Conformal properties of a class of exactly solvable N-body problems in space dimension one

DOI10.1063/1.523384zbMath0357.70008OpenAlexW1998936303MaRDI QIDQ4133194

G. Barucchi, Tullio Regge

Publication date: 1977

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.523384

Mathematics Subject Classification ID

(n)-body problems (70F10)

Related Items (12)

Nonlinear supersymmetry in the quantum Calogero model ⋮ The tetrahexahedric angular Calogero model ⋮ A technique to identify solvable dynamical systems, and a solvable generalization of the goldfish many-body problem ⋮ Constraints on sequential discontinuities from the geometry of on-shell spaces ⋮ The structure of invariants in conformal mechanics ⋮ A note on superintegrability of the quantum Calogero model. ⋮ A technique to identify solvable dynamical systems, and another solvable extension of the goldfish many-body problem ⋮ Calogero models and nonlocal conformal transformations ⋮ Additive generalizations of the Lax equation ⋮ New solvable many-body problems in the plane ⋮ A super-integrable discretization of the Calogero model ⋮ The \(\text{SU}(\nu)\) Calogero spin system.

Cites Work

• Symmetry properties of Clebsch-Gordon’s coefficients

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