Description
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the work of Einstein and Dirac has demonstrated that hyperbolic geometry is a fundamental aspect of modern physics. In this book, the rich geometry of the hyperbolic plane is studied in detail, leading to the focal point of the book, Poincare's polygon theorem and the relationship between hyperbolic geometries and discrete groups of isometries. Hyperbolic 3-space is also discussed, and the directions that current research in this field is taking are sketched. This will be an excellent introduction to hyperbolic geometry for students new to the subject, and for experts in other fields.
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the work of Einstein and Dirac has demonstrated that hyperbolic geometry is a fundamental aspect of modern physics
Book Information
ISBN 9780521435284
Author Birger Iversen
Format Paperback
Page Count 316
Imprint Cambridge University Press
Publisher Cambridge University Press
Weight(grams) 460g
Dimensions(mm) 229mm * 152mm * 18mm
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the work of Einstein and Dirac has demonstrated that hyperbolic geometry is a fundamental aspect of modern physics
Book Information
ISBN 9780521435284
Author Birger Iversen
Format Paperback
Page Count 316
Imprint Cambridge University Press
Publisher Cambridge University Press
Weight(grams) 460g
Dimensions(mm) 229mm * 152mm * 18mm
