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作 者:Mengping WANG Linli WU Yongsheng CHENG
机构地区:[1]School of Mathematics and Statistics, Henan University, Henan 475004, P. R. China
出 处:《Journal of Mathematical Research with Applications》2017年第6期667-678,共12页数学研究及应用(英文版)
基 金:Supported by the National Natural Science Foundation of China(Grant No.11047030);the Science and Technology Program of Henan Province(Grant No.152300410061)
摘 要:In this paper, we introduce 3-Horn-Lie bialgebras whose compatibility conditions between the multiplication and comultiplication are given by local cocycle conditions. We study a twisted 3-ary version of the Yang-Baxter Equation, called the 3-Lie classical Hom- Yang-Baxter Equation (3-Lie CHYBE), which is a general form of 3-Lie classical Yang-Baxter Equation and prove that the bialgebras induced by the solutions of 3-Lie CHYBE induce the coboundary local cocycle 3-Horn-Lie bialgebras.In this paper, we introduce 3-Horn-Lie bialgebras whose compatibility conditions between the multiplication and comultiplication are given by local cocycle conditions. We study a twisted 3-ary version of the Yang-Baxter Equation, called the 3-Lie classical Hom- Yang-Baxter Equation (3-Lie CHYBE), which is a general form of 3-Lie classical Yang-Baxter Equation and prove that the bialgebras induced by the solutions of 3-Lie CHYBE induce the coboundary local cocycle 3-Horn-Lie bialgebras.
关 键 词:local cocycle 3-Horn-Lie bialgebra 3-Lie CHYBE coboundary condition
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