Quasiregular Mappings / Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge / A Series of Modern Surveys in Mathematics Bd.26 (PDF)
(Sprache: Englisch)
Quasiregular Mappings extend quasiconformal theory to the
noninjective case.They give a natural and beautiful
generalization of the geometric aspects ofthe theory of
analytic functions of one complex variable to Euclidean
n-space or, more...
noninjective case.They give a natural and beautiful
generalization of the geometric aspects ofthe theory of
analytic functions of one complex variable to Euclidean
n-space or, more...
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Quasiregular Mappings extend quasiconformal theory to the
noninjective case.They give a natural and beautiful
generalization of the geometric aspects ofthe theory of
analytic functions of one complex variable to Euclidean
n-space or, more generally, to Riemannian n-manifolds. This
book is a self-contained exposition of the subject. A braod
spectrum of results of both analytic and geometric character
are presented, and the methods vary accordingly. The main
tools are the variational integral method and the extremal
length method, both of which are thoroughly developed here.
Reshetnyak's basic theorem on discreteness and openness is
used from the beginning, but the proof by means of
variational integrals is postponed until near the end. Thus,
the method of extremal length is being used at an early
stage and leads, among other things, to geometric proofs of
Picard-type theorems and a defect relation, which are some
of the high points of the present book.
noninjective case.They give a natural and beautiful
generalization of the geometric aspects ofthe theory of
analytic functions of one complex variable to Euclidean
n-space or, more generally, to Riemannian n-manifolds. This
book is a self-contained exposition of the subject. A braod
spectrum of results of both analytic and geometric character
are presented, and the methods vary accordingly. The main
tools are the variational integral method and the extremal
length method, both of which are thoroughly developed here.
Reshetnyak's basic theorem on discreteness and openness is
used from the beginning, but the proof by means of
variational integrals is postponed until near the end. Thus,
the method of extremal length is being used at an early
stage and leads, among other things, to geometric proofs of
Picard-type theorems and a defect relation, which are some
of the high points of the present book.
Bibliographische Angaben
- Autor: Seppo Rickman
- 2012, 1993, 213 Seiten, Englisch
- Verlag: Springer Berlin Heidelberg
- ISBN-10: 3642782019
- ISBN-13: 9783642782015
- Erscheinungsdatum: 06.12.2012
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