Moduli in modern mapping theory
The purpose of this book is to present modern developments and applications of the techniques of modulus or extremal length of path families in the study of m- n pings in R , n? 2, and in metric spaces. The modulus method was initiated by Lars Ahlfors and Arne Beurling to study conformal mappings. L...
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oai:112.137.131.14:VNU_123-319932020-06-19T02:37:48Z Moduli in modern mapping theory Martio, O. Ryazanov, Vladimir ; Srebro, Uri ; Yakubov, Eduard Mathematics and Statistics ; Quasiconformal mappings ; Moduli theory. 515.9 The purpose of this book is to present modern developments and applications of the techniques of modulus or extremal length of path families in the study of m- n pings in R , n? 2, and in metric spaces. The modulus method was initiated by Lars Ahlfors and Arne Beurling to study conformal mappings. Later this method was extended and enhanced by several other authors. The techniques are geom- ric and 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 rather recent research papers and extends the modulus method beyond the classical applications of the modulus techniques presented in many monographs. Helsinki O. Martio Donetsk V. Ryazanov Haifa U. Srebro Holon E. Yakubov 2007 Contents 1 Introduction and 2017-04-21T02:18:27Z 2017-04-21T02:18:27Z 2009 Book http://repository.vnu.edu.vn/handle/VNU_123/31993 en 368 p. application/pdf Springer |
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Mathematics and Statistics ; Quasiconformal mappings ; Moduli theory. 515.9 |
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Mathematics and Statistics ; Quasiconformal mappings ; Moduli theory. 515.9 Moduli in modern mapping theory |
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The purpose of this book is to present modern developments and applications of the techniques of modulus or extremal length of path families in the study of m- n pings in R , n? 2, and in metric spaces. The modulus method was initiated by Lars Ahlfors and Arne Beurling to study conformal mappings. Later this method was extended and enhanced by several other authors. The techniques are geom- ric and 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 rather recent research papers and extends the modulus method beyond the classical applications of the modulus techniques presented in many monographs. Helsinki O. Martio Donetsk V. Ryazanov Haifa U. Srebro Holon E. Yakubov 2007 Contents 1 Introduction and |
author2 |
Martio, O. |
author_facet |
Martio, O. |
format |
Book |
title |
Moduli in modern mapping theory |
title_short |
Moduli in modern mapping theory |
title_full |
Moduli in modern mapping theory |
title_fullStr |
Moduli in modern mapping theory |
title_full_unstemmed |
Moduli in modern mapping theory |
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moduli in modern mapping theory |
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Springer |
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2017 |
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http://repository.vnu.edu.vn/handle/VNU_123/31993 |
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1680968555049254912 |