Lau, A., Pham, H. (2018). On a class of Banach algebras associated to harmonic analysis on locally compact groups and semigroups. Advances in Operator Theory, 3(1), 231-246. doi: 10.22034/aot.1702-1115
Anthony To-Ming Lau; Hung Le Pham. "On a class of Banach algebras associated to harmonic analysis on locally compact groups and semigroups". Advances in Operator Theory, 3, 1, 2018, 231-246. doi: 10.22034/aot.1702-1115
Lau, A., Pham, H. (2018). 'On a class of Banach algebras associated to harmonic analysis on locally compact groups and semigroups', Advances in Operator Theory, 3(1), pp. 231-246. doi: 10.22034/aot.1702-1115
Lau, A., Pham, H. On a class of Banach algebras associated to harmonic analysis on locally compact groups and semigroups. Advances in Operator Theory, 2018; 3(1): 231-246. doi: 10.22034/aot.1702-1115
On a class of Banach algebras associated to harmonic analysis on locally compact groups and semigroups
The purpose of this paper is to present some old and recent results for the class of $F$-algebras which include most classes of Banach algebras that are important in abstract harmonic analysis. We also introduce a subclass of the class of $F$-algebras, called normal $F$-algebras, that captures better the measure algebras and the (reduced) Fourier--Stieltjes algebras, and use this to give new characterisations the reduced Fourier--Stieltjes algebras of discrete groups.