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On mini-superspace limit of boundary three-point function in Liouville field theory
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We study mini-superspace semiclassical limit of the boundary three-point function in the Liouville field theory. We compute also matrix elements for the Morse potential quantum mechanics. An exact agreement between the former and the latter is found. We show that both of them are given by the generalized hypergeometric functions.
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Cited by 1 Pith paper
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Morse Bridge between Planar Kepler and Hyperbolic Landau Dynamics
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