A Class of Compact Complex Manifolds with Negative Tangent Bundles.
A Cohomological Characterization of IPn.
A criterion for the existence of a flat connection on a parabolic vector bundle.
A Generalisation of a Theorem of Fornaess-Sibony.
A Geometric Algebraicity Property for Moduli Spaces of Compact Kähler Manifolds with h 2, 0 = 1.
A Geometric Study of the Monodromy of Complex Analytic Surfaces.
A Geometry of Kähler Cones.
A note on the Kobayashi pseudodistance and the tautness of holomorphic fiber bundles
We show a relation between the Kobayashi pseudodistance of a holomorphic fiber bundle and the Kobayashi pseudodistance of its base. Moreover, we prove that a holomorphic fiber bundle is taut iff both the fiber and the base are taut.
Absolutely isolated singularities of holomorphic vector fileds.
Affine compact almost-homogeneous manifolds of cohomogeneity one
This paper is one in a series generalizing our results in [12, 14, 15, 20] on the existence of extremal metrics to the general almost-homogeneous manifolds of cohomogeneity one. In this paper, we consider the affine cases with hypersurface ends. In particular, we study the existence of Kähler-Einstein metrics on these manifolds and obtain new Kähler-Einstein manifolds as well as Fano manifolds without Kähler-Einstein metrics. As a consequence of our study, we also give a solution to the problem...
Affine Gelfand-Dickey Brackets and Holomorphic Vector Bundles.
All Plane Domains are Banach-Stein.
Amenable coverings of complex manifolds and holomorphic probalitiy measures.
Analytische periodische Strömungen auf kompakten komplexen Räumen.
Approximation für Oskasche Paare von Garben homogener Räume.
Asymptotics for Bergman kernels for high powers of complex line bundles, based on joint works with B. Berndtsson and R. Berman
Nous discutons l’asymptotique des noyaux de Bergman pour des puissances élevées de fibrés de droites, d’après deux travaux récents avec B.Berndtsson et R. Berman.
Attracting divisors on projective algebraic varieties
We obtain sufficient and necessary conditions (in terms of positive singular metrics on an associated line bundle) for a positive divisor D on a projective algebraic variety X to be attracting for a holomorphic map f:X → X.
Automorphiesummanden und Cousin-I-Probleme auf Faserräumen.