We consider a topological field theory in three space-time dimensions. We show that certain observables of this model can be used to define a topological invariant for a punctured Riemann surface. By means of the operator surgery method, we compute the value of this invariant for a Riemann surface of arbitrary genus and with an arbitrary number of colored punctures on it.

Surgery and Topological Invariants of Punctured Riemann Surfaces

GUADAGNINI, ENORE
1994-01-01

Abstract

We consider a topological field theory in three space-time dimensions. We show that certain observables of this model can be used to define a topological invariant for a punctured Riemann surface. By means of the operator surgery method, we compute the value of this invariant for a Riemann surface of arbitrary genus and with an arbitrary number of colored punctures on it.
1994
9810215827
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11568/22654
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