A. V. Daele

activity

19982008

most citedTools for working with multiplier Hopf algebras

28 citations · 82 across the 9 of their papers we have counts for

collaborators

Showing 2007Show all

3 papers · 1 filter

math.QA2007

Locally compact quantum groups. Radford's $S^{4}$ formula

A. Van Daele

Let $A$ be a finite-dimensional Hopf algebra. The left and the right integrals on $A$ are related by means of a distinguished group-like element $δ$ of $A$ . Similarly, there is thi…

math.OA2007★ 24 cited

Compact and discrete subgroups of algebraic quantum groups I

M. B. Landstad, A. Van Daele

Let $G$ be a locally compact group. Consider the C $^{*}$ -algebra $C_{0} (G)$ of continuous complex functions on $G$ , tending to 0 at infinity. The product in $G$ gives rise to a coprodu…

math.OA2007★ 1 cited

Groups with compact open subgroups and multiplier Hopf $^{*}$ -algebras

Magnus B. Landstad, A. Van Daele

For a locally compact group $G$ we look at the group algebras $C_{0} (G)$ and $C_{r}^{*} (G)$ , and we let $f \in C_{0} (G)$ act on $L^{2} (G)$ by the multiplication operator $M (f)$ . We show among…

Locally compact quantum groups. Radford's S4 formula

Compact and discrete subgroups of algebraic quantum groups I

Groups with compact open subgroups and multiplier Hopf ∗-algebras

Locally compact quantum groups. Radford's $S^{4}$ formula

Groups with compact open subgroups and multiplier Hopf $^{*}$ -algebras