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Higher Equations of Motion in Boundary Liouville Field Theory
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In addition to the ordinary bulk higher equations of motion in the boundary version of the Liouville conformal field theory, an infinite set of relations containing the boundary operators is found. These equations are in one-to-one correspondence with the singular representations of the Virasoro algebra. We comment on the possible applications in the context of minimal boundary Liouville gravity.
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Large-size expansion for triangular Wilson loops in confining gauge theories
The L^-2 term of the large-size expansion of triangular Wilson loops is derived in effective string theory, yielding f_2(C) = (D-2)/(192 σ S) ∏(π/θ_k - 1) [1 - (D-2)/24 ∏(π/θ_k - 1)].
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