Algebras of quotients of Lie algebras
In this paper we introduce the notion of algebra of quotients of
a Lie algebra. Properties such as semiprimeness, primeness or nondegeneracy
can be lifted from a Lie algebra to its algebras of quotients. We construct
a maximal algebra of quotients for every semiprime Lie algebra and give a
Passman-like characterization of this (unique) maximal algebra of quotients.
(This paper has appeared in J. Pure Appl. Alg. 188 (2004), 175 -
188)
M. Siles < mercedes@agt.cie.uma.es >