Large sieve inequality with characters to square moduli
In this paper, we are interested in exploring the cancellation of Hecke eigenvalues twisted with an exponential sums whose amplitude is √n at prime arguments.
We study the average of the Fourier coefficients of a holomorphic cusp form for the full modular group at primes of the form [g(n)].
We study the gaps between primes in Beatty sequences following the methods in the recent breakthrough by Maynard (2015).
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