Topology

A Geometric Approach

Terry Lawson (, Professor of Mathematics, Tulane University)

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English

Oxford University Press
01 August 2006

Mathematics & Sciences; Geometry; Topology

Series: Oxford Graduate Texts in Mathematics

This new-in-paperback introduction to topology emphasizes a geometric approach with a focus on surfaces.

A primary feature is a large collection of exercises and projects, which fosters a teaching style that encourages the student to be an active class participant.

A wide range of material at different levels supports flexible use of the book for a variety of students. Part I is appropriate for a one-semester or two-quarter course, and Part II (which is problem based) allows the book to be used for a year-long course which supports a variety of syllabuses.

The over 750 exercises range from simple checks of omitted details in arguments, to reinforce the material and increase student involvement, to the development of substantial theorems that have been broken into many steps.

The style encourages an active student role.

Solutions to selected exercises are included as an appendix, with solutions to all exercises available to the instructor on a companion website.

By: Terry Lawson ( Professor of Mathematics Tulane University)
Imprint: Oxford University Press
Country of Publication: United Kingdom
Volume: 9
Dimensions: Height: 232mm, Width: 157mm, Spine: 22mm
Weight: 612g
ISBN: 9780199202485
ISBN 10: 0199202486
Series: Oxford Graduate Texts in Mathematics
Pages: 406
Publication Date: 01 August 2006
Audience: Professional and scholarly , Undergraduate
Format: Paperback
Publisher's Status: Active

Part I: A Geometric Introduction to Topology 1: Basic point set topology 2: The classification of surfaces 3: The fundamental group and its applications Part II: Covering Spaces, CW Complexes and Homology 4: Covering spaces 5: CW complexes 6: Homology Selected solutions References Index

Terry Lawson is a Professor of Mathematics at Tulane University, New Orleans.

Reviews for Topology: A Geometric Approach

Ideas are introduced in a geometric context and development of material always maintains its excitement. Long live mathematics! Peter Ruane, MAA Reviews