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Topics in Combinatorial Group Theory (Paperback, 1993 ed.)
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Topics in Combinatorial Group Theory (Paperback, 1993 ed.)
Series: Lectures in Mathematics. ETH Zurich
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Combinatorial group theory is a loosely defined subject, with close
connections to topology and logic. With surprising frequency,
problems in a wide variety of disciplines, including differential
equations, automorphic functions and geometry, have been distilled
into explicit questions about groups, typically of the following
kind: Are the groups in a given class finite (e.g., the Burnside
problem)? Finitely generated? Finitely presented? What are the
conjugates of a given element in a given group? What are the
subgroups of that group? Is there an algorithm for deciding for
every pair of groups in a given class whether they are isomorphic
or not? The objective of combinatorial group theory is the
systematic development of algebraic techniques to settle such
questions. In view of the scope of the subject and the
extraordinary variety of groups involved, it is not surprising that
no really general theory exists. These notes, bridging the very
beginning of the theory to new results and developments, are
devoted to a number of topics in combinatorial group theory and
serve as an introduction to the subject on the graduate level.
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