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- W3139997257 abstract "Let V/sub a//sup 1/ and V/sub a//sup 2/ denote the vector spaces over the integers spanned respectively by s/sup 1,m/(;a) and s/sup 2,m/(;a), m = 0,1,2,... . In this paper we show that V/sub a//sup 1/ and V/sub a//sup 2/ with the composition laws 1 superimposed over zero and 2 superimposed over 0, respectively are nonassociative algebras that are realizations of infinite dimensional graded Lie-admissible algebras of the right Vinberg type. The corresponding Lie algebras are a generalization of the dimensional Jacobson-Witt Lie algebras." @default.
- W3139997257 created "2021-04-13" @default.
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- W3139997257 date "1982-02-01" @default.
- W3139997257 modified "2023-09-24" @default.
- W3139997257 title "Realizations of infinite-dimensional Lie-admissible algebras, II" @default.
- W3139997257 hasPublicationYear "1982" @default.
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