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Topology for Physicists (Hardcover, 1st ed. 1994. Corr. 2nd printing 1996)
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Topology for Physicists (Hardcover, 1st ed. 1994. Corr. 2nd printing 1996)
Series: Grundlehren der mathematischen Wissenschaften, 308
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In recent years topology has firmly established itself as an
important part of the physicist's mathematical arsenal. Topology
has profound relevance to quantum field theory-for example,
topological nontrivial solutions of the classical equa tions of
motion (solitons and instantons) allow the physicist to leave the
frame work of perturbation theory. The significance of topology has
increased even further with the development of string theory, which
uses very sharp topologi cal methods-both in the study of strings,
and in the pursuit of the transition to four-dimensional field
theories by means of spontaneous compactification. Im portant
applications of topology also occur in other areas of physics: the
study of defects in condensed media, of singularities in the
excitation spectrum of crystals, of the quantum Hall effect, and so
on. Nowadays, a working knowledge of the basic concepts of topology
is essential to quantum field theorists; there is no doubt that
tomorrow this will also be true for specialists in many other areas
of theoretical physics. The amount of topological information used
in the physics literature is very large. Most common is homotopy
theory. But other subjects also play an important role: homology
theory, fibration theory (and characteristic classes in
particular), and also branches of mathematics that are not directly
a part of topology, but which use topological methods in an
essential way: for example, the theory of indices of elliptic
operators and the theory of complex manifolds."
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