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                                       Details for article 10 of 19 found articles
 
 
  On covers of lie algebras
 
 
Title: On covers of lie algebras
Author: Batten, Peggy
Stitzinger, Ernest
Appeared in: Communications in algebra
Paging: Volume 24 (1996) nr. 14 pages 4301-4317
Year: 1996
Contents: In dealing with the central extensions of a finite group G [image omitted]  one finds that although covers need not be isomorphic, for each such H there exists a cover for which H is a. homomorphic image [1]. For finite dimensional Lie algebras, covers are isomorphic. We shall show that the second property also holds for Lie algebras. Thus to find all such extensions one needs to compute the cover and consider ideals contained in the multiplier (kernel of the homomorphism). Several examples are constructed. Our Lie algebras are taken over a field.
Publisher: Taylor & Francis
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 10 of 19 found articles
 
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