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Algorithmic Methods in Non-Commutative Algebra : Applications to Quantum Groups - J. L. Bueso

Algorithmic Methods in Non-Commutative Algebra

Applications to Quantum Groups

By: J. L. Bueso, José Gómez-Torrecillas, A. Verschoren

eText | 9 March 2013

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The already broad range of applications of ring theory has been enhanced in the eighties by the increasing interest in algebraic structures of considerable complexity, the so-called class of quantum groups. One of the fundamental properties of quantum groups is that they are modelled by associative coordinate rings possessing a canonical basis, which allows for the use of algorithmic structures based on Groebner bases to study them. This book develops these methods in a self-contained way, concentrating on an in-depth study of the notion of a vast class of non-commutative rings (encompassing most quantum groups), the so-called Poincare-Birkhoff-Witt rings. We include algorithms which treat essential aspects like ideals and (bi)modules, the calculation of homological dimension and of the Gelfand-Kirillov dimension, the Hilbert-Samuel polynomial, primality tests for prime ideals, etc.
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Non-FictionComputing & I.T.Computer Programming & Software DevelopmentAlgorithms & Data StructuresMathematicsAlgebraGeometryAlgebraic GeometryCalculus & Mathematical AnalysisNumerical Analysis

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