Geometric Function Theory in Several Complex Variables: Proceedings of a Satellite Conference to the International Congress on Mathematicians in Beijing 2002, University of Science and Technology, China, 30 August - 2 September 2002

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World Scientific, 2004 - 353 pagini
The papers contained in this book address problems in one and several complex variables. The main theme is the extension of geometric function theory methods and theorems to several complex variables. The papers present various results on the growth of mappings in various classes as well as observations about the boundary behavior of mappings, via developing and using some semi group methods.

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Cuprins

Preface
1
Defective values of double Meissels formula and reduction of
37
Hardy space of holomorphic functions in infinite complex variables
50
The law of the iterated logarithm for pluriharmonic functions
66
Semigroups of holomorphic mappings with boundary fixed points
82
Invariant mappings in geometric function theory
118
The distortion theorems for convex mappings in several complex
143
Basic properties of Loewner chains in several complex variables
165
The EulerLagrange cohomology on symplectic manifolds
182
A new inequality and its applications
208
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