Michiel Huttener

most citedQuasinormability and property

(I^c ◯)

for spaces of smooth and ultradifferentiable vectors associated with Lie group representations

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2026★ 1 cited

Quasinormability and property $(I^c ◯)$ for spaces of smooth and ultradifferentiable vectors associated with Lie group representations

Andreas Debrouwere, Michiel Huttener, Jasson Vindas

We prove that the spaces of smooth and ultradifferentiable vectors associated with a representation of a real Lie group on a FrÃ©chet space $E$ are quasinormable if $E$ is so. A si…

math.FA2026

Strong factorization of ultradifferentiable vectors associated with compact Lie group representations

Andreas Debrouwere, Michiel Huttener, Jasson Vindas

We show a strong factorization theorem of Dixmier-Malliavin type for ultradifferentiable vectors associated with compact Lie group representations on sequentially complete locally…

Quasinormability and property (I^c◯) for spaces of smooth and ultradifferentiable vectors associated with Lie group representations

Strong factorization of ultradifferentiable vectors associated with compact Lie group representations

Quasinormability and property $(I^c ◯)$ for spaces of smooth and ultradifferentiable vectors associated with Lie group representations