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Quantum algebras and Poisson geometry in mathematical physics
M V Karasev
American Mathematical Society2005-01-01 0 citations
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Abstract
This collection presents new and interesting applications of Poisson geometry to some fundamental well-known problems in mathematical physics. The methods used by the authors include, in addition to advanced Poisson geometry, unexpected algebras with non-Lie commutation relations, nontrivial (quantum) Kählerian structures of hypergeometric type, dynamical systems theory, semiclassical asymptotics, etc

