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20182020
most citedThe null identities for boundary operators in the minimal gravity

1 citations · 1 across the 1 of their papers we have counts for

collaborators

7 papers

math-ph2020

Noncommutativity in two-matrix model extension of one-dimensional topological gravity

Hisayoshi Muraki

One-dimensional topological gravity is defined as a Gaussian integral as its partition function. The Gaussian integral supplies a toy model as a simpler version of one-matrix model…

hep-th20191 cited

The null identities for boundary operators in the minimal gravity

Goro Ishiki, Hisayoshi Muraki, Chaiho Rim

By using the matrix-model representation, we show that correlation numbers of boundary changing operators (BCO) in minimal Liouville gravity satisfy some identities, whi…

hep-th2019

From minimal gravity to open intersection theory

Alexander Alexandrov, Hisayoshi Muraki, Chaiho Rim

We investigated the relation between the two-dimensional minimal gravity (Lee-Yang series) with boundaries and open intersection theory. It is noted that the minimal gravity with b…

hep-th2018

Open KdV hierarchy of 2d minimal gravity of Lee-Yang series

Hisayoshi Muraki, Chaiho Rim

We present the open KdV hierarchy of 2d minimal gravity of Lee-Yang series which uses the boundary cosmological constant as a flow parameter. The boundary cosmological constant is…

hep-th2018

Information metric, Berry connection and Berezin-Toeplitz quantization for matrix geometry

Goro Ishiki, Takaki Matsumoto, Hisayoshi Muraki

We consider the information metric and Berry connection in the context of noncommutative matrix geometry. We propose that these objects give a new method of characterizing the fuzz…

hep-th2018

Open KdV hierarchy and minimal gravity on disk

Aditya Bawane, Hisayoshi Muraki, Chaiho Rim

We show that the minimal gravity of Lee-Yang series on disk is a solution to the open KdV hierarchy proposed for the intersection theory on the moduli space of Riemann surfaces wit…