Stability in vector valued $l^\infty $-spaces

Ryszard Graślewicz

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We introduce an algebraic notion-stability-for an element of a commutative ring. It is shown that the stable elements of Banach algebras, and of Fréchet algebras, may be simply described. Part of the theory of power-series embeddings, given in [1] and [4], is seen to be of a purely algebraic nature. This approach leads to other natural questions.

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Displaying similar documents to “Stability in vector valued l ∞ -spaces”

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Displaying similar documents to “Stability in vector valued $l^{\infty}$ -spaces”