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20032020
most citedFourier transforms of -algebras of nilpotent Lie groups

6 citations · 19 across the 17 of their papers we have counts for

collaborators

18 papers

math.OA2020

The C*-algebra of the Boidol group

Ying-Fen Lin, Jean Ludwig

The Boidol group is the smallest non-*-regular exponential Lie group. It is of dimension 4 and its Lie algebra is an extension of the Heisenberg Lie algebra by the reals with the r…

math.OA2019

The C*-algebra of the semi-direct product K and A

Hedi Regeiba, Jean Ludwig

Let be the semi-direct product group of a compact group acting on an abelian locally compact group . We describe the -algebra of in terms of…

math.FA2018

Beurling-Fourier algebras on Lie groups and their spectra

Mahya Ghandehari, Hun Hee Lee, Jean Ludwig +2

We investigate Beurling-Fourier algebras, a weighted version of Fourier algebras, on various Lie groups focusing on their spectral analysis. We will introduce a refined general def…

math.GR2017

Tensor products of NCDL-C*-algebras and the C*-algebra of the Heisenberg motion groups

Hedi Regeibaand, Jean Ludwig

We show that the tensor product over of two -algebras satisfying the \textit{NCDL} conditions has again the same property. We use this result to des…

math.RT2017

On the dual topology of the groups U(n)xH_n

Mounir Elloumi, Janne-Kathrin Günther, Jean Ludwig

Let be the semi-direct product of the unitary group acting by automorphisms on the Heisenberg group . According to Lipsman, the unit…

math.FA2016

A retract theorem for nilpotent Lie groups

Ying-Fen Lin, Jean Ludwig, Carine Molitor-Braun

Let $G= \exp(\g)$ be a connected, simply connected nilpotent Lie group. We show that for every -invariant smooth sub-manifold of , there exists an open relatively compa…