M. Leinert

activity

20152022

collaborators

3 papers

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…

math.FA2017

Convolution dominated operators on compact extensions of abelian groups

Gero Fendler, Michael Leinert

If $G$ is a locally compact group, $C D (G)$ the algebra of convolution dominated operators on $L^{2} (G)$ then an important question is: Is $C 1 + C D (G)$ (respectively $C D (G)$ if…

math.FA2015

On Convolution Dominated Operators

Gero Fendler, Michael Leinert

For a locally compact group $G$ we consider the algebra $C D (G)$ of convolution dominated operators on $L^{2} (G)$ : An operator $A : L^{2} (G) \to L^{2} (G)$ is called convolution dominated i…

The Banach algebras AC(σ) and BV(σ)

Convolution dominated operators on compact extensions of abelian groups

On Convolution Dominated Operators

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