Project: Factorization theorems for smooth vectors of Lie group representations
2021-01-01 – 2024-12-31
- Abstract
The goal of this project is to make significant progress in factorization theory for smooth vectors of large classes of representations of real Lie groups on locally convex spaces. Our chief aim is to settle a number of conjectures in the area by showing strong Dixmier-Malliavin type theorems for smooth and analytic vectors.
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- Journal Article
- A1
- open access
Kernel theorems for Beurling-Björck type spaces
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- Journal Article
- A1
- open access
The pointwise behavior of Riemann’s function
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- Journal Article
- A1
- open access
Besov regularity in non-linear generalized functions
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Explicit commutative sequence space representations of function and distribution spaces on the real half-line