Twisted L-Functions And Monodromy

By Nicholas M. Katz. 2001

60 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/4ff3a4b847727e1758765869f75fe1ae9f7f030f

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Emmanuel Kowalski
2. Henryk Iwaniec
3. Chris Hall
4. P. Michel
5. Gergely Harcos
6. Kannan Soundararajan
7. V. Blomer
8. Alexander Lubotzky

Citations in the corpus

• Analytic Number Theory (2021, background): “More general types of families have been (and still are) extensively studied by Katz; see for instance [K1].”
• Big symplectic or orthogonal monodromy modulo $\ell$ (2006, methodology): “We also construct, for each ℓ, the orthogonally self-dual lisse Fℓ-sheaf Td,ℓ → Fd whose fibers encode the reduction modulo ℓ of the (unitarized) L-function of the corresponding twists (cf. section 5.1); it corresponds to a Tate twist of the Qℓ-sheaf constructed by Katz.”