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Original Articles

Simple Nil Lie Algops

Pages 1093-1126 | Received 06 Nov 2005, Published online: 17 Apr 2007

REFERENCES

  • Block , R. E. ( 1969 ). Determination of the differentiably simple rings with a minimal ideal . Ann. of Math. 90 ( 2 ): 433 – 459 .
  • Jacobson , N. ( 1962 ). Lie Algebras . New York : Interscience .
  • Jacobson , N. ( 1964 ). Theory of Fields and Galois Theory . Lectures in Abstract Algebra , Vol. 3 , Van Nostrand .
  • Jordan , D. A. ( 2000 ). On the simplicity of Lie algebras of derivations of commutative algebras . J. Algebra 228 : 580 – 585 .
  • Moody , R. V. , Pianzola , A. ( 1995 ). Lie Algebras with Triangular Decompositions . New York : Wiley-Interscience .
  • Osborn , J. M. , Winter , D. J. ( 2003 ). Simple Lie algebras . Commun. Algebra 31 ( 11 ): 5405 – 5420 .
  • Seligman , G. B. ( 1967 ). Modular Lie Algebras . New York : Springer .
  • Su , Y. , Xu , X. , Zhang , H. ( 2000 ). Derivation-simple algebras and the structures of Lie algebras of Witt type . J. Algebra 233 : 642 – 662 .
  • Winter , D. J. ( 1972 ). Abstract Lie Algebras . Cambridge : MIT Press .
  • Winter , D. J. ( 1974 ). The Structure of Fields . Graduate Texts in Mathematics 16 . New York : Springer-Verlag .
  • Winter , D. J. ( 2005a ). A Galois theory of commutative rings . J. Algebra 289 : 380 – 411 .
  • Winter , D. J. ( 2005b ). Lie algops and simple Lie algebras . Comm. Algebra 33 : 3157 – 3178 .
  • Communicated by S. K. Sehgal.

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