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20篇 您的检索式:作者名="MENG DAOJI"
    题名 作者 年代 出处 被引量
1ON THE PRIMARY DECOMPOSITION THEOREM OF MODULAR LIE SUPERALGEBRAS显示文摘This gives some identities of associative Lie superalgebras and some properties of modular Lie superalgebras. Furthermore, the primry decomposition theorem of modular Lie superalgebras is shown. It is well known that the primary decomposition theorem of modular Lie algebras has played an important role in the classification of the finite-dimensional simple modular Lie algebras (see [5, 6]). Analogously, the primary decomposition theorem of modular Lie superalgebras may play an important role in the open classification of the finite dimensional simple modular Lie superalgebras.CHEN LIANGYUN MENG DAOJI 2005Chinese Annals of Mathematics,Series B2005,26,4:3
2ON SOLVABLE COMPLETE LIE SUPERALGEBRAS显示文摘The authors discuss the properties of solvable complete Lie superalgebra, proving that solv-able Lie superalgebras of maximal rank are complete.WANG LIYUN MENG DAOJI 2003Chinese Annals of Mathematics,Series B2003,24,1:2
3Complete Lie algebras with maximal-rank nilpotent radicals显示文摘Ccmplete Lie algebras with maximal-rank nilpotent radicals are constructed by using the representation theory of complex semisimple Lie algebras. A structure theorem and an isomorphism theorem for this kind of complete Lie algebras are obtained. As an application of these theorems, the complete Lie algebras with abelian nilpotont radicals are classified. At last, it is proved that there exists no complete Lie algebra whose radical is a nilpotent Lie algebra with maximal rank.ZHU Linsheng and MENG Daoji Department of Mathematics, Changshu College , Changshu 215500, China Department of Mathematics, Nankai University, Tianjin 300071, China 1999Chinese Science Bulletin1999,44,4:2
4The classification of complete Lie algebras with low dimensions显示文摘Zhu Linsheng Meng Daoji 1997Algebra Colloquium1997,4,1:1
5The Frattini subalgebra of n-Lie Algebras显示文摘Bai Ruipu Cheng Liangyun Meng daoji 2007Journal of Mathematics2007,17,2:1
6The frattini subalgebra of n-Lie algebra显示文摘BAI Ruipu MENG Daoji CHEN Liangyu 2007Acta Mathematic Sinica:English Series2007,23,5:1
7On the intersection of maximal subalgebras in a Lie superalgebra 显示文摘CHEN LIANGYUN MENG DAOJI 2009AlgebraColloquium2009,16,3:1
8Some results on Complete Lie algebras 显示文摘 1994Comm Algebra1994,,22:1
9Solvable Complete Liealgebras I 显示文摘 Zhu Linsheng 1996Comm Algebra1996,,24:1
10Some 2-step nilpotent Lie algebras I 显示文摘 Meng Daoji 2001Linear Algebar Appl2001,,338:1
11Some results on complete Lie algebras显示文摘Daoji Meng 1994Comm Alg1994,22,13:1
12Endosulfan in China 1—gridded usage inventories显示文摘Hongliang Jia Yi-Fan Li Degao Wang Daoji Cai Meng Yang Jianmin Ma Jianxin Hu 2009Environmental Science and Pollution Research2009,,3:1
13On Derivations and Automorphism Group of Lie Triple Systems 显示文摘SHI Yiqian MENG Daoji 2002J Nankai University2002,35,:1
14Some results on complete Lie algebras显示文摘MENG Daoji 1994Commuti- cations in Algebra1994,22,:1
15The realization and structure of complete Lie algebras whose nilpotent radicals are Heisenberg algebras显示文摘The realization and structure of complete Lie algebras whose nilpotent radicals are Heisenberg algebras over the complex field C are given.JIANG Cuibo 1 and MENG Daoji 2 1.Department of Mathematics,Yantai Teachers University, Yantai 264025, China 2.Department of Mathematics,Nankai University,Tianjin 300071, China. 1998Chinese Science Bulletin1998,43,5:1
16The derivation algebra and the universal central extension of the q-analog for the Virasoro-like algebra显示文摘Jiang Cuipo Meng Daoji 1998Communications in Algebra1998,26,4:1
17The derivation algebra of the associative algebra显示文摘Jiang Cuipo Meng Daoji 1998Communications in Algebra1998,26,6:1
18Some results on complete Lie algebras显示文摘Daoji Meng 1994Comm Alg1994,22,13:1
19Structure of Degenerate Block Algebras显示文摘Linsheng Zhu Daoji Meng 2003Algebra Colloquium2003,,1:1
20SOME RESULTS ON INFINITE DIMENSIONAL NOVIKOV ALGEBRAS显示文摘This paper gives some sufficient conditions for determining the simplicity of infinite di-mensional Novikov algebras of characteristic 0, and also constructs a class of simple Novikovalgebras by extending the base field. At last, the deformation theory of Novikov algebras isintroduced.ZHAO YUFENG MENG DAOJI Department of Mathematics, Nankai University, Tianjin 300071, China. Department of Mathematics, Nankai University, Tianjin 300071, China. 2003Chinese Annals of Mathematics,Series B2003,24,3:0
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