Titlebook: Quantum Groups and Their Representations; Anatoli Klimyk,Konrad Schmüdgen Book 1997 Springer-Verlag Berlin Heidelberg 1997 Vector space.al

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Anatoli Klimyk,Konrad Schmüdgenontribution to the history of?economic thought and gives insight to the thinking of some of themajor?international figures in economics. It will appeal to students, scholars and the?more informed reader wishing to further their understanding of the history of the?discipline..978-3-031-50224-8978-3-031-50222-4

后退

Anatoli Klimyk,Konrad Schmüdgenr major thinkers, as well as the universities of Cambridge, Lausanne, Vienna, Berlin, and some others in US, before concluding with a look at the impact that the great war had on the discipline.?.This work prov978-3-030-40299-0978-3-030-40297-6

LUDE

r major thinkers, as well as the universities of Cambridge, Lausanne, Vienna, Berlin, and some others in US, before concluding with a look at the impact that the great war had on the discipline.?.This work prov978-3-030-40299-0978-3-030-40297-6

中子

OASIS

Book 1997s. It can also be used as a reference by more advanced readers. .The authors cover a large but well-chosen variety of subjects from the theory of quantum groups (quantized universal enveloping algebras, quantized algebras of functions) and .q.-deformed algebras (.q.-oscillator algebras), their repre

Debility

Hopf Algebrasultiplication, a counit and an antipode. In some appropriate sense, these structures and their axioms reflect the multiplication, the unit element and the inverse elements of a group and their corresponding properties.

完全

-Calculustric functions, and .-orthogonal polynomials). This chapter gives a brief introduction to these topics. The notions and facts developed below will be needed at various places in the book, but they are also of interest in themselves.

Sedative

The Quantum Algebra ,(sl,)and Its Representationsg algebra .(sl.) (see Example 1.6) and is the simplest example of the quantized universal enveloping algebras .(g) which will be investigated in Chap. 6. Following common terminology in physics, we call .(sl.) a ..

純樸

Drinfeld-Jimbo Algebrastures and results on these algebras such as the Poincaré-Birkhoff-Witt theorem, braid group actions, Verma modules, quantum Killing forms, quantum Casimir elements, centers and Harish-Chandra homomorphisms.

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