Gravitational Collapse and Calogero Model
Dongsu Bak, Sang Pyo Kim, Sung Ku Kim, Kwang-Sup Soh, and Jae Hyung, Yee

TL;DR
This paper explores the analytic structure of the S-matrix in gravitational collapse, linking it to Calogero models and conformal mechanics through the Euclidean Wheeler-DeWitt equation.
Contribution
It reveals the connection between the Euclidean Wheeler-DeWitt equation in gravitational collapse and Calogero models, highlighting the role of simple poles in the S-matrix.
Findings
Identification of simple poles in the S-matrix in Euclidean spacetime
Connection between Euclidean Wheeler-DeWitt equation and Calogero models
Discussion of conformal mechanics and quantum instantons
Abstract
We study the analytic structure of the S-matrix which is obtained from the reduced Wheeler-DeWitt wave function describing spherically symmetric gravitational collapse of massless scalar fields. The simple poles in the S-matrix occur in the Euclidean spacetime, and the Euclidean Wheeler-DeWitt equation is a variant of the Calogero models, which is discussed in connection with conformal mechanics and a quantum instanton.
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