Extension of Positive Line Bundles and Meromorphic Maps.
Extension of Proper Holomorphic Mappings Past the Boundary.
Extension of separately holomorphic functions defined in non-open sets in the infinite dimensional case
Extension of separately holomorphic functions-a survey 1899-2001
This note is an attempt to describe a part of the historical development of the research on separately holomorphic functions.
Extension of Whitney Fields from Subanalytic Sets.
Extension phenomena for holomorphic geometric structures.
Extension sets for real analytic functions and applications to Radon transforms.
Extension Theorems for Reductive Group Actions on Compact Kaehler Manifolds.
Extension theorems of Sakai type for separately holomorphic and meromorphic functions
We first exhibit counterexamples to some open questions related to a theorem of Sakai. Then we establish an extension theorem of Sakai type for separately holomorphic/meromorphic functions.
Extensions d'objets CR.
Extensions of Hardy-Littlewood inequalities.
Extensions of nonexpansive mappings in the Hilbert ball with the hyperbolic metric. II.
Extensions of nonexpansive mappings in the Hilbert ball with the hyperbolic metric. I.
Extensions of Rings of Holomorphic Functions.
Extremal Kähler metrics on blow-ups of parabolic ruled surfaces
New examples of extremal Kähler metrics are given on blow-ups of parabolic ruled surfaces. The method used is based on the gluing construction of Arezzo, Pacard and Singer [5]. This enables to endow ruled surfaces of the form with special parabolic structures such that the associated iterated blow-up admits an extremal metric of non-constant scalar curvature.
Extremal metrics and lower bound of the modified K-energy
We provide a new proof of a result of X.X. Chen and G.Tian [5]: for a polarized extremal Kähler manifold, the minimum of the modified K-energy is attained at an extremal metric. The proof uses an idea of C. Li [16] adapted to the extremal metrics using some weighted balanced metrics.
Extremal plurisubharmonic functions
We study different notions of extremal plurisubharmonic functions.
Extremal plurisubharmonic functions and invariant pseudodistances
Extremal plurisubharmonic functions in
Extremal plurisubharmonic functions of linear growth on algebraic varieties.