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Quantum N-toroidal Algebras and Extended Quantized GIM Algebras of N-fold Affinization
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作者 Yun Gao Naihuan Jing +1 位作者 Limeng Xia Honglian Zhang 《Communications in Mathematics and Statistics》 2025年第1期99-137,共39页
We introduce the notion of quantum N-toroidal algebras as natural generalization of the quantum toroidal algebras as well as extended quantized GIM algebras of Nfold affinization.We show that the quantum N-toroidal al... We introduce the notion of quantum N-toroidal algebras as natural generalization of the quantum toroidal algebras as well as extended quantized GIM algebras of Nfold affinization.We show that the quantum N-toroidal algebras are quotients of the extended quantized GIM algebras of N-fold affinization,which generalizes a wellknown result of Berman and Moody for Lie algebras. 展开更多
关键词 Generalized intersection matrix Quantized GIM algebra Quantum 2-toroidal algebra Quantum n-toroidal algebra
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Level-One Modules of Quantum N-Toroidal Algebras in Type B
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作者 Naihuan Jing Zhucheng Xu Honglian Zhang 《Algebra Colloquium》 SCIE CSCD 2024年第4期559-574,共16页
Quantum N-toroidal algebras are generalization of the quantum toroidal al-gebras.In this paper,we construct two types of level-one vertex representations of the quantum N-toroidal algebras in type B,which also realize... Quantum N-toroidal algebras are generalization of the quantum toroidal al-gebras.In this paper,we construct two types of level-one vertex representations of the quantum N-toroidal algebras in type B,which also realize the quantum toroidal algebras of type B as special cases. 展开更多
关键词 quantum n-toroidal algebra generating function vertex operator Fock space vertex representation
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