| Article Title En | Characterizations of Amenable Lau Algebras |
|---|---|
| Authors | Mahshid Mohammadi, Ali Ghaffari, Marjan Sheibani and Ebrahim Tamimi |
| Journal | ISI, SCOPUS |
| Publication Name En | Sahand Communications in Mathematical Analysis |
| Dor Code | 10.22130/scma.2026.2066053.2261 |
| Presented by | ولایت |
| Page number | 101-116 |
| Page Number To | 116 |
| Serial number | 23 |
| Volume number | 3 |
| IF | 0.7 |
| Paper Type | Original Research |
| Published At | 2026 |
| Journal Grade | ISI |
| Journal Type | Electronic |
| Journal Country | Iran, Islamic Republic Of |
| Journal Index | ISI-Q3-Scopus Q3 |
Abstract
In this paper, among the other things, we establish a
characterization of a left amenable Lau algebra (which includes the
group algebra and the Fourier algebra of a locally compact group
and quantum group algebras, or more generally the predual algebra
of a Hopf von Neumann algebra) in terms of the Hahn–Banach
property. We prove a variety of characterizations of left amenable
Lau algebras. We give sufficient conditions and some necessary
conditions for a Lau algebra to have a topological left invariant
mean.
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