Alan Stoneham

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20132023

A C (σ)

4 citations · 5 across the 5 of their papers we have counts for

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math.FA2022

Constructing Well-bounded Operators not of type (B) on a Class of Inductive Limits

Alan Stoneham

Well-bounded operators are linear operators on a Banach space $X$ that have an $A C [a, b]$ functional calculus for some interval $[a, b]$ . A well-bounded operator is of type (B) if it…

math.FA2022

The Banach algebras $A C (σ)$ and $B V (σ)$

Ian Doust, Michael Leinert, Alan Stoneham

The spaces $B V (σ)$ and $A C (σ)$ were introduced as part of a program to find a general theory which covers both well-bounded operators and trigonometrically well-bounded operators a…

Constructing Well-bounded Operators not of type (B) on a Class of Inductive Limits

The Banach algebras AC(σ) and BV(σ)

The Banach algebras $A C (σ)$ and $B V (σ)$