Two-Dimensional Homotopy and Combinatorial Group Theory

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Paperback | 7 February 1994

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428 Pages

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22.86 x 15.24 x 2.41

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Basic work on two-dimensional homotopy theory dates back to K. Reidemeister and J. H. C. Whitehead. Much work in this area has been done since then, and this book considers the current state of knowledge in all the aspects of the subject. The editors start with introductory chapters on low-dimensional topology, covering both the geometric and algebraic sides of the subject, the latter including crossed modules, Reidemeister-Peiffer identities, and a concrete and modern discussion of Whitehead's algebraic classification of 2-dimensional homotopy types. Further chapters have been skilfully selected and woven together to form a coherent picture. The latest algebraic results and their applications to 3- and 4-dimensional manifolds are dealt with. The geometric nature of the subject is illustrated to the full by over 100 diagrams. Final chapters summarize and contribute to the present status of the conjectures of Zeeman, Whitehead, and Andrews-Curtis. No other book covers all these topics. Some of the material here has been used in courses, making this book valuable for anyone with an interest in two-dimensional homotopy theory, from graduate students to research workers.

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Geometric aspects of two-dimensional complexes
Algebraic topology for two-dimensional complexes
Homotopy and homology classification of 2-complexes
Crossed modules and P2 homotopy modules
Calculating generators of P2 W. Bogley and
Applications of diagrams to decision processes
Fox ideals, N-torsion and applications to groups and 3-manifolds
(Singular) 3-manifolds
Cancellation results for 2-complexes and 4-manifolds and some applications
J. H. C. Whitehead's asphericity question
Zeeman's collapsing conjecture
The Andrews-Curtis conjecture and its generalizations
Table of Contents provided by Publisher. All Rights Reserved.

Two-Dimensional Homotopy and Combinatorial Group Theory

At a Glance

Paperback

Shipping

How to return your order

Defective items

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