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Boundary Liouville Field Theory: Boundary Three Point Function
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Boundary Liouville Field Theory: Boundary Three Point Function
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Liouville field theory is considered on domains with conformally invariant boundary conditions. We present an explicit expression for the three point function of boundary fields in terms of the fusion coefficients which determine the monodromy properties of the conformal blocks.
Forward citations
Cited by 2 Pith papers
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Morse Bridge between Planar Kepler and Hyperbolic Landau Dynamics
The radial Kepler problem and sectors of the hyperbolic Landau problem are mapped to the Morse spectral problem, relating their bound spectra, resonances, and scattering data.
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Morse Bridge between Planar Kepler and Hyperbolic Landau Dynamics
Planar Kepler and hyperbolic Landau dynamics both reduce to the Morse Hamiltonian, connecting Coulomb coupling to magnetic field times horocyclic momentum and Kepler shells to Morse threshold resonances.
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