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Harmonic Mappings in the Plane

Harmonic mappings in the plane are univalent complex-valued harmonic functions of a complex variable. Conformal mappings are a special case;

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Elliptic Partial Differential Equations and Quasiconformal Mappings in the Plane (PMS-48)

geometry of mappings, and the calculus of variations. It also gives an account of recent advances in harmonic analysis and their applications;

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Harmonic Quasiconformal Mappings and Hyperbolic Type Metrics

The book presents a research area in geometric function theory concerned with harmonic quasiconformal mappings and hyperbolic type metrics;

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Handbook of Complex Analysis

Geometric Function Theory is that part of Complex Analysis which covers the theory of conformal and quasiconformal mappings.

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Complex Variables

REA's Essentials provide quick and easy access to critical information in a variety of different fields, ranging from the most basic to the;

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Handbook of Conformal Mappings and Applications

The subject of conformal mappings is a major part of geometric function theory that gained prominence after the publication of the Riemann;

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Handbook of Conformal Mappings and Applications

The subject of conformal mappings is a major part of geometric function theory that gained prominence after the publication of the Riemann;

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Branching Solutions To One-dimensional Variational Problems

This book deals with the new class of one-dimensional variational problems - the problems with branching solutions. Instead of extreme;

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Complex Variables

of the plane, analytic functions, real-differentiability and the Cauchy-Riemann equations, and exponential and harmonic functions. Succeeding;

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Differentiable Germs and Catastrophes

These notes give a fairly elementary introduction to the local theory of differentiable mappings. Sard's Theorem and the Preparation;

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Harmonic Analysis on Symmetric Spaces--Euclidean Space, the Sphere, and the Poincaré Upper Half-Plane

This unique text is an introduction to harmonic analysis on the simplest symmetric spaces, namely Euclidean space, the sphere, and the;

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Handbook of Complex Analysis

Geometric Function Theory is a central part of Complex Analysis (one complex variable). The Handbook of Complex Analysis - Geometric;

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Geometry

in both areas are clearly evident in this self-contained, well-written, and lucid introduction to the scope and methods of elementary geometry. It;

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Functions of One Complex Variable II

maps, de Branges' proof of the Bieberbach conjecture, harmonic functions, Hardy spaces on the disk, potential theory in the plane. A knowledge;

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Harmonic Analysis on Symmetric Spaces - Higher Rank Spaces, Positive Definite Matrix Space and Generalizations

. As with the introductory book entitled Harmonic Analysis on Symmetric Spaces - Euclidean Space, the Sphere, and the Poincare Upper Half;

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Harmonic Measure

During the last two decades several remarkable new results were discovered about harmonic measure in the complex plane. This book provides;

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Harmonic Measure

During the last two decades several remarkable new results were discovered about harmonic measure in the complex plane. This book provides;

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Problems and Solutions for Complex Analysis

meromorphic functions, the calculus of residues, conformal mappings, and harmonic functions. The material in the remaining 8 chapters is more advanced;

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Operational Procedures Describing Physical Systems

means of the operational procedures, acting either as some hidden symmetries, or harmonic-type mappings. The book is addressed to the students;

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Operational Procedures Describing Physical Systems

means of the operational procedures, acting either as some hidden symmetries, or harmonic-type mappings. The book is addressed to the students;

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Lectures on Quasiconformal Mappings

Lars Ahlfors' Lectures on Quasiconformal Mappings, based on a course he gave at Harvard University in the spring term of 1964, was first;

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Potential Theory in the Complex Plane

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

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Potential Theory in the Complex Plane

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

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Spherical Geometry and Its Applications

Spherical Geometry and Its Applications introduces spherical geometry and its practical applications in a mathematically rigorous form. The;

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Spherical Geometry and Its Applications

Spherical Geometry and Its Applications introduces spherical geometry and its practical applications in a mathematically rigorous form. The;

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Topological Degree Theory and Applications

Since the 1960s, many researchers have extended topological degree theory to various non-compact type nonlinear mappings, and it has become;

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Topological Degree Theory and Applications

Since the 1960s, many researchers have extended topological degree theory to various non-compact type nonlinear mappings, and it has become;

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