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Lie-Rinehart bialgebras for crossed products
Chen, Zhuo ; Liu, Zhangju ; Zhong, Deshou
2011
关键词POISSON GROUPOIDS GERSTENHABER ALGEBRAS
英文摘要Let g be a Lie algebra over a field K. Endow the polynomial ring K[t] with a g-action by derivations and consider the resulting crossed product K[t] circle dot(theta) g in the category of (K, K[t])-Lie algebras. We explore Lie-Rinehart bialgebra structures on (K[t], K [t] circle dot(theta) g) that arise via compatible pairs and epsilon-dynamical r-matrices. We give a complete classification for g = sl(2, K). (C) 2010 Elsevier B.V. All rights reserved.; Mathematics, Applied; Mathematics; SCI(E); 0; ARTICLE; 6; 1270-1283; 215
语种英语
出处SCI
出版者journal of pure and applied algebra
内容类型其他
源URL[http://hdl.handle.net/20.500.11897/239255]  
专题数学科学学院
推荐引用方式
GB/T 7714
Chen, Zhuo,Liu, Zhangju,Zhong, Deshou. Lie-Rinehart bialgebras for crossed products. 2011-01-01.
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