Groupe de monodromie géométrique des singularités simples.
Groupes de cohomologie d'un fibré holomorphe à base et à fibre de Stein.
Groupes triangulaires lagrangiens en géométrie hyperbolique complexe
Nous présentons quelques résultats au sujet des groupes engendrés par trois involutions antiholomorphes dans le cadre du plan hyperbolique complexe .
Groups of transformations of a G-structure whic H leave invariant a substructure.
Growth at infinity of a polynomial with a compact zero set
Growth of functions in tubes.
Growth properties of analytic and plurisubharmonic functions of finite order.
Growth properties of entire functions depending on a parameter
We study the growth of parameter-dependent entire functions. We are mainly interested in the case where the functions depend holomorphically on the parameter.
Growth Properties of Pseudo-Convex Domains and Domains of Holomorphy in Locally Convex Topological Vector Spaces.
Grunsky coefficient inequalities, Caratheodory metric and extremal quasiconformal mappings.
spaces in tubes and distributional boundary values
spaces on bounded symmetric domains
H² spaces of generalized half-planes
H² spaces of generalized half-planes
H² spaces of generalized half-planes
Halbstetigkeitssätze für relativ analytische Räume.
Half-twists and equations in genus 2.
Hamiltonian stability and subanalytic geometry
In the 70’s, Nekhorochev proved that for an analytic nearly integrable Hamiltonian system, the action variables of the unperturbed Hamiltonian remain nearly constant over an exponentially long time with respect to the size of the perturbation, provided that the unperturbed Hamiltonian satisfies some generic transversality condition known as steepness. Using theorems of real subanalytic geometry, we derive a geometric criterion for steepness: a numerical function which is real analytic around a...
Hankel operators and the Dixmier trace on strictly pseudoconvex domains.
Hankel operators and weak factorization for Hardy-Orlicz spaces
We study the holomorphic Hardy-Orlicz spaces , where Ω is the unit ball or, more generally, a convex domain of finite type or a strictly pseudoconvex domain in ℂⁿ. The function Φ is in particular such that for some p > 0. We develop maximal characterizations, atomic and molecular decompositions. We then prove weak factorization theorems involving the space BMOA(Ω). As a consequence, we characterize those Hankel operators which are bounded from into ¹(Ω).