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23篇 您的检索式:作者名="BAI Ruipu"
    题名 作者 年代 出处 被引量
1Infinite-dimensional 3-Lie algebras and their :onnections to Harish-Chandra modules显示文摘Ruipu BAI Zhenheng LI Weidong WANG 2017Frontiers of Mathematics in China2017,12,3:6
2The Cobordism Classification of Involution on DOLD Manifold P(1,2l)Wu Zhende Liu Zongze (Department of Mathematics,Hebei Normal University,Shijazhuang 050016,China)Bai Ruipu (Department of Mathematics,Hebei University,Baoding 071002,China) 1997Acta Mathematica Sinica,English Series1997,13,1:5
3q-Deformations of 3-Lie Algebras显示文摘Ruipu Bai Lixin Lin Yan Zhang Chuangchuang Kang 2017Algebra Colloquium2017,24,3:5
43-Lie Algebras Realized by Cubic Matrices显示文摘Associative multiplications of cubic matrices are provided.The N3-dimensional3-Lie algebras are realized by cubic matrices,and structures of the 3-Lie algebras are studied.Ruipu BAI Hui LIU Meng ZHANG 2014Chinese Annals of Mathematics,Series B2014,35,2:4
5Frattini ideal and φ-free of n-Lie algebras显示文摘Bai Ruipu Cheng yu 2007Journal of Hebei University2007,27,2:1
6Extensions of n-Hom Lie algebras显示文摘n-Hom 谎言代数学被 n 躺着代数学借助于扭曲地图扭曲。n-Hom 谎言代数学与统计力学和数学物理有靠近的关系。纸 n-Hom 的主要担心结构和代表躺着代数学。 n 的概念<潜水艇class=“ a-plus-plus ”>为 n-Hom 谎言代数学的 -cocycle ( G ,[,...,],)与G模块有关( V ,,)被建议,并且为 n-Hom 谎言代数学的双表示的存在的一个足够的条件被提供。从G模块( V ,,)并且 n <潜水艇class=“ a-plus-plus ”> -cocycle , n-Hom 谎言代数学( T <潜水艇class=“ a-plus-plus ”>(V),[,...,]<潜水艇class=“ a-plus-plus ”>,)在向量空间 T 上被构造<潜水艇class=“ a-plus-plus ”>(V)= GV ,被称为 T ,潜水艇class=“ a-plus-plus ”> n-Hom 谎言代数学的 -extension ( G ,[,...,],)由G模块( V ,,)。Ruipu BAI Ying LI 2015Frontiers of Mathematics in China2015,10,3:1
7The Frattini subalgebra of n-Lie Algebras显示文摘Bai Ruipu Cheng Liangyun Meng daoji 2007Journal of Mathematics2007,17,2:1
8The dervation algebras of (n+1)-dimensionaln-Lie algebras 显示文摘BAI RUIPU ZHANG ZHIXUE LI HUAJUN 2000Comm in Alg2000,28,6:1
9The frattini subalgebra of n-Lie algebra显示文摘BAI Ruipu MENG Daoji CHEN Liangyu 2007Acta Mathematic Sinica:English Series2007,23,5:1
10The inner derivation algeras of(n+l) -dim ensional n - Lie algebras显示文摘Bai Ruipu Zhang Zhixue Li Huajun 2000Comm in Algbra2000,28,6:1
11The classi- fication of ( n + 2 )-dimensional n-Lie algebras 显示文摘Bai Ruipu Song Guojie Zhang Yaozhong 2010Mathematical Physics2010,17,2:1
12The inner derivation algebras of (n+1)-dimensional n-Lie algebras显示文摘BAI Ruipu ZHANG Zhixue 2000Comm in Algebra2000,28,6:1
13Hypo-nilpotent ideals of n-Lie algebras显示文摘BAI Ruipu WU Wanqing 2001Journal of Natural Science of Pleilongjiang Univer- sity2001,,:1
143-Lie algebras with an ideal N显示文摘BAI Ruipu SHEN Caihong ZHANG Yaozhong 2009Linear Alg Appl2009,431,:1
15Realizations of 3-Lie algebras显示文摘BAI Ruipu BA1 Chengming WANG J inxiu 2010J Math Phys2010,,06:1
16Structure of low dimensional n-Lie algebras over a field of characteristic 2显示文摘BAI Ruipu WANG Xiaoling XIAO Wenying 2008Linear Algebra and Its Applications2008,428,57:1
17Realizations of 3-Lie algebras显示文摘BAI Ruipu BAI Chengming WANG Jinxiu 2010Journal of Mathematical Physics2010,51,6:1
183-Lie algebras with an ideal N显示文摘BAI Ruipu SHEN Caihong ZHANG Yaozhong 2009Linear Algebra and its Applications2009,431,57:1
19The classification of six-dimensional 4-Lie algebras显示文摘BAI Ruipu SONG Guojie 2009Journal of Physics A: Mathematical and Theoretical2009,42,03:1
20The inner derivation algebras of (n + 1 ) -dimensional n- Lie algebras显示文摘BAI RUIPU ZHANG ZHIXUE 2000Comm in Algebra2000,28,6:1
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