Topology and Geometry
1st Edition
Published on 17. October 1997
Book
Hardback
XXIII, 131 pages
978-0-387-97926-7 (ISBN)
Description
This book offers an introductory course in algebraic topology. Starting with general topology, it discusses differentiable manifolds, cohomology, products and duality, the fundamental group, homology theory, and homotopy theory.
From the reviews: "An interesting and original graduate text in topology and geometry.a good lecturer can use this text to create a fine course.A beginning graduate student can use this text to learn a great deal of mathematics."--MATHEMATICAL REVIEWS
From the reviews: "An interesting and original graduate text in topology and geometry.a good lecturer can use this text to create a fine course.A beginning graduate student can use this text to learn a great deal of mathematics."--MATHEMATICAL REVIEWS
Reviews / Votes
G.E. Bredon
Topology and Geometry
"An interesting and original graduate text in topology and geometry. The topics covered include . . . general topology, smooth manifolds, homology and homotopy groups, duality, cohomology and products . . . a good lecturer can use this text to create a fine course at the appropriate level . . . There are various innovative things, which are accessible but not traditionally covered. A beginning graduate student can use this text to learn a great deal of mathematics."-MATHEMATICAL REVIEWS
More details
Product info
HC runder Rücken kaschiert
Series
Edition
1st ed. 1993. Corr. 3rd printing
Language
English
Place of publication
New York, NY
United States
Target group
Graduate
Product notice
Laminated cover
Illustrations
biography
Dimensions
Height: 235 mm
Width: 155 mm
Thickness: 36 mm
Weight
1023 gr
ISBN-13
978-0-387-97926-7 (9780387979267)
DOI
10.1007/978-1-4757-6848-0
Schweitzer Classification
Other editions
Additional editions
Glen E. Bredon
Topology and Geometry
Book
11/2010
1st Edition
Springer
€69.54
Shipment within 15-20 days
Content
Preface; 1. General Topology; 2. Diferentiable Manifolds; 3. Fundamental Group; 4. Homology Theory; 5. Cohomology; 6. Products and Duality; 7. Homotopy Theory; Appendices A-E; Bibliography; Index of Symbols; Index