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The centralizer of an element in a Lie algebra of type L

     

摘要

[1]Osbom, J. M., Zhao, K., Infinite dimensional Lie algebras of type L, Comm. Alg., 2003, 31(5): 2445-2470.[2]Osbom, J. M., Zhao, K., Generalized cartan type K Lie algebras in characteristic 0, Comm. Alg., 1997, 25:3325-3360.[3]Osborn, J. M., Zhao, K., Infinite dimensional Lie algebras of generalized Block type, Proc. of AMS, 1999,127(6): 1641-1650.[4]Djokovic, D. Z., Zhao, K., Derivations, isomorphisms,and second cohomology of generalized witt algebras,Trans. Amer. Math. Soc., 1998, 350(2): 643-464.[5]Djokovic, D. Z., Zhao, K., Derivations, isomorphisms, and second cohomology of Block algebras, Algebra Colloquium, 1996, 3(3): 245-272.[6]Djokovic, D. Z., Zhao, K., Some infinite dimensional simple Lie algebras related to those of Block, J. Pure and Applied Alg., 1998, 127(2): 153-165.[7]Djokovic, D. Z., Zhao, K., Derivations, generalized cartan type S Lie algebras of charateristic 0, J. Alg., 1997,193:144-179.[8]Osborn, J. M., New simple infinite-dimensional Lie algebras of characteristic 0, J. Alg., 1996, 185: 820-835.[9]Osborn, J. M., Derivations and isomorphisms of Lie algebras of characteristic of 0, Studies in Advanced Math.,1997, 49(1): 95-108.[10]Osborn, J. M., Automorphisms of the Lie algebras W* in characteristic 0, Canadian J. Math., 1997, 49(1):119-132.[11]Osborn, J. M., Passman, D. S., Derivations of skew polynomial rings, J. Alg., 1995, 176:417-448.[12]Rudakov, A. N., Groups of automorphisms of infinite dimensional simple Lie algebras, Izv. Nauk SSSR, Ser.Mat. Tom, 1969, 33(4): 707-722.

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    《中国科学》|2004年第6期|P.854-861|共8页
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  • 入库时间 2024-01-27 05:01:12

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