Quantum algebras and Poisson geometry in mathematical physics
By: M.V. Karasev, editor ; translated by Maria Shishkova
Contributors: Karasev, M. V.; Shishkova, Maria; American Mathematical Society
Series: American Mathematical Society translations -- ser. 2, v. 216; Advances in the mathematical sciences -- 57
Publisher: American Mathematical Society
Published: 2005
Place of publication: Providence, R.I
Language: eng
Number of pages: 277
Subjects: Mathematical physics; Quantum groups; Poisson processes; Noncommutative differential geometry; Differentiable dynamical systems
Other titles: Poisson geometry in mathematical physics
Description: "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) Kahlerian structures of hypergeometric type, dynamical systems theory, semiclassical asymptotics, etc."--BOOK JACKET.
Notes: Includes bibliographical references

Translated from Russian