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Currently displaying 1 – 3 of 3

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An embedding theorem for commutative $B_{0}$ -algebras

P. Dixon — 1972

Studia Mathematica

A note on topologically nilpotent Banach algebras

P. Dixon; V. Müller — 1992

Studia Mathematica

A Banach algebra A is said to be topologically nilpotent if $s u p ∥ x ₁ . . . . . . x_{n} ∥^{1 / n} : x_{i} \in A, ∥ x_{i} ∥ \leq 1 (1 \leq i \leq n)$ tends to 0 as n → ∞. We continue the study of topologically nilpotent algebras which was started in [2]

A Jacobson-semisimple Banach algebra with a dense nil subalgebra

P. G. Dixon — 1977

Colloquium Mathematicae

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