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Automorphic Forms, Representations and $L$-Functions, Part 2
About this Title
A. Borel and W. Casselman, Editors
Publication: Proceedings of Symposia in Pure Mathematics
Publication Year:
1979; Volume 33.2
ISBNs: 978-0-8218-1437-6 (print); 978-0-8218-3371-1 (online)
DOI: https://doi.org/10.1090/pspum/033.2
Table of Contents
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Front/Back Matter
Automorphic representations and $L$-functions
- J. Tate – Number theoretic background [MR 546607]
- A. Borel – Automorphic $L$-functions [MR 546608]
- Hervé Jacquet – Principal $L$-functions of the linear group [MR 546609]
- Mark E. Novodvorsky – Automorphic $L$-functions for symplectic group $\mathrm {GSp}(4)$ [MR 546610]
- Takuro Shintani – On liftings of holomorphic cusp forms [MR 546611]
- R. Kottwitz – Orbital integrals and base change [MR 546612]
- P. Gérardin and J.-P. Labesse – The solution of a base change problem for $\mathrm {GL}(2)$ (following Langlands, Saito, Shintani) [MR 546613]
- J. Tunnell – Report on the local Langlands conjecture for $\mathrm {GL}(2)$ [MR 546614]
Arithmetical algebraic geometry and automorphic $L$-functions
- W. Casselman – The Hasse-Weil $\zeta$-function of some moduli varieties of dimension greater than one [MR 546615]
- J. S. Milne – Points on Shimura varieties mod $p$ [MR 546616]
- R. E. Kottwitz – Combinatorics and Shimura varieties $\mathrm {mod}$ $p$ (based on lectures by Langlands) [MR 546617]
- D. Shelstad – Notes on $L$-indistinguishability (based on a lecture of R. P. Langlands) [MR 546618]
- R. P. Langlands – Automorphic representations, Shimura varieties, and motives. Ein Märchen [MR 546619]
- Pierre Deligne – Variétés de Shimura: interprétation modulaire, et techniques de construction de modèles canoniques [MR 546620]
- Yasutaka Ihara – Congruence relations and Shimūra curves [MR 546621]
- P. Deligne. With an appendix by N. Koblitz and A. Ogus – Valeurs de fonctions $L$ et périodes d’intégrales [MR 546622]
- D. A. Kazhdan – An introduction to Drinfel′d’s “Shtuka” [MR 546623]
- G. Harder and D. A. Kazhdan – Automorphic forms on $\mathrm {GL}_{2}$ over function fields (after V. G. Drinfel′d) [MR 546624]