On the functors Ext¹(E,F) for Fréchet spaces
On the fundamental group of the fixed points of an unipotent action.
On the Gauss-Manin Connection of an Isolated Hypersurface Singularity.
On the generalized Dirichlet series of several complex variables
On the generalized Roper-Suffridge extension operator in Banach spaces.
On the Geodesics of the Bergman Metric.
On the geometric means of an entire function of several complex variables represented by multiple Dirichlet series.
On the Geometry of Moduli Spaces.
On the geometry of polynomial mappings at infinity
We associate to a given polynomial map from to itself with nonvanishing Jacobian a variety whose homology or intersection homology describes the geometry of singularities at infinity of this map.
On the global lifting of meromorphic forms.
On the Green function on a certain class of hyperconvex domains
We study the behavior of the pluricomplex Green function on a bounded hyperconvex domain D that admits a smooth plurisubharmonic exhaustion function ψ such that 1/|ψ| is integrable near the boundary of D, and moreover satisfies the estimate at points close enough to the boundary with constants C,C’ > 0 and 0 < α < 1. Furthermore, we obtain a Hopf lemma for such a function ψ. Finally, we prove a lower bound on the Bergman distance on D.
On the group of holomorphic automorphisms of Cn.
On the group of real analytic diffeomorphisms
The group of real analytic diffeomorphisms of a real analytic manifold is a rich group. It is dense in the group of smooth diffeomorphisms. Herman showed that for the -dimensional torus, its identity component is a simple group. For fibered manifolds, for manifolds admitting special semi-free actions and for 2- or 3-dimensional manifolds with nontrivial actions, we show that the identity component of the group of real analytic diffeomorphisms is a perfect group.
On the Growth of Cohomology Classes on Smooth Affine Varieties.
On the growth of entire functions of n complex variables
On the growth of proper polynomial mappings
On the Hahn-Banach Extension Property in Hardy and Mixed Norm Spaces on the Unit Ball.
On the Hartogs extension theorem
This paper contains a new approach to a proof of the Hartogs extension theorem and its generalisation. The proof bases only on one complex variable methods.
On the Hartogs-Bochner extension phenomenon for differential forms.
On the Hausdorff measures associated to the Carathéodory and Kobayashi metrics