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Representation Theory and Number Theory in Connection with the Local Langlands Conjecture
About this Title
J. Ritter, Editor
Publication: Contemporary Mathematics
Publication Year:
1989; Volume 86
ISBNs: 978-0-8218-5093-0 (print); 978-0-8218-7674-9 (online)
DOI: https://doi.org/10.1090/conm/086
MathSciNet review: 987010
Table of Contents
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Front/Back Matter
Articles
- E. Becker and B. Külshammer – The irreducible representations of the multiplicative group of a tame division algebra over a local field (following H. Koch and E.-W. Zink) [MR 987011]
- J. Rohlfs – Sequences of Eisenstein polynomials and arithmetic in local division algebras [MR 987012]
- Moshe Jarden – Koch’s classification of the primitive representations of a Galois group of a local field [MR 987013]
- M. Lorenz – On the numerical local Langlands conjecture [MR 987014]
- H. Opolka – Ramifications of Weil-representations of local Galois groups [MR 987015]
- W. Willems – Representations of certain group extensions [MR 987016]
- J. Brinkhuis – Trace calculations [MR 987017]
- G. R. Everest – Root numbers—the tame case [MR 987018]
- K. Wingberg – Representations of locally profinite groups [MR 987019]
- U. Jannsen – The Theorems of Bernštein and Zelevinskii
- S. M. J. Wilson – Principal Orders and Congruence Gauss Sums
- J. Queyrut – The Functional Equation $\epsilon$-Factors
- M. Taylor – Root Numbers and the Local Langlands Conjecture
- Phil Kutzko – On the Exceptional Representations of $\mathrm {GL}_n$
- L. Corwin – Characters of Representations of $D^*_n$ (Tamely Ramified Case)
- P. J. Sally, Jr. – Matching and Formal Degrees for Division Algebras and $\mathrm {GL}_n$ over a $p$-adic Field
- A. Fröhlich – Tame Representations and Base Change
- C. J. Bushnell – Gauss Sums and Supercuspidal Representations of $\mathrm {GL}_n$
- P. Gérardin and Wen-Ch’ing Winnie Li – Identities on Degree Two Gamma Factors
- A. Moy – A Conjecture on Minimal K-types for $\mathrm {GL}_n$ over a $p$-adic Field
- G. Henniart – Preuve de la Conjecture de Langlands Locale Numerique pour $\mathrm {GL}(n)$