Complex analytic geometry of complex parallelizable manifolds
Complex structure contained in classical groups.
Complex Subspaces of Homogeneous Complex Manifolds. I. Submanifolds of Abelian Varieties.
Complexification of proper hamiltonian -spaces
Complex-symmetric spaces
A compact complex space is called complex-symmetric with respect to a subgroup of the group , if each point of is isolated fixed point of an involutive automorphism of . It follows that is almost -homogeneous. After some examples we classify normal complex-symmetric varieties with reductive. It turns out that is a product of a Hermitian symmetric space and a compact torus embedding satisfying some additional conditions. In the smooth case these torus embeddings are classified using...
Conal Heisenberg algebras and associated Hilbert spaces.
Continuous Reinhardt domains from a Jordan viewpoint
As a natural extension of bounded complete Reinhardt domains in to spaces of continuous functions, continuous Reinhardt domains (CRD) are bounded open connected solid sets in commutative C*-algebras with respect to the natural ordering. We give a complete parametric description for the structure of holomorphic isomorphisms between CRDs and characterize the partial Jordan triple structures which can be associated with some CRDs. On the basis of these results, we test two conjectures concerning...
Correction to "C*-actions".
Correction to the paper "Distortions of a bounded domain by holomorphic mappings".
Correction to the paper "H^2 spaces of generalized half-planes" (Studia Math. 44 (1972), pp. 379-388)
Corrigendum zu: ?Invarianten endlicher Gruppen und biholomorphe Abbildungen". Inventiones math. 6, 315 - 326 (1969).
Decomposition of Compact Complex Varieties and the Cancellation Problem.
Deformation rigidity of the rational homogeneous space associated to a long simple root
Déformations équivariantes d'espaces analytiques complexes compacts
Deformations of Holomorphic Group Actions.
Deformations of Holomorphic Seifert Fiber Spaces.
Deformations of Kähler manifolds with nonvanishing holomorphic vector fields
We study compact Kähler manifolds admitting nonvanishing holomorphic vector fields, extending the classical birational classification of projective varieties with tangent vector fields to a classification modulo deformation in the Kähler case, and biholomorphic in the projective case. We introduce and analyze a new class of , and show that they form a smooth subspace in the Kuranishi space of deformations of the complex structure of . We extend Calabi’s theorem on the structure of compact Kähler...
Deformations of the algebra of functions on hermitian symmetric spaces resulting from quantization
Derivations of the Lie algebras of analytic vector fields
Determining Boundary Sets of Bounded Symmetric Domains.