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Two-Dimensional Conformal Geometry and Vertex Operator Algebras (Paperback, Softcover reprint of the original 1st ed. 1997)
Loot Price: R2,789
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Two-Dimensional Conformal Geometry and Vertex Operator Algebras (Paperback, Softcover reprint of the original 1st ed. 1997)
Series: Progress in Mathematics, 148
Expected to ship within 10 - 15 working days
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The theory of vertex operator algebras and their representations
has been showing its power in the solution of concrete mathematical
problems and in the understanding of conceptual but subtle
mathematical and physical struc- tures of conformal field theories.
Much of the recent progress has deep connec- tions with complex
analysis and conformal geometry. Future developments, especially
constructions and studies of higher-genus theories, will need a
solid geometric theory of vertex operator algebras. Back in 1986,
Manin already observed in [Man) that the quantum theory of (super
)strings existed (in some sense) in two entirely different
mathematical fields. Under canonical quantization this theory
appeared to a mathematician as the representation theories of the
Heisenberg, Vir as oro and affine Kac- Moody algebras and their
superextensions. Quantization with the help of the Polyakov path
integral led on the other hand to the analytic theory of algebraic
(super ) curves and their moduli spaces, to invariants of the type
of the analytic curvature, and so on. He pointed out further that
establishing direct mathematical connections between these two
forms of a single theory was a "big and important problem. " On the
one hand, the theory of vertex operator algebras and their repre-
sentations unifies (and considerably extends) the representation
theories of the Heisenberg, Virasoro and Kac-Moody algebras and
their superextensions.
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