Unramified Riemann domains satisfying the Oka-Grauert principle over a Stein manifold
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Publication:6611137
DOI10.1007/S12220-024-01756-WMaRDI QIDQ6611137
Publication date: 26 September 2024
Published in: The Journal of Geometric Analysis (Search for Journal in Brave)
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- Open sets which satisfy the Oka-grauert principle in a Stein space
- Konvexität in der komplexen Analysis. Nicht-holomorph-konvexe Holomorphiegebiete und Anwendungen auf die Abbildungstheorie
- Analytische Faserungen über holomorph-vollständigen Räumen
- Levisches Problem und Rungescher Satz für Teilgebiete Steinscher Mannigfaltigkeiten
- The Levi problem for complex spaces
- A converse to the Oka principle over certain complex Banach manifolds
- Local maximum property and q-plurisubharmonic functions in uniform algebras
- Several complex variables. IV. Algebraic aspects of complex analysis. Transl. from the Russian by J. Leiterer and J. Nunemacher
- Complex analytic geometry
- Every Stein subvariety admits a Stein neighborhood
- The Grauert-Oka principle in a Banach space
- Boundary distance functions of Riemann domains over pre-Hilbert spaces
- Generalized Cartan-Behnke-Stein's theorem and \(q\)-pseudoconvexity in a Stein manifold
- Non-countable dimensions of cohomology groups of analytic sheaves and domains of holomorphy
- Continuation of holomorphic mappings with values in a complex Lie group
- Two dimensional complex manifold with vanishing cohomology set
- Analytic Function Theory of Several Variables
- Equivalence of Steinness and Validity of Oka's principle for subdomains fo Stein manifolds
- CHARAKTERISIERUNG DER STEINSCHEN TEILGEBIETEN DURCH OKASCHES PRINZIP IN ZWEI-DIMENSIONALER STEINSCHER MANNIGFALTIGKEIT
- EQUIVALENCE OF STEINNESS AND VALIDITY OF OKA'S PRINCIPLE FOR SUBDOMAINS WITH CONTINUOUS BOUNDARIES OF A STEIN MANIFOLD
- Stein Manifolds and Holomorphic Mappings
- Some extensions of Cartan-Behnke-Stein's theorem
- A COMPLEX MANIFOLD WITH VANISHING COHOMOLOGY SETS
- Extension of holomorphic functions
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