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Matt Young
  • Member for 12 years, 8 months
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46 votes

Why does the Riemann zeta function have non-trivial zeros?

16 votes
Accepted

Discrete Fourier Transform of the Möbius Function

15 votes

Is there a reasonable way to refer to a 23 page article with 28 authors?

14 votes

Zeroes of Maass forms

13 votes

On proving that a certain set is not empty by proving that it is actually large

13 votes

Modular forms and the Riemann Hypothesis

11 votes

what is the equivalent of the Euler constant for higher dimensional lattices

11 votes
Accepted

Do we care about multiple zeta functions?

10 votes

The missing link: an inequality

9 votes
Accepted

Lower bound of Hecke eigenvalues of Maass form

9 votes
Accepted

When is the Siegel-Walfisz theorem non-trivial?

9 votes

Can formally differentiating give a derivative of a discrete function?

9 votes
Accepted

Given an odd integer N find the smalletst prime p > N such that (p-1,N)=1

8 votes

Numerical evaluation of the Petersson product of elliptic modular forms

8 votes
Accepted

What is the relation of the Kuznetsov-Bruggeman trace formula and the Selberg trace formula?

8 votes

Average rank of elliptic curves, excluding those of low rank

7 votes

Hypotheses for exponent pairs

7 votes

wrong formula for Atkin--Lehner operators?

7 votes

Historical question in analytic number theory

6 votes

Why are modular forms (usually) defined only for congruence subgroups?

6 votes

Fourier coefficients for elliptic curves on average

6 votes
Accepted

'Almost all' zeros of the Dirichlet L function lies 'near' the critical line?

5 votes
Accepted

Fourier expansion at inequivalent cusps

5 votes
Accepted

Higher dimensional large sieve inequality

5 votes

How many L-values determine a modular form?

5 votes
Accepted

How many L-values determine a modular form?

5 votes

Upper bounds on the difference of consecutive zeta zeros

5 votes
Accepted

Product of two cuspforms is not a cuspform

5 votes

Analytic continuation of the double sum $\sum_{n,m\ge0}x^ny^mt^{nm}$

5 votes
Accepted

Is there a Montgomery's conjecture for Dirichlet characters and Artin representations ?