Complex analysis, complex variables

This volume provides readers with a detailed introduction to the amenability of Banach algebras and locally compact groups.

This book collects the proceedings of a series of conferences dedicated to birational geometry of Fano varieties held in Moscow, Shanghai and PohangThe conferences were focused on the following two related problems:*  existence of Kahler-Einstein metrics on Fano varieties*  degenerations of Fano varietieson which two famous conjectures were recently proved.

Over the course of a scientific career spanning more than fifty years, Alex Grossmann (1930-2019) made many important contributions to a wide range of areas including, among others, mathematics, numerical analysis, physics, genetics, and biology.

Over the course of a scientific career spanning more than fifty years, Alex Grossmann (1930-2019) made many important contributions to a wide range of areas including, among others, mathematics, numerical analysis, physics, genetics, and biology.

Monograph on most important topic in number theory.

The results in potential theory with respect to the Laplace–Beltrami operator D in several complex variables, with special emphasis on the unit ball in Cn.

The particular focus of the book is on the remarkable measure supported on the limit set of a discrete group that was first developed by S.

Potential theory is the broad area of mathematical analysis encompassing such topics as harmonic and subharmonic functions.

In honour of Noel Baker, a leading exponent of transcendental complex dynamics, this book describes the state of the art in this subject.

This study contains elementary introductions to properties of the Radon transform plus coverage of more advanced topics.

A unifying approach suitable for graduate students and mathematicians.

This introductory text on complex variable methods has been updated with even more examples and exercises.

An introduction to harmonic measure on plane domains and careful discussion of the work of Makarov, Carleson, Jones and others.

The main tools of involutive systems of complex vector fields together with the major results from last twenty five years.

Introduction to singularity theory based on MSc course taught by author; novel synthesis, with new results not found elsewhere.

A beginning graduate level treatment of elliptic functions with a huge array of examples, first published in 2006.

This book is an extensive introductory text to mathematical analysis for graduate students and advanced undergraduates, complete with 500 exercises and numerous examples.

This book presents a self-contained graduate-level introduction to the topic of L-functions.

This monograph is a bridge between the classical theory and modern approach via arithmetic geometry.

This book presents a complete proof of Connes'' Index Theorem generalized to foliated spaces, including coverage of new developments and applications.

This 2003 edition is ideal for use in undergraduate and introductory graduate level courses in complex variables.

Conformal mapping is a field in which pure and applied mathematics are both involved.

"e;A thorough and easily accessible account.

Spatial data analysis is a fast growing area and Voronoi diagrams provide a means of naturally partitioning space into subregions to facilitate spatial data manipulation, modelling of spatial structures, pattern recognition and locational optimization.

Realism and Complexity in Social Science is an argument for a new approach to investigating the social world, that of complex realism.

Realism and Complexity in Social Science is an argument for a new approach to investigating the social world, that of complex realism.

Historically, for metric spaces the quest for universal spaces in dimension theory spanned approximately a century of mathematical research.

The tread of this book is formed by two fundamental principles of Harmonic Analysis: the Plancherel Formula and the Poisson S- mation Formula.

Number theory has a wealth of long-standing problems, the study of which over the years has led to major developments in many areas of mathematics.

This bookpresents fundamental material that should be part of the education of every practicing mathematician.

Complex Analysis with Applications in Science and Engineering weaves together theory and extensive applications in mathematics, physics and engineering.

"e;This book is an account of the theory of Hardy spaces in one dimension, with emphasis on some of the exciting developments of the past two decades or so.

The great mathematician G.

This work covers two bases, both performance optimization strategies and a complete introduction to mathematical procedures required for a successful circuit design.

The second part of the book concludes with Plancherel's theorem in Chapter 8.

Clifford analysis, a branch of mathematics that has been developed since about 1970, has important theoretical value and several applications.

This book is related to the theory of functions of a-bounded type in the ha- plane of the complex plane.

The great response to the publication of the book Classical and Modern Fourier Analysishasbeenverygratifying.

The primary goal of this text is to present the theoretical foundation of the field of Fourier analysis.

The guide that helps students study faster, learn better, and get top gradesMore than 40 million students have trusted Schaum's to help them study faster, learn better, and get top grades.

Quaternions are a number system that has become increasingly useful for representing the rotations of objects in three-dimensional space and has important applications in theoretical and applied mathematics, physics, computer science, and engineering.

Mumford-Tate groups are the fundamental symmetry groups of Hodge theory, a subject which rests at the center of contemporary complex algebraic geometry.

This book provides a guide to the analysis of complex systems through the lens of data science.

To a large extent, it lies, no doubt, in what is presented in this work under the title of 'meta lever', a method which it is certainly interesting to develop and further refine.

A clear, concise introduction to the quickly growing field of complexity science that explains its conceptual and mathematical foundations What is a complex system?

Despite the fundamental role played by Reshetnyak's work in the theory of surfaces of bounded integral curvature, the proofs of his results were only available in his original articles, written in Russian and often hard to find.

Mathematical Physics is an introduction to such basic mathematical structures as groups, vector spaces, topological spaces, measure spaces, and Hilbert space.

Technological advancements in computing have changed how data is leveraged by businesses to develop, grow, and innovate.

In the summer of 1970, Georges Matheron, the father of geostatistics, presented a series of lectures at the Centre de Morphologie Mathmatique in France.