MAXIMAL PLURISUBHARMONIC MODELS

DOI10.1142/S0129167X09005856zbMath1185.32026arXiv0806.1275OpenAlexW2152736024MaRDI QIDQ5852049

Sergio Venturini, Giuseppe Tomassini

Publication date: 26 January 2010

Published in: International Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0806.1275

zbMATH Keywords

plurisubharmonic functionsFinsler geometrycomplex Monge-Ampère equationcomplex manifolds

Mathematics Subject Classification ID

Invariant metrics and pseudodistances in several complex variables (32F45) Global differential geometry of Finsler spaces and generalizations (areal metrics) (53C60) Hyperbolic and Kobayashi hyperbolic manifolds (32Q45) CR structures, CR operators, and generalizations (32V05) Complex Monge-Ampère operators (32W20) Exhaustion functions (32T35) Embedding of real-analytic manifolds (32C09)

Related Items (1)

CONVEXITY PROPERTIES AND COMPLETE HYPERBOLICITY OF LEMPERT'S ELLIPTIC TUBES

Cites Work

• Stein manifolds with compact symmetric center
• On Levi's problem and the imbedding of real-analytic manifolds
• Grauert tubes and the homogeneous Monge-Ampère equation
• Global solutions of the homogeneous complex Monge-Ampère equation and complex structures on the tangent bundle of Riemannian manifolds
• Complex structures on tangent bundles of Riemannian manifolds
• On the characterization of Grauert tubes covered by the ball
• Curvatures of Monge-Ampère foliations and parabolic manifolds
• Singular Monge-Ampère foliations
• \(M\)-hyperbolic real subsets of complex spaces
• Symplectic geometry and the uniqueness of Grauert tubes

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