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- W2314473932 abstract "The purpose of this paper is to outline a simple theory of separability for a non-associative algebra A with semi-linear homomorphism σ. Taking A to be a finite dimensional abelian Lie p -algebra L and σ to be the pth power operation in L, this separability is the separability of [ 2 ]. Taking A to be an algebraic field extension K over k and σ to be the Frobenius (pth power) homomorphism in K, this separability is the usual separability of K over k. The theory also applies to any unital non-associative algebra A over a field k and any unital homomorphism σ from A to A such that σ(ke) ⊂ ke, e being the identity element of A ." @default.
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- W2314473932 date "1972-08-01" @default.
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- W2314473932 title "Separability in an Algebra with Semi-Linear Homomorphism" @default.
- W2314473932 doi "https://doi.org/10.4153/cjm-1972-062-3" @default.
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