Extensions of Holomorphic Maps

DOI10.2307/1996355zbMath0255.32014OpenAlexW4240057030MaRDI QIDQ5669566

Peter Kiernan

Publication date: 1973

Full work available at URL: https://doi.org/10.2307/1996355

Mathematics Subject Classification ID

Invariant metrics and pseudodistances in several complex variables (32F45) Hyperbolic and Kobayashi hyperbolic manifolds (32Q45) Picard-type theorems and generalizations for several complex variables (32H25)

Related Items

Hyperbolic imbedding and spaces of continuous extensions of holomorphic maps ⋮ Generalized big Picard theorem for pseudo-holomorphic maps ⋮ Moduli spaces of holomorphic mappings into hyperbolically imbedding complex spaces and locally symmetric spaces ⋮ The Mordell property of hyperbolic fiber spaces with noncompact fibers ⋮ A generalization of the big Picard theorem ⋮ Generalizations of Picard's theorem with moving hypersurfaces ⋮ Extension and convergence theorems for families of normal maps in several complex variables ⋮ Hyperbolicity of negatively curved Kähler manifolds ⋮ Mappings into hyperbolic spaces ⋮ A Nullset for Normal Functions in Several Variables ⋮ Value distribution of meromorphic mappings into compactified locally symmetric spaces ⋮ Some Remarks on the Intrinsic Measures of Eisenman ⋮ Intrinsic distances, measures and geometric function theory ⋮ The moduli space of hyperbolic compact complex spaces ⋮ Proper holomorphic mappings onto symmetric products of a Riemann surface ⋮ Hyperbolic embeddedness and extension-convergence theorems of \(J\)-holomorphic curves ⋮ Satake compactification and extension of holomorphic mappings ⋮ Hyperbolically imbedded spaces and the big Picard theorem ⋮ Extension and convergence theorems of pseudoholomorphic maps

Cites Work

• Unnamed Item
• Holomorphe und meromorphe Abbildungen komplexer Räume
• Generalization of the big Picard theorem
• Satake compactification and the great Picard theorem
• Complex-analytic properties of certain Zariski open sets on algebraic varieties
• Resolution of singularities of an algebraic variety over a field of characteristic zero. I

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