The null identities for boundary operators in the (2, 2p + 1) minimal gravity

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<jats:title>Abstract</jats:title> <jats:p>By using the matrix model representation, we show that correlation numbers of boundary-changing operators (BCOs) in $(2,2p+1)$ minimal Liouville gravity satisfy some identities, which we call the null identities. These identities enable us to express the correlation numbers of BCOs in terms of those of boundary-preserving operators. We also discuss a physical implication of the null identities as the manifestation of the boundary interaction.</jats:p>

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