\(m\)-convex structure of an algebra that is the locally convex inductive limit of Banach algebras (Q2563970)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(m\)-convex structure of an algebra that is the locally convex inductive limit of Banach algebras |
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\(m\)-convex structure of an algebra that is the locally convex inductive limit of Banach algebras (English)
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6 January 1997
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Summary: We show that an algebra, locally convex inductive limit of a sequence of Banach algebras, is a locally multiplicatively convex algebra; and that is not the case if the inductive limit is not countable.
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locally convex inductive limit of a sequence of Banach algebras
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locally multiplicatively convex algebra
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