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Canonical Differential Calculi for Finitely Generated Abelian Groups and Their Fermionic Representations
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作者 DAIJian SONGXing-Chang 等 《Communications in Theoretical Physics》 SCIE CAS CSCD 2002年第4期393-396,共4页
Canonical differential calculi are defined for finitely generated Abelian groups with involutions existing consistently. Two such the canonical calculi are presented. Fermionic representations for canonical calculi ar... Canonical differential calculi are defined for finitely generated Abelian groups with involutions existing consistently. Two such the canonical calculi are presented. Fermionic representations for canonical calculi are defined based on quantized calculi. Fermionic representations for aforementioned two canonical calculi are searched out. 展开更多
关键词 finitely generated Abelian group canonical differential calculus INVOLUTION quantized calculus fermionic representation
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Fermion Representation of Quantum Toroidal Algebra
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作者 蔡立强 王丽芳 +1 位作者 吴可 杨洁 《Communications in Theoretical Physics》 SCIE CAS CSCD 2014年第4期403-408,共6页
We construct a fermion analogue of the Fock representation of quantum toroidal algebra and construct the fermion representation of quantum toroidal algebra on the K-theory of Hilbert scheme.
关键词 quantum algebra fermion representation Hilbert scheme
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