activity
20152023
most citedProof of the Ghahramani-Lau conjecture

15 citations · 29 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2023

On the asymptotics of matrix coefficients of representations of SL(2,R)

Viktor Losert

We study matrix coefficients of the unitary (and also the completely bounded) representations of SL(2;R) and its universal covering group. We describe the asymptotic distribution o…

math.FA2023★ 3 cited

On weak amenability of Fourier algebras

Viktor Losert

For a connected Lie group G it was shown by Lee, Ludwig, Samei and Spronk that its Fourier algebra A(G) is weakly amenable only if G is abelian. We extend this result to general co…

math.GR2021

On the structure of groups with polynomial growth IV

Viktor Losert

Recently we have shown a structure theorem for locally compact groups of polynomial growth. We give now some applications on various growth functions and relations to FC-G - series…

math.GR2020★ 2 cited

On the structure of groups with polynomial growth III

Viktor Losert

We show that a compactly generated locally compact group of polynomial growth having no non-trivial compact normal subgroups can be embedded as a co-compact subgroup into a semidir…

math.FA2019★ 1 cited

On Multipliers and completely bounded Multipliers -- the case SL(2,R)

Viktor Losert

For the Fourier Algebra of SL(2,R) any bounded multiplier is completely bounded.

math.FA2016★ 8 cited

The centre of the bidual of Fourier algebras (discrete groups)

Viktor Losert

For a discrete group G with Fourier algebra A(G), we study the topological centre of the bidual. If G is amenable, then = A(G). But if G contains a non-abelian free gro…

math.FA2015★ 15 cited

Proof of the Ghahramani-Lau conjecture

Viktor Losert, Matthias Neufang, Jan Pachl +1

The Ghahramani-Lau conjecture is established; in other words, the measure algebra of every locally compact group is strongly Arens irregular. To this end, we introduce and study ce…