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Quantum Symmetries on Operator Algebras (Hardcover)
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Quantum Symmetries on Operator Algebras (Hardcover)
Series: Oxford Mathematical Monographs
Expected to ship within 12 - 17 working days
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In the last 20 years, the study of operator algebras has developed
from a branch of functional analysis to a central field of
mathematics with applications and connections with different areas
in both pure mathematics (foliations, index theory, K-theory,
cyclic homology, affine Kac-Moody algebras, quantum groups, low
dimensional topology) and mathematical physics (integrable
theories, statistical mechanics, conformal field theories and the
string theories of elementary particles). The theory of operator
algebras was initiated by von Neumann and Murray as a tool for
studying group representations and as a framework for quantum
mechanics, and has since kept in touch with its roots in physics as
a framework for quantum statistical mechanics and the formalism of
algebraic quantum field theory. However, in 1981, the study of
operator algebras took a new turn with the introduction by Vaughan
Jones of subfactor theory and remarkable connections were found
with knot theory, 3-manifolds, quantum groups and integrable
systems in statistical mechanics and conformal field theory. The
purpose of this book, one of the first in the area, is to look at
these combinatorial-algebraic developments from the perspective of
operator algebras; to bring the reader to the frontline of research
with the minimum of prerequisites from classical theory.
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