L-Functions and Automorphic Forms
-15%
portes grátis
L-Functions and Automorphic Forms
LAF, Heidelberg, February 22-26, 2016
Bruinier, Jan Hendrik; Kohnen, Winfried
Springer International Publishing AG
06/2019
366
Mole
Inglês
9783319888279
15 a 20 dias
The theory of automorphic forms and their associated L-functions is one of the central research areas in modern number theory, linking number theory, arithmetic geometry, representation theory, and complex analysis in many profound ways.
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-Poincare series in the lower half-plane.- 3. S. Boercherer: 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. Roesner 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. Boercherer: Elementary Introduction to p-adic Siegel Modular Forms.- 19. E. Hofmann: Liftings and Borcherds products.
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The theory of automorphic forms and their associated L-functions is one of the central research areas in modern number theory, linking number theory, arithmetic geometry, representation theory, and complex analysis in many profound ways.
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-Poincare series in the lower half-plane.- 3. S. Boercherer: 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. Roesner 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. Boercherer: Elementary Introduction to p-adic Siegel Modular Forms.- 19. E. Hofmann: Liftings and Borcherds products.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
