On the local pseudoconvexity of certain analytic families of $\mathbb{C}$

Cites Work

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A smooth pseudoconvex domain without pseudoconvex exhaustion
Quotients of bounded homogeneous domains by cyclic groups
On the neighborhood of a compact complex curve with topologically trivial normal bundle
Completeness of noncompact analytic spaces
Harmonic mappings and disc bundles over compact Kähler manifolds
On Levi's problem and the imbedding of real-analytic manifolds
A counterexample for the Levi problem for branched Riemann domains over $\mathbb{C}^n$
Pseudoconvex domains over Grassmann manifolds
A Levi problem on two-dimensional complex manifolds
Embedding of open Riemannian manifolds by harmonic functions
Fibres holomorphes à base et à fibre de Stein
Un exemple de fibre holomorphe non de Stein à fibre $C^2$ ayant pour base le disque ou le plan
Modifications continues des variétés de Stein
2 dimensional counterexamples to generalizations of the Levi problem
Adjoint linear series on weakly 1-complete Kähler manifolds. I: Global projective embedding
Stein domains with Levi-plane boundaries on compact complex surfaces
A Stein domain with smooth boundary which has a product structure
Domaines sans point critique interieur sur l'espace projectif complexe
Domaines pseudoconvexes infinis et la métrique riemannienne dans un espace projectif
Bemerkenswerte pseudokonvexe Mannigfaltigkeiten
Entwicklung analytischer Funktionen auf Riemannschen Flächen
On the extension of L² holomorphic functions V-Effects of generalization
Théorèmes de finitude pour la cohomologie des espaces complexes
The Levi problem and the structure theorem for non-negatively curved complete Kähler manifolds
Stability of pseudoconvexity of disc bundles over compact Riemann surfaces and application to a family of Galois coverings
Oka's Heftungslemma and the Levi Problem for Complex Spaces

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