Priv.-Doz. Dr. Job Kuit

Kontakt
Priv.-Doz. Dr. Job Kuit

Reduktive Gruppen

Akademischer Oberrat a. Z.

Telefon:
+49 5251 60-3898
Büro:
D2.311
Web:
Besucher:
Warburger Str. 100
33098 Paderborn

Publications:

Habilitation Thesis

Preprints

The most continuous part of the Plancherel decomposition for a real spherical space (with Eitan Sayag)

On Harish-Chandra's Plancherel theorem for Riemannian symmetric spaces (with Bernhard Krötz and Henrik Schlichtkrull)

 

Articles

A note on Lp-factorizations of representations (with Pritam Ganguly and  Bernhard Krötz) To be published in Indag. Math.

On the little Weyl group of a real spherical space. (with Eitan Sayag) Math. Ann. 387 (2023), 433–498

A Paley-Wiener theorem for Harish-Chandra modules (with Heiko Gimperlein, Bernhard Krötz and Henrik Schlichtkrull) Camb. J. Math. 10 (2022),  689–742

Discrete series representations with non-tempered embedding (with Bernhard Krötz and Henrik Schlichtkrull) Indag. Math. (N.S.) 33 (2022), 869–879

Ellipticity and discrete series (with Bernhard Krötz, Eric Opdam and Henrik Schlichtkrull) J. reine angew. Math. 782 (2022), 109–119

The infinitesimal characters of discrete series for real spherical spaces. (with Bernhard Krötz, Eric Opdam and Henrik Schlichtkrull)  Geom. Funct. Anal. 30 (2020) 804–857.

K-invariant cusp forms for reductive symmetric spaces of split rank one.  (with Erik van den Ban and Henrik Schlichtkrull) Forum Math. 31 (2019), no. 2, 341–349.

Cuspidal integrals and subseries for SL(3)/Kε.  (with Mogens Flensted-Jensen) Indag. Math. (N.S.) 29 (2018), no. 5, 1235–1258.

Cusp forms for reductive symmetric spaces of split rank one. (with Erik van den Ban) Represent. Theory 21 (2017), 467–533.

The notion of cusp forms for a class of reductive symmetric spaces of split rank one. (with Erik van den Ban and Henrik Schlichtkrull) Kyoto J. Math. 59 (2019), no. 2, 471–513.

Normalizations of Eisenstein integrals for reductive symmetric spaces. (with Erik van den Ban) J. Funct. Anal. 272 (2017), no. 7, 2795–2864.

Radon transformation on reductive symmetric spaces: support theorems. Adv. Math. 240 (2013), 427–483.

Or see the arXiv.

Conferences:

Research group: Reductive groups