Complex analysis, complex variables

This book collects a series of important works on noncommutative harmonic analysis on homogeneous spaces and related topics.

This book provides a thorough introduction to the theory of complex semisimple quantum groups, that is, Drinfeld doubles of q-deformations of compact semisimple Lie groups.

This textbook provides a coherent, integrated look at various topics from undergraduate analysis.

This book contains both expository articles and original research in the areas of function theory and operator theory.

This book introduces the theory of complex surfaces through a comprehensive look at finite covers of the projective plane branched along line arrangements.

In the mid-eighteenth century, Swiss-born mathematician Leonhard Euler developed a formula so innovative and complex that it continues to inspire research, discussion, and even the occasional limerick.

This self-contained text introduces Euclidean Fourier Analysis to graduate students who have completed courses in Real Analysis and Complex Variables.

This book describes the theories and developments in Nevanlinna theory and Diophantine approximation.

The first part of this book is mainly intended as a textbook for students at the Sophomore-Junior level, majoring in mathematics, engineering, or the sciences in general.

This text presents a collection of mathematical exercises with the aim of guiding readers to study topics in statistical physics, equilibrium thermodynamics, information theory, and their various connections.

This volume presents research and expository papers highlighting the vibrant and fascinating study of irregularities in the distribution of primes.

This is a book of a series on interdisciplinary topics on the Mathematical and Biological Sciences.

This second review volume is a follow-up to the book "e;Engineering of Chemical Complexity"e; that appeared in 2013.

This book investigates several classes of partial differential equations of real time variable and complex spatial variables, including the heat, Laplace, wave, telegraph, Burgers, Black-Merton-Scholes, Schrodinger and Korteweg-de Vries equations.

This volume contains the proceedings of a satellite conference of the 1990 International Congress of Mathematicians.

The main theme of the ECIT conferences is Iteration Theory, on the borderline between Dynamics and Functional Equations.

The geometry of almost complex structures is fundamentally concerned with complex analysis and also mathematical physics.

These proceedings concentrate on recent results in the following fields of complex analysis: complex methods for solving boundary value problems with piecewise smooth boundary data, complex methods for linear and nonlinear differential equations and systems of second order, and applications of scales of Banach spaces to initial value problems.

This proceedings is a collection of articles in several complex variables with emphasis on geometric methods and results, which includes several survey papers reviewing the development of the topics in these decades.

The primary focus of this workshop concerns the interplay between the rich variety of structures and infinitesimal methods.

This volume constitutes the proceedings of a workshop whose main purpose was to exchange information on current topics in complex analysis, differential geometry, mathematical physics and applications, and to group aspects of new mathematics.

This book presents the relationship between classical theta functions and knots.

The fix-points and factorization of meromorphic functions have become two research topics that have attracted many complex analysts' attention throughout the world; notably in U.

This book is intended as a survey of latest results on weighted inequalities in Lorentz, Orlicz spaces and Zygmund classes.

This book presents in a clear and systematic manner the general theory of normal families, quasi-normal families and Qm-normal families of meromorphic functions, and various applications.

This volume presents papers dedicated to Professor Shoshichi Kobayashi, commemorating the occasion of his sixtieth birthday on January 4, 1992.

This book deals systematically with the mathematical theory of plane elasto-statics by using complex variable methods, together with many results originated by the author.

This book is the result of several years of work by the authors on different aspects of zeta functions and related topics.

This workshop brought together specialists in complex analysis, differential geometry, mathematical physics and applications for stimulating cross-disciplinary discussions.

The papers contained in this book address problems in one and several complex variables.

This valuable collection of articles presents the latest methods and results in complex analysis and its applications.

This volume gathers the contributions from outstanding mathematicians, such as Samuel Krushkal, Reiner Kuhnau, Chung Chun Yang, Vladimir Miklyukov and others.

These lecture notes review recent results on the high-frequency analysis of nonlinear Schrodinger equations in the presence of an external potential.

This book is devoted to the phenomenon of synchronization and its application for determining the values of Lyapunov exponents.

Networked systems are all around us.

This heavily illustrated book collects in one source most of the mathematically simple systems of differential equations whose solutions are chaotic.

Since the birth of the Chua circuit in 1983, a considerable number of fruitful, fascinating and relevant research topics have arisen.

Chaos: from simple models to complex systems aims to guide science and engineering students through chaos and nonlinear dynamics from classical examples to the most recent fields of research.

This book contains the contributions by the participants in the nine of a series of workshops.

The monograph, as its first main goal, aims to study the overconvergence phenomenon of important classes of Bernstein-type operators of one or several complex variables, that is, to extend their quantitative convergence properties to larger sets in the complex plane rather than the real intervals.

Differential equations with random perturbations are the mathematical models of real-world processes that cannot be described via deterministic laws, and their evolution depends on random factors.