collaborators

13 papers

math.FA2026

Spectral characterizations of stable operator semigroups

Morgan Callewaert, Lenny Neyt, Jasson Vindas

We introduce the notion of local pseudofunction spectrum for the infinitesimal generator of a bounded -semigroup on a Banach…

math.FA2026

Quasinormability and property 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 Fréchet space are quasinormable if is so. A si…

math.RT2026

Strong factorization theorem for smooth vectors of exponential solvable Lie group representations

Santiago Chaves, Andreas Debrouwere, Alberto Hernández Alvarado +2

We establish new strong factorization properties for the smooth vectors of representations of exponential solvable Lie groups on Fréchet spaces. In particular, our results improve…

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…

math.NT2026

A Wiener-Ikehara type theorem and its application to Chebyshev bounds for Beurling primes

Yarne Tranoy, Jasson Vindas

We provide a new version of the Wiener-Ikehara theorem where one deduces bounds

math.FA2025

Optimal decay of semi-uniformly stable operator semigroups with empty spectrum

Morgan Callewaert, Lenny Neyt, Jasson Vindas

We show that it is impossible to quantify the decay rate of a semi-uniformly stable operator semigroup based on sole knowledge of the spectrum of its infinitesimal generator. More…