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Currently displaying 1 – 4 of 4

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Representations of bornological algebras.

Abel, M. — 2005

Zapiski Nauchnykh Seminarov POMI

On splitting of extensions of rings and topological rings.

Abel, M. — 2010

Annals of Functional Analysis (AFA) [electronic only]

The density property in algebras of A-valued continuous functions

M. Abel — 1978

Commentationes Mathematicae

The article contains no abstract

Locally m-pseudoconvex topologies on locally A-pseudoconvex algebras

M. Abel; J. Arhippainen — 2004

Czechoslovak Mathematical Journal

Let $(A, T)$ be a locally A-pseudoconvex algebra over $ℝ$ or $ℂ$ . We define a new topology $m (T)$ on $A$ which is the weakest among all m-pseudoconvex topologies on $A$ stronger than $T$ . We describe a family of non-homogeneous seminorms on $A$ which defines the topology $m (T)$ .

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