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Ahlfors’ currents in higher dimension
Author(s) -
Henry de Thélin
Publication year - 2010
Publication title -
annales de la faculté des sciences de toulouse mathématiques
Language(s) - French
Resource type - Journals
eISSN - 2258-7519
pISSN - 0240-2963
DOI - 10.5802/afst.1239
Subject(s) - dimension (graph theory) , complex dimension , holomorphic function , manifold (fluid mechanics) , mathematics , hermitian matrix , pure mathematics , construct (python library) , hermitian manifold , topology (electrical circuits) , mathematical analysis , combinatorics , geometry , computer science , engineering , curvature , mechanical engineering , ricci curvature , programming language
On considere une application holomorphe non degeneree f: V ↦ X o (X, ω) est une variete Hermitienne compacte de dimension superieure ou egale a k et V est une variete complexe, connexe, ouverte de dimension k. Dans cet article, nous donnons des criteres qui permettent de construire des courants d'Ahlfors dans X.

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