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作 者:Xiang Hua WU Hong Da LIN Hong Lian ZHANG
机构地区:[1]Department of Mathematics,Shanghai University,Shanghai 200444,P.R.China [2]Newtouch Center for Mathematics of Shanghai University,Shanghai 200444,P.R.China
出 处:《Acta Mathematica Sinica,English Series》2023年第11期2117-2138,共22页数学学报(英文版)
基 金:the NSFC(Grant No.11871325,12271332);Shanghai Natural Science Foundation(No.22ZR1424600)。
摘 要:Recently the quantum toroidal superalgebraε_(m|n)associated with gl_(m|n)was introduced by L.Bezerra and E.Mukhin,which is not a quantum Kac-Moody algebra.The quantum toroidal superalgebraε_(m|n)exploits infinite sequences of generators and relations of the form,which are called Drinfeld realization.In this paper,we use only finite set of generators and relations to define an associative algebraε'_(m|n)and show that there exists an epimorphism fromε'_(m|n)to the quantum toroidal superalgebraε_(m|n).In particular,the structure ofε'_(m|n)enjoys some properties like Drinfeld-Jimbo realization.
关 键 词:Quantum toroidal superalgebra Drinfeld realization Lie superalgebra
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