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On the quantum superalgebra U_q(gl(m,n))...

Zhang, Chaowen...

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On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1 by Zhang, Chaowen ( Author )

Content Provider	Lemonjar Open Access
Publisher	Australian National University
Publication Date	27-07-2023
Summary	An purely algebraic proof of the PBW theorem of U_q(gl(m,n)) is given. Lusztig's conjecture is extended to the super case. The Lusztig's tensor product theorem is established.
ISBN	-
Item Type	Article
File Type	pdf
File Size	29.34 KB
Language	English
Subjects	-
Unlimited	MYR 0.01
Total read	-
URL	http://arxiv.org/abs/1211.4115

Citation

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AMA 11th EditionReferences

Zhang, Chaowen. On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1. Australian National University. July 27, 2023. Accessed September 20, 2024. https://online.provdatabase.com/cite/5769

APA 7th EditionReferences

Zhang, Chaowen. (2023). On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1. Australian National University. https://online.provdatabase.com/cite/5769

Chicago 17th EditionReferences

Zhang, Chaowen. On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1. Australian National University. 2023. https://online.provdatabase.com/cite/5769

HarvardReferences

Zhang, Chaowen. (2023). On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1. [Online]. Australian National University. Available from: https://online.provdatabase.com/cite/5769. (Accessed 20 September 2024).

Harvard AustraliaReferences

Zhang, Chaowen, 2023, On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1, Australian National University, viewed 20 September 2024, <https://online.provdatabase.com/cite/5769>

MLA 9th EditionWorks Cited

Zhang, Chaowen. On the quantum superalgebra U_q(gl(m,n)) and its representations at roots of 1. Australian National University, 2023. PROV Database, https://online.provdatabase.com/cite/5769.

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