On the Geodesics of the Bergman Metric.
On the multiplicity of holomorphic maps and a residue formula
On the regularity of extension to strictly pseudoconvex domains of functions holomorphic in a submanifold in general position
On weighted Bergman kernels of bounded domains
We build on work by Z. Pasternak-Winiarski [PW2], and study a-Bergman kernels of bounded domains for admissible weights .
On weights which admit the reproducing kernel of Bergman type.
Paramétrixes d'opérateurs pseudo-différentiels à caractéristiques multiples
Pointwise estimates for the weighted Bergman projection kernel in , using a weighted estimate for the equation
Weighted estimates are obtained for the canonical solution to the equation in , where is a pseudoconvex domain, and is a strictly plurisubharmonic function. These estimates are then used to prove pointwise estimates for the Bergman projection kernel in . The weight is used to obtain a factor in the estimate of the kernel, where is the distance function in the Kähler metric given by the metric form .
Polynomerzeugende bei einer Klasse von Differentialgleichungen mit zwei unabhängigen Variablen.
Polynômes de Bernstein-Sato à plusieurs variables
Projecteurs de Bergman et Szegö pour une classe de domaines faiblement pseudo-convexes et estimations
Proper Holomorphic Images of Strictly Pseudoconvex Domains.
Proper holomorphic liftings and new formulas for the Bergman and Szegő kernels
We consider a large class of convex circular domains in which contains the oval domains and minimal balls. We compute their Bergman and Szegő kernels. Our approach relies on the analysis of some proper holomorphic liftings of our domains to some suitable manifolds.
Properties of holomorphic functions of bounded characteristic on star-shaped circular domains.
Quadratintegrable holomorphe Funktionen und die Serre-Vermutung.
Qualche riflessione sulla rappresentazione integrale di massima dimensione per le funzioni di più variabili complesse.
Another aspect of the representation formula is given.
Randregularität des ...-Problems für die Halbkugel in ... .
Randregularität des ...-Problems für stückweise streng pseudokonvexe Gebiete in Cn.
Régularité höldérienne de l’opérateur sur le triangle de Hartogs
On résout à l’aide de formules intégrales explicites les équations de Cauchy-Riemann sur le triangle de Hartogs. On montre que, si la donnée est dans une classe höldérienne , la solution est dans la même classe.
Régularité hölderienne du ...b dans les hypersurfaces 1-convexes-concaves.
Regularity of the Bergman Projection and Duality of Holomorphic Function Spaces.