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                                       Details for article 13 of 28 found articles
 
 
  Nilpotent Ideals in Graded Lie Algebras and Almost Constant-Free Derivations
 
 
Title: Nilpotent Ideals in Graded Lie Algebras and Almost Constant-Free Derivations
Author: Khukhro, E. I.
Makarenko, N. Yu.
Shumyatsky, P.
Appeared in: Communications in algebra
Paging: Volume 36 (2008) nr. 5 pages 1869-1882
Year: 2008-05
Contents: It is proved that if a (/p)-graded Lie algebra L, where p is a prime, has exactly d nontrivial grading components and dim L0 = m, then L has a nilpotent ideal of d-bounded nilpotency class and of finite (m,d)-bounded codimension. As a consequence, Jacobson's theorem on constant-free nilpotent Lie algebras of derivations is generalized to the almost constant-free case. Another application is for Lie algebras with almost fixed-point-free automorphisms.
Publisher: Taylor & Francis
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 13 of 28 found articles
 
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