Description

Book Synopsis

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



Trade Review

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



Table of Contents
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

Topology and Geometry 139 Graduate Texts in

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    A Hardback by Glen E. Bredon

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      View other formats and editions of Topology and Geometry 139 Graduate Texts in by Glen E. Bredon

      Publisher: Springer New York
      Publication Date: 6/24/1993 12:00:00 AM
      ISBN13: 9780387979267, 978-0387979267
      ISBN10: 0387979263

      Description

      Book Synopsis

      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



      Trade Review

      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



      Table of Contents
      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

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