Complex analysis, complex variables

This book provides a large extension of the general theory of reproducing kernels published by N.

The principal aim of the volume is gathering all the contributions given by the speakers (mini courses) and some of the participants (short talks) of the summer school "e;Modern Problems in PDEs and Applications"e; held at the Ghent Analysis and PDE Center from 23 August to 2 September 2023.

This monograph deals with the application of the method of the extremal metric to the theory of univalent functions.

This book collects original peer-reviewed contributions presented at the "e;International Conference on Mathematical Analysis and Applications (MAA 2020)"e; organized by the Department of Mathematics, National Institute of Technology Jamshedpur, India, from 2-4 November 2020.

The book gives the basic results of the theory of the spaces Ap?

The real-variable theory of function spaces has always been at the core of harmonic analysis.

The 2-volume book is an updated, reorganized and considerably enlarged version of the previous edition of the Research Problem Book in Analysis (LNM 1043), a collection familiar to many analysts, that has sparked off much research.

A careful and accessible exposition of functional analytic methods in stochastic analysis is provided in this book.

This book is a continuation of vol.

The present book is meant as a text for a course on complex analysis at the advanced undergraduate level, or first-year graduate level.

This book gives a comprehensive introduction to complex analysis in several variables.

The focus program on Analytic Function Spaces and their Applications took place at Fields Institute from July 1st to December 31st, 2021.

This award-winning monograph explores advanced topics in harmonic analysis, addressing both classical and contemporary problems.

We study the boundary behaviour of a conformal map of the unit disk onto an arbitrary simply connected plane domain.

The KSCV Symposium, the Korean Conference on Several Complex Variables, started in 1997 in an effort to promote the study of complex analysis and geometry.

This proceedings volume collects selected papers presented at the Harmonic Analysis and Applications Workshop held in Abidjan, Cote d'Ivoire from May 22-26, 2023.

I - Entire functions of several complex variables constitute an important and original chapter in complex analysis.

This monograph develops a theory of continuous and differentiable functions, called monogenic functions, in the sense of Gateaux functions taking values in some vector spaces with commutative multiplication.

This volume consists of 15 papers contributing to the Hayama Symposium on Complex Analysis in Several Variables XXIII, which was dedicated to the 100th anniversary of the creation of the Bergman kernel.

Dieser Buchtitel ist Teil des Digitalisierungsprojekts Springer Book Archives mit Publikationen, die seit den Anfängen des Verlags von 1842 erschienen sind.

The focus program on Analytic Function Spaces and their Applications took place at Fields Institute from July 1st to December 31st, 2021.

This monograph introduces readers to locally conformally Kahler (LCK) geometry and provides an extensive overview of the most current results.

Dieser Buchtitel ist Teil des Digitalisierungsprojekts Springer Book Archives mit Publikationen, die seit den Anfängen des Verlags von 1842 erschienen sind.

In this book, there is a strong emphasis on application with the necessary mathematical grounding.

An arrangement of hyperplanes is a finite collection ofcodimension one affine subspaces in a finite dimensionalvector space.

The real-variable theory of function spaces has always been at the core of harmonic analysis.

The contents of this book was created by the authors as a simultaneous generalization of Witten zeta-functions, Mordell-Tornheim multiple zeta-functions, and Euler-Zagier multiple zeta-functions.

The focus of this book is on the further development of the classical achievements in analysis of several complex variables, the analytic continuation and the analytic structure of sets, to settings in which the  q-pseudoconvexity in the sense of Rothstein and the q-convexity in the sense of Grauert play a crucial role.