L-Functions and Automorphic Forms LAF, Heidelberg, February 22-26, 2016 /
This book presents a collection of carefully refereed research articles and lecture notes stemming from the Conference "Automorphic Forms and L-Functions", held at the University of Heidelberg in 2016. The theory of automorphic forms and their associated L-functions is one of the central...
Corporate Author: | |
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Other Authors: | , |
Format: | Electronic eBook |
Language: | English |
Published: |
Cham :
Springer International Publishing : Imprint: Springer,
2017.
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Series: | Contributions in Mathematical and Computational Sciences,
10 |
Subjects: | |
Online Access: | Full Text via HEAL-Link |
Table of Contents:
- 1. P. Anamby and S. Das: Sturm-like bound for square-free Fourier coefficients
- 2. N. Andersen, K. Bringmann and K. Rolen: Images of Maass-Poincaré series in the lower half-plane
- 3. S. Börcherer: On denominators of values of certain L-functions when twisted by characters
- 4. H. Darmon, A. Lauder, V. Rotger: First order p-adic deformations of weight one newforms
- 5. S. Ehlen, N-P. Skoruppa: Computing invariants of the Weil representation
- 6. W-T. Gan: The metaplectic tensor product as an instance of Langlands functoriality
- 7. M. Grados and A. von Pippich: On scattering constants of congruence subgroups
- 8. B. Kane and S.H. Man: The Bruinier-Funke pairing and the orthogonal complement of unary theta functions
- 9. W. Kohnen and J. Sengupta: Bounds for Fourier-Jacobi coefficients of Siegel cusp forms of degree two
- 10. Y. Li: Harmonic Eisenstein series of weight one
- 11. A. Pitale, S. Abhishek and R. Schmidt: A note on the growth of nearly holomorphic vector-valued Siegel modular forms
- 12. A. Raghuram and G. Sachdeva: Critical values of L-functions for GL3 x GL1 over a totally real field
- 13. M. Raum: Indecomposable Harish-Chandara modules for Jacobi groups
- 14. M. Rösner and R. Weissauer: Multiplicity one for certain paramodular forms of genus two
- 15. H.C. Siu and K. Soundararajan: Restrictions of Hecke eigenforms to horocycles
- 16. M. Woodbury: On the triple product formula: Real local calculations
- 17. C. Alfes-Neumann: An introduction to the theory of harmonic Maass forms
- 18. S. Börcherer: Elementary Introduction to p-adic Siegel Modular Forms
- 19. E. Hofmann: Liftings and Borcherds products.