fantappiè transform
Cauchy-Kowalewski extension theorems and representations of analytic functionals acting over special classes of real n-dimensional submanifolds of
Cauchy-Kowalewski theorems in Clifford analysis : a survey