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The purpose of this book is to present a modern account of mapping theory with emphasis on quasiconformal mapping and its generalizations. The modulus method was initiated by Arne Beurling and Lars Ahlfors to study conformal mappings, and later this method was extended and enhanced by several others. The techniques are geometric and they have turned out to be an indispensable tool in the study of quasiconformal and quasiregular mappings as well as their generalizations. The book is based on recent research papers and extends the modulus method beyond the classical applications of the modulus techniques presented in many monographs.
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From the reviews:
"This book is a very welcome addition to the literature on MMT. The topic is fresh and there are a lot of possibilities for new research, as for instance this book itself demonstrates. ... best suited to graduate students of mathematical analysis and related topics. ... very valuable for all researchers of geometric function theory. Every mathematics graduate library should have a copy of this book." (Matti Vuorinen, Zentralblatt MATH, Vol. 1175, 2010)
"This book is a very welcome addition to the literature on MMT. The topic is fresh and there are a lot of possibilities for new research, as for instance this book itself demonstrates. ... best suited to graduate students of mathematical analysis and related topics. ... very valuable for all researchers of geometric function theory. Every mathematics graduate library should have a copy of this book." (Matti Vuorinen, Zentralblatt MATH, Vol. 1175, 2010)