A large sieve inequality of Elliott-Montgomery-Vaughan type for automorphic forms and two applications Topic: A large sieve inequality of Elliott-Montgomery-Vaughan type for automorphic forms and two applications Speaker:   Jie Wu, Université Henri Poincaré (Nancy 1), France Venue: Room 309 Time: 14:00-15:00, Tue, 20 Nov. Abstract: In this talk, we shall present a large sieve inequality of Elliott-Montgomery-Vaughan type for Fourier coefficients of newforms. As applications, we shall give a significant improvement on the principal result of Duke & Kowalski on Linnik's problem for modular forms in the case of squarefree levels, and prove an upper bound result which is part of the first   Montgomery-Vaughan conjecture in the context of automorphic L-functions. All are welcome!