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 02904-2213  USA
Phone: 1-800-321-4AMS (4267)
Fax: 1-401-455-4046

Visit the AMS Bookstore for individual volume purchases.

Browse the current eBook Collections price list

Powered by MathJax
  Remote Access

La formule des traces locale tordue

About this Title

Colette Mœglin and J.-L. Waldspurger

Publication: Memoirs of the American Mathematical Society
Publication Year: 2018; Volume 251, Number 1198
ISBNs: 978-1-4704-2771-9 (print); 978-1-4704-4280-4 (online)
Published electronically: November 6, 2017

View full volume PDF

View other years and numbers:

Table of Contents


  • Chapter 1. La formule des traces locale tordue tlt
  • Chapter 2. La formule des traces locale torduesous forme symétrique
  • Index des notations, par ordre alphabétique et par chapitre


The text has two chapters. The first one, written by Waldspurger, proves a twisted version of the local trace formula of Arthur over a local field. This formula is an equality between two expressions, one involving weighted orbital integrals, the other one involving weighted characters. We follow Arthur's proof, but the treatement of the spectral side is more complicated in the twisted situation. We need to use the combinatorics of the âĂIJMorning SeminarâĂİ. Our local trace formula has the same consequences as in Arthur's paper on elliptic characters. The second chapter, written by Moeglin, gives a symmetric form of the local trace formula as in Arthur's paper on Fourier Transform of Orbital integral and describes any twisted orbital integral, in the p-adic case, as integral of characters.

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

American Mathematical Society