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math.QA2008★ 1 cited
Bases in Lie and Quantum Algebras
A. Ballesteros, E. Celeghini, M. A. del Olmo
Applications of algebras in physics are related to the connection of measurable observables to relevant elements of the algebras, usually the generators. However, in the determinat…
math.QA2007★ 4 cited
From Quantum Universal Enveloping Algebras to Quantum Algebras
E. Celeghini, A. Ballesteros, M. A. del Olmo
The ``local'' structure of a quantum group G_q is currently considered to be an infinite-dimensional object: the corresponding quantum universal enveloping algebra U_q(g), which is…