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Quasiconformal Maps and Teichmuller Theory

those with a grounding in complex analysis looking for an introduction to the theory of quasiconformal maps and Teichmuller theory. Assuming;

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Lectures on Quasiconformal Mappings

published in 1966 and was soon recognized as the classic it was shortly destined to become. These lectures develop the theory of quasiconformal;

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Discontinuous Groups and Riemann Surfaces (AM-79), Volume 79

of Maryland, May 21-25, 1973. The papers, by leading authorities, deal mainly with Fuchsian and Kleinian groups, Teichmuller spaces, Jacobian;

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Quasiconformal Surgery in Holomorphic Dynamics

Since its introduction in the early 1980s quasiconformal surgery has become a major tool in the development of the theory of holomorphic;

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Dynamical Aspects of Teichmuller Theory

book is a rare find in the field with its guidance and support for readers through the complex content of moduli spaces and Teichmuller Theory;

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Galois Covers, Grothendieck-Teichmuller Theory and Dessins d'Enfants

on 'Galois Covers, Grothendieck-Teichmuller Theory and Dessinsd'Enfants', which took place at the University of Leicester, UK, from 4 to 7;

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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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Conformally Invariant Metrics and Quasiconformal Mappings

This book is an introduction to the theory of quasiconformal and quasiregular mappings in the euclidean n-dimensional space, (where n;

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In the Tradition of Ahlfors-Bers, VII

of geometric function theory, Teichmuller theory, hyperbolic geometry, and partial differential equations. Today we see the influence of Ahlfors and;

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

This book explores the most recent developments in the theory of planar quasiconformal mappings with a particular focus on the interactions;

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Homotopy of Operads and Grothendieck-Teichmuller Groups: Part 2

The ultimate goal of this book is to explain that the Grothendieck-Teichmuller group, as defined by Drinfeld in quantum group theory, has a;

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Handbook of Complex Analysis

Function Theory deals with this field and its many ramifications and relations to other areas of mathematics and physics. The theory of conformal;

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Complex Dynamics and Renormalization (AM-135), Volume 135

theory, quasiconformal mappings, and hyperbolic geometry. Most of the tools are discussed in the setting of general polynomials and rational maps.;

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Complex Analysis And Applications - Proceedings Of The 13th International Conference On Finite Or Infinite Dimensional Complex Analysis And Applications

, complex function spaces, complex numerical analysis, qusiconformal mapping, Riemann surfaces, Teichmuller theory and Klainian groups, several;

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Potential Theory on Sierpinski Carpets

Sierpinski carpets, and proposes a theory based on the latest developments in the field of analysis on metric spaces. The first part focuses on the;

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Quasiconformal Mappings and Analysis

In August 1995 an international symposium on Quasiconformal Mappings and Analysis was held in Ann Arbor on the occasion of Professor Fred;

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Quasiconformal Mappings and Analysis

In August 1995 an international symposium on Quasiconformal Mappings and Analysis was held in Ann Arbor on the occasion of Professor Fred;

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Fully Nonlinear PDEs in Real and Complex Geometry and Optics: Cetraro, Italy 2012, Editors

, Differential Geometry, Optics, and Geometric Theory of Several Complex Variables. The school consisted of four courses: Extremal problems for;

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Compact Riemann Surfaces

inclusion of an introduction to Teichmuller theory. For this new edition, the author has expanded and rewritten several sections to include;

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In the Tradition of Thurston

by Thurston's publications and ideas. The subjects discussed include, among others, knot theory, the topology of 3-manifolds, circle packings;

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Nonuniform Hyperbolicity

group actions. The results of this theory are widely used in geometry (e.g., geodesic flows and Teichmuller flows), in rigidity theory, in the;

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What`s Next? The Mathematical Legacy of William P. Thurston (AMS205)

revolutionized a broad range of areas of mathematics, from foliations, contact structures, and Teichmuller theory to automorphisms of surfaces;

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What`s Next? The Mathematical Legacy of William P. Thurston (AMS205)

revolutionized a broad range of areas of mathematics, from foliations, contact structures, and Teichmuller theory to automorphisms of surfaces;

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Hyperbolic Manifolds and Kleinian Groups

of complex analysis as a branch of Teichmuller theory. Later, Thurston brought a revolution to this area with his profound investigation;

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Geometry of Algebraic Curves: Volume II with a Contribution by Joseph Daniel Harris

Teichmuller theory, the cellular decomposition of moduli and its consequences and the Witten conjecture. The careful and comprehensive presentation;

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Introducing Criminological Thinking: Maps, Theories, and Understanding

As well as using concept maps, mind maps and other visual techniques used to consider theory-based inquiry, this text combines an;

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