An Introduction to the Theory of Higher Dimensional Quasiconformal Mappings is popular PDF and ePub book, written by Frederick W. Gehring in 2017-05-03, it is a fantastic choice for those who relish reading online the Conformal mapping genre. Let's immerse ourselves in this engaging Conformal mapping book by exploring the summary and details provided below. Remember, An Introduction to the Theory of Higher Dimensional Quasiconformal Mappings can be Read Online from any device for your convenience.

An Introduction to the Theory of Higher Dimensional Quasiconformal Mappings Book PDF Summary

This book offers a modern, up-to-date introduction to quasiconformal mappings from an explicitly geometric perspective, emphasizing both the extensive developments in mapping theory during the past few decades and the remarkable applications of geometric function theory to other fields, including dynamical systems, Kleinian groups, geometric topology, differential geometry, and geometric group theory. It is a careful and detailed introduction to the higher-dimensional theory of quasiconformal mappings from the geometric viewpoint, based primarily on the technique of the conformal modulus of a curve family. Notably, the final chapter describes the application of quasiconformal mapping theory to Mostow's celebrated rigidity theorem in its original context with all the necessary background. This book will be suitable as a textbook for graduate students and researchers interested in beginning to work on mapping theory problems or learning the basics of the geometric approach to quasiconformal mappings. Only a basic background in multidimensional real analysis is assumed.

Detail Book of An Introduction to the Theory of Higher Dimensional Quasiconformal Mappings PDF

An Introduction to the Theory of Higher Dimensional Quasiconformal Mappings
  • Author : Frederick W. Gehring
  • Release : 03 May 2017
  • Publisher : American Mathematical Soc.
  • ISBN : 9780821843604
  • Genre : Conformal mapping
  • Total Page : 116 pages
  • Language : English
  • PDF File Size : 11,8 Mb

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