A method of constructing both classical and quantum completely integrable systems from (Jordan-Lie) comodule algebras is introduced. Several integrable models based on a so(2, 1) comodule algebra, two non-standard Schrodinger comodule algebras, the (classical and quantum) q-oscillator algebra and the reflection equation algebra are explicitly obtained.

Ballesteros, A., Musso, F., Ragnisco, O. (2002). Comodule algebras and integrable systems RID A-7283-2010. JOURNAL OF PHYSICS. A, MATHEMATICAL AND GENERAL, 35(39), 8197-8211.

Comodule algebras and integrable systems RID A-7283-2010

RAGNISCO, Orlando
2002-01-01

Abstract

A method of constructing both classical and quantum completely integrable systems from (Jordan-Lie) comodule algebras is introduced. Several integrable models based on a so(2, 1) comodule algebra, two non-standard Schrodinger comodule algebras, the (classical and quantum) q-oscillator algebra and the reflection equation algebra are explicitly obtained.
2002
Ballesteros, A., Musso, F., Ragnisco, O. (2002). Comodule algebras and integrable systems RID A-7283-2010. JOURNAL OF PHYSICS. A, MATHEMATICAL AND GENERAL, 35(39), 8197-8211.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11590/146745
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