Existence of close pseudoholomorphic disks for almost complex manifolds and their application to the Kobayashi-Royden pseudonorm
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Publication:1966289
DOI10.1007/BF02465141zbMath0967.32024OpenAlexW2064965265MaRDI QIDQ1966289
Publication date: 26 August 2001
Published in: Functional Analysis and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02465141
Invariant metrics and pseudodistances in several complex variables (32F45) Almost complex manifolds (32Q60)
Related Items (18)
Upper semi-continuity of the Kobayashi-Royden pseudo-norm, a counterexample for Hölderian almost complex structures ⋮ Pseudoconvex regions of finite D'Angelo type in four dimensional almost complex manifolds ⋮ Neighborhood of an embedded \(J\)-holomorphic disc ⋮ Integrable submanifolds in almost complex manifolds ⋮ Hyperbolicity of Hartogs domains in almost complex manifolds ⋮ Deformation of big pseudoholomorphic disks and application to the Hanh pseudonorm. ⋮ Sharp estimates of the Kobayashi metric and Gromov hyperbolicity ⋮ COMPLETE HYPERBOLIC NEIGHBORHOODS IN ALMOST-COMPLEX SURFACES ⋮ On the differential geometric characterization of the Lee models ⋮ Some aspects of analysis on almost complex manifolds with boundary ⋮ Schwarz-type lemmas for solutions of \(\bar\partial \)-inequalities and complete hyperbolicity of almost complex manifolds. ⋮ Fefferman's mapping theorem on almost complex manifolds in complex dimension two ⋮ Almost complex manifolds and Cartan’s uniqueness theorem ⋮ Plurisubharmonic exhaustion functions and almost complex Stein structures ⋮ Hyperbolic embeddedness and extension-convergence theorems of \(J\)-holomorphic curves ⋮ On the Gromov hyperbolicity of the Kobayashi metric on strictly pseudoconvex regions in the almost complex case ⋮ Extension and convergence theorems of pseudoholomorphic maps ⋮ Hyperbolicity of the complement of arrangements of non complex lines
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- Some integration problems in almost-complex and complex manifolds
- An Elementary Proof of the Existence of Isothermal Parameters on a Surface
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- Intrinsic distances, measures and geometric function theory
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