Logo

Foliations and the Geometry of 3-manifolds

Large book cover: Foliations and the Geometry of 3-manifolds

Foliations and the Geometry of 3-manifolds
by

Publisher: Oxford University Press
ISBN/ASIN: 0198570082
ISBN-13: 9780198570080
Number of pages: 371

Description:
The purpose of this book is to give an exposition of the "pseudo-Anosov" theory of foliations of 3-manifolds. This theory generalizes Thurston's theory of surface automorphisms, and reveals an intimate connection between dynamics, geometry and topology in 3 dimensions.

Home page url

Download or read it online for free here:
Download link
(3.9MB, PDF)

Similar books

Book cover: An Introduction to Algebraic SurgeryAn Introduction to Algebraic Surgery
by - arXiv
Browder-Novikov-Sullivan-Wall surgery theory investigates the homotopy types of manifolds, using a combination of algebra and topology. It is the aim of these notes to provide an introduction to the more algebraic aspects of the theory.
(10949 views)
Book cover: Unsolved Problems in Virtual Knot Theory and Combinatorial Knot TheoryUnsolved Problems in Virtual Knot Theory and Combinatorial Knot Theory
by - arXiv
The purpose of this paper is to give an introduction to virtual knot theory and to record a collection of research problems that the authors have found fascinating. The paper introduces the theory and discusses some problems in that context.
(6611 views)
Book cover: The Hauptvermutung Book: A Collection of Papers on the Topology of ManifoldsThe Hauptvermutung Book: A Collection of Papers on the Topology of Manifolds
by - Springer
The Hauptvermutung is the conjecture that any two triangulations of a polyhedron are combinatorially equivalent. This conjecture was formulated at the turn of the century, and until its resolution was a central problem of topology.
(9738 views)
Book cover: Algebraic and Geometric SurgeryAlgebraic and Geometric Surgery
by - Oxford University Press
Surgery theory is the standard method for the classification of high-dimensional manifolds, where high means 5 or more. This book aims to be an entry point to surgery theory for a reader who already has some background in topology.
(10402 views)