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q-DEFORMED BOSON REPRESENTATIONS OF UNIVERSAL ENVELOPING ALGEBRAS IN THE CASE WHERE q IS A ROOT OF UNITY

q-DEFORMED BOSON REPRESENTATIONS OF UNIVERSAL ENVELOPING ALGEBRAS IN THE CASE WHERE q IS A ROOT OF UNITY
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摘要 By further improving the method of q-deformed boson realization, the standard basis is built for the typical subalgebra chains. When q is a root of unity, the irreducible and indecomposable representations of quantum universal enveloping algebras (A_(l-1))q and (C_l)q are constructed and their reduction structure and decompositions are analyzed. By further improving the method of q-deformed boson realization, the standard basis is built for the typical subalgebra chains. When q is a root of unity, the irreducible and indecomposable representations of quantum universal enveloping algebras (A<sub>l-1</sub>)q and (C<sub>l</sub>)q are constructed and their reduction structure and decompositions are analyzed.
出处 《Science China Mathematics》 SCIE 1992年第8期944-956,共13页 中国科学:数学(英文版)
基金 Project supported in part by the National Natural Science Foundation of China
关键词 QUANTUM group QUANTUM universal enveloping algebra INDECOMPOSABLE representation SUBALGEBRA chain. quantum group, quantum universal enveloping algebra, indecomposable representation, subalgebra chain.
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