Skip to Main Content

Representation Theory

Published by the American Mathematical Society since 1997, this electronic-only journal is devoted to research in representation theory and seeks to maintain a high standard for exposition as well as for mathematical content. All articles are freely available to all readers and with no publishing fees for authors.

ISSN 1088-4165

The 2020 MCQ for Representation Theory is 0.71.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.


Endomorphism algebras of admissible $p$-adic representations of $p$-adic Lie groups
HTML articles powered by AMS MathViewer

by Gabriel Dospinescu and Benjamin Schraen
Represent. Theory 17 (2013), 237-246
Published electronically: May 9, 2013


We prove Schur’s lemma for absolutely irreducible admissible $p$-adic Banach space (respectively locally analytic) representations of $p$-adic Lie groups. We also prove finiteness results for the endomorphism algebra of an irreducible admissible representation.
Similar Articles
  • Retrieve articles in Representation Theory of the American Mathematical Society with MSC (2010): 20G05, 20G25, 11E57, 11E95
  • Retrieve articles in all journals with MSC (2010): 20G05, 20G25, 11E57, 11E95
Bibliographic Information
  • Gabriel Dospinescu
  • Affiliation: CMLS École Polytechnique, UMR CNRS 7640, F–91128 Palaiseau cedex, France
  • Address at time of publication: UMPA ENS de Lyon (site Sciences) 46, allée d’Italie, 69364 Lyon cedex 07, France
  • MR Author ID: 857587
  • Email:
  • Benjamin Schraen
  • Affiliation: Laboratoire de Mathématiques de Versailles, UMR CNRS 8100, 45, avenue des États Unis - Bâtiment Fermat, F–78035 Versailles Cedex, France
  • Email:
  • Received by editor(s): July 27, 2011
  • Received by editor(s) in revised form: December 7, 2012
  • Published electronically: May 9, 2013
  • © Copyright 2013 American Mathematical Society
  • Journal: Represent. Theory 17 (2013), 237-246
  • MSC (2010): Primary 20G05, 20G25, 11E57, 11E95
  • DOI:
  • MathSciNet review: 3053464