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On the S-matrix of Liouville theory
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The S-matrix for each chiral sector of Liouville theory on a cylinder is computed from the loop expansion of correlation functions of a one-dimensional field theory on a circle with a non-local kinetic energy and an exponential potential. This action is the Legendre transform of the generating function of semiclassical scattering amplitudes. It is derived from the relation between asymptotic in- and out-fields. Its relevance for the quantum scattering process is demonstrated by comparing explicit loop diagrams computed from this action with other methods of computing the S-matrix, which are also developed.
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Recursive relations for the S-matrix of Liouville theory
The Liouville S-matrix normal symbol for discrete momenta p=iℏN is derived from recursive equations and matches the authors' earlier contour-integral representation.
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