Logo

Ends of Complexes by Bruce Hughes, Andrew Ranicki

Large book cover: Ends of Complexes

Ends of Complexes
by

Publisher: Cambridge University Press
ISBN/ASIN: 0521055199
ISBN-13: 9780521055192
Number of pages: 375

Description:
The book gathers together the main strands of the theory of ends of manifolds from the last thirty years and presents a unified and coherent treatment of them. It also contains authoritative expositions of certain topics in topology such as mapping tori and telescopes, often omitted from textbooks. It is thus simultaneously a research monograph and a useful reference.

Download or read it online for free here:
Download link
(1.4MB, PDF)

Similar books

Book cover: Algebraic and Geometric TopologyAlgebraic and Geometric Topology
by - Springer
The book present original research on a wide range of topics in modern topology: the algebraic K-theory of spaces, the algebraic obstructions to surgery and finiteness, geometric and chain complexes, characteristic classes, and transformation groups.
(12914 views)
Book cover: Geometry of SurfacesGeometry of Surfaces
by
Geometry of Surfaces by Nigel Hitchin is a textbook on surfaces. However the author is also going to try and consider surfaces intrinsically, or abstractly, and not necessarily embedded in three-dimensional Euclidean space.
(10595 views)
Book cover: The Geometry and Topology of Braid GroupsThe Geometry and Topology of Braid Groups
by - University of Michigan
Contents: Five definitions of the braid group; The topology of Fn(C); The integral cohomology of the pure braid group; Generalizations of PBn and their cohomology; Transfer and twisted coefficients; Stability in the cohomology of braid groups; etc.
(1982 views)
Book cover: A Primer on Mapping Class GroupsA Primer on Mapping Class Groups
by - Princeton University Press
Our goal in this book is to explain as many important theorems, examples, and techniques as possible, as quickly and directly as possible, while at the same time giving (nearly) full details and keeping the text (nearly) selfcontained.
(8320 views)