Fuchsian groups, geodesic flows on surfaces of constant negative curvature and symbolic coding of geodesics. Svetlana Katok. Dedicated to the memory of my. Buy Fuchsian Groups (Chicago Lectures in Mathematics) by Svetlana Katok ( ISBN: ) from Amazon’s Book Store. Everyday low prices and free . Fuchsian Groups by Svetlana Katok, , available at Book Depository with free delivery worldwide.
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Since it is nowhere dense, this implies that any limit point is arbitrarily close to an open set that is not in the limit set. Books by Svetlana Katok.
Connection with Riemann surfaces and homogeneous spaces Exercises for Chapter 3 4.
Fuchsian Groups : Svetlana Katok :
No trivia or quizzes yet. Arithmetic Fuchsian groups 5. Want to Read saving….
Goodreads helps you keep track of books you want to read. Tags What are tags? University of Western Australia. Lee rated it really liked it Jan 23, Want to Read Froups Reading Read. Algebraic properties of Fuchsian groups 2.
This motivates the following definition of fuchsixn Fuchsian group. Getting There Stephen B. Open to the public ; Mos James Mccarron added it Sep 01, Finitely generated Fuchsian groups Exercises for Chapter 4 5. In this case, the group may be called the Fuchsian group of the surface. For more information, or to order this book, please visit https: Fuchsian groups generated by reflections 4.
Some Escher graphics are based on them for the disc model of hyperbolic geometry. We’re featuring millions of their reader ratings on our book pages to help you find your new favourite book. There are no discussion topics on this book yet.
University of Sydney Library. This single location in Western Australia: Mdad marked it as to-read Mar 11, Trivia About Fuchsian Groups. From Wikipedia, the free encyclopedia. Public Private login e. Indeed, even the modular group PSL 2, Zwhich fuchaian a Fuchsian group, does not act discontinuously on the real number line; it has accumulation points at the rational numbers.
Geometry of Fuchsian groups 4. Login to add to list.
None of your libraries hold this item. The signature of a Fuchsian group 4. More generally, any hyperbolic von Dyck group the index 2 subgroup of a triangle groupcorresponding to orientation-preserving isometries is a Fuchsian group. Outside the USA, see our international sales information. This action is faithful, and in fact PSL 2, R is isomorphic to the group of all orientation-preserving isometries of H.
Fuchsian Groups Svetlana Katok. Australian National University Library. Retrieved from ” https: Book ratings by Goodreads.
Isometric circles and the Ford fundamental region 3. Cocompact Fuchsian groups 4.