Geometric Qp Functions [electronic resource] /
Xiao, Jie.author.
Documents the rich structure of the holomorphic Q function spaces which are geometric in the sense that they transform naturally under conformal mappings, with particular emphasis on the development based on interaction between geometric function and measure theory and other branches of mathematical analysis.
Description based upon print version of record.
Documents the rich structure of the holomorphic Q function spaces which are geometric in the sense that they transform naturally under conformal mappings, with particular emphasis on the development based on interaction between geometric function and measure theory and other branches of mathematical analysis.
Includes bibliographical references (p. [227]-237) and index.
Preliminaries -- Poisson versus Berezin with Generalizations -- Isomorphism, Decomposition and Discreteness -- Invariant Preduality through Hausdorff Capacity -- Cauchy Pairing with Expressions and Extremities -- As Symbols of Hankel and Volterra Operators -- Estimates for Growth and Decay -- Holomorphic Q-Classes on Hyperbolic Riemann Surfaces.
Integral de Lebesgue
Funcions de variables complexes
Funcions holomorfes
Geometry.
Geometry.

Frontiers in Mathematics