Asymptotics of complete Kähler-Einstein metrics – negativity of the holomorphic sectional curvature.
Asymptotics of eigensections on toric varieties
Using exhaustion properties of invariant plurisubharmonic functions along with basic combinatorial information on toric varieties, we prove convergence results for sequences of densities for eigensections approaching a semiclassical ray. Here is a normal compact toric variety and is an ample line bundle equipped with an arbitrary positive bundle metric which is invariant with respect to the compact form of the torus. Our work was motivated by and extends that of Shiffman, Tate and Zelditch....
Asymptotics of holomorphic sections of powers of a positive line bundle
Asymptotics of Matrix Coefficients, Perverse Sheaves and Jacquet Modules.
Asymptotique des intégrales-fibres
Athe ...-Neumann Operator on the Unit Ball in Cn.
Attenuating the singularities of plurisubharmonic functions
We study the singularities of plurisubharmonic functions using methods from convexity theory. Analyticity theorems for a refined Lelong number are proved.
Attracting divisors on projective algebraic varieties
We obtain sufficient and necessary conditions (in terms of positive singular metrics on an associated line bundle) for a positive divisor D on a projective algebraic variety X to be attracting for a holomorphic map f:X → X.
Attraction des disques analytiques et continuité Höldérienne d'applications holomorphes propres
Auflösung der Entartungen holomorpher Abbildungen zwischen zweidimensionalen Mannigfaltigkeiten.
Auto-applications holomorphes propies des domaines polynomiaux rigides de C2.
We show that proper holomorphic self maps of pseudoconvex rigid polynomial domains in C2 are automorphisms.
Automorphe Abbildungen zu pseudokonkaven Gruppen.
Automorphic Forms of Singular Weight are Singular Forms.
Automorphic vector bundles on connected Shimura varieties.
Automorphiesummanden und Cousin-I-Probleme auf Faserräumen.
Automorphism Groups of Algebraic Function Fields.
Automorphism groups of minimal real-analytic CR manifolds
We show that the local automorphism group of a minimal real-analytic CR manifold is a finite dimensional Lie group if (and only if) is holomorphically nondegenerate by constructing a jet parametrization.
Automorphism groups of the classical domains, I
In questa Nota viene dato un nuovo metodo elementare per determinare il gruppo degli automorfismi del primo dominio classico. In una Nota successiva, con procedimenti del tutto analoghi verranno determinati i gruppi degli automorfismi del terzo e del quarto dominio classico.
Automorphism groups of the classical domains. II
In questa Nota vengono determinati, con un nuovo metodo elementare, i gruppi di automorfismi del terzo e del quarto dominio classico. Gli strumenti utilizzati sono quelli già introdotti nella precedente Nota, ove erano stati usati per determinare il gruppo degli automorfismi del primo dominio classico.
Automorphismen des Siegelschen Quotienten zweiten Grades*