Publications Meetings The Profession Membership Programs Math Samplings Policy & Advocacy In the News About the AMS
AMS Home | AMS Bookstore | Customer Services
Mobile Device Pairing

How to Order

For AMS eBook frontlist subscriptions or backfile collection purchases:

   1a. To purchase any ebook backfile or to subscibe to the current year of Contemporary Mathematics, please download this required license agreement,

   1b. To subscribe to the current year of Memoirs of the AMS, please download this required license agreement.

   2. Complete and sign the license agreement.

   3. Email, fax, or send via postal mail to:

Customer Services
American Mathematical Society
201 Charles Street Providence, RI 02904-2294  USA
Phone: 1-800-321-4AMS (4267)
Fax: 1-401-455-4046
Email: cust-serv@ams.org

Visit the AMS Bookstore for individual volume purchases.
 

Powered by MathJax

Character identities in the twisted endoscopy of real reductive groups


About this Title

Paul Mezo

Publication: Memoirs of the American Mathematical Society
Publication Year 2012: Volume 222, Number 1042
ISBNs: 978-0-8218-7565-0 (print); 978-0-8218-9507-8 (online)
DOI: http://dx.doi.org/10.1090/S0065-9266-2012-00661-7
Published electronically: May 31, 2012
MSC (2010): Primary 22E45, 11S37

View full volume PDF

View other years and numbers:

Table of Contents


Chapters

  • Chapter 1. Introduction
  • Chapter 2. Notation
  • Chapter 3. The foundations of real twisted endoscopy
  • Chapter 4. The local Langlands correspondence
  • Chapter 5. Tempered essentially square-integrable representations
  • Chapter 6. Spectral transfer for essentially square-integrable representations
  • Chapter 7. Spectral transfer for limits of discrete series
  • Appendix A. Parabolic descent for geometric transfer factors

Abstract


Suppose is a real reductive algebraic group, is an automorphism of , and is a quasicharacter of the group of real points . Under some additional assumptions, the theory of twisted endoscopy associates to this triple real reductive groups . The Local Langlands Correspondence partitions the admissible representations of and into -packets. We prove twisted character identities between -packets of and comprised of essential discrete series or limits of discrete series.

References [Enhancements On Off] (What's this?)