activity
20052007
most citedSpin Calogero models associated with Riemannian symmetric spaces of negative curvature

23 citations · 53 across the 4 of their papers we have counts for

collaborators

6 papers

math-ph200711 cited

Twisted spin Sutherland models from quantum Hamiltonian reduction

L. Feher, B. G. Pusztai

Recent general results on Hamiltonian reductions under polar group actions are applied to study some reductions of the free particle governed by the Laplace-Beltrami operator of a…

math-ph20073 cited

On the self-adjointness of certain reduced Laplace-Beltrami operators

L. Feher, B. G. Pusztai

The self-adjointness of the reduced Hamiltonian operators arising from the Laplace-Beltrami operator of a complete Riemannian manifold through quantum Hamiltonian reduction based o…

math-ph200716 cited

Hamiltonian reductions of free particles under polar actions of compact Lie groups

L. Feher, B. G. Pusztai

Classical and quantum Hamiltonian reductions of free geodesic systems of complete Riemannian manifolds are investigated. The reduced systems are described under the assumption that…

math-ph200623 cited

Spin Calogero models associated with Riemannian symmetric spaces of negative curvature

L. Feher, B. G. Pusztai

The Hamiltonian symmetry reduction of the geodesics system on a symmetric space of negative curvature by the maximal compact subgroup of the isometry group is investigated at an ar…

math-ph2005

Spin Calogero models and dynamical r-matrices

L. Feher, B. G. Pusztai

The main point of the construction of spin Calogero type classical integrable systems based on dynamical r-matrices, developed by L.-C. Li and P. Xu, is reviewed. It is shown that…

math-ph2005

Spin Calogero models obtained from dynamical r-matrices and geodesic motion

L. Feher, B. G. Pusztai

We study classical integrable systems based on the Alekseev-Meinrenken dynamical r-matrices corresponding to automorphisms of self-dual Lie algebras, . We prove that thes…