Quantum integrability of quadratic Killing tensors

Abstract

Quantum integrability of classical integrable systems given by quadratic Killing tensors on curved configuration spaces is investigated. It is proven that, using a "minimal" quantization scheme, quantum integrability is insured for a large class of classic examples.

LaTeX 2e, no figure, 35 p., references added, minor modifications. To appear in the J. Math. Phys

References in corpus (2)

• Separability of the Hamilton-Jacobi and Klein-Gordon Equations in Kerr-de Sitter Metrics
• Integrability and the Kerr-(A)dS black hole in five dimensions

Cited by in corpus (1)

• The quantum Neumann model: asymptotic analysis