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Answers
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4
What do theta functions have to do with quadratic reciprocity?
15
The Riemann Hypothesis and the Langlands program
2
Are potential complex zeros not on the critical line of Dedekind zeta function in quadruples?
5
Background for Hejhal’s "The Selberg Trace Formula for $PSL(2, \mathbb{R})$
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What does the numerically verified part of the Riemann Hypothesis tell about prime numbers? (2)
4
Origin of the notation s=\sigma+it in analytic number theory
9
At what times were people interested in prime numbers
6
How should an analytic number theorist look at Bessel functions?
4
Discrete Mathematics textbooks for undergraduates
5
Number Fields Arising from Newforms
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Axioms for Riemann $\zeta$ function
6
explicit large gap for consecutive zeros of the Riemann zeta function
5
Quadratic reciprocity and Weil reciprocity theorem
4
Is there any way to generalize the Laplacian to finite groups?
6
Linear (in)dependence of $\Im(\rho_n)$ and fundamental theorem of arithmetic
5
Possible locations for non trivial zeroes lying off the critical line
3
Values of Dirichlet L-funcions at natural numbers
8
What are the values of the derivative of Riemann’s zeta function at the known non-trivial zeros?
3
Exceptional zeros and Liouville’s $\lambda$ function
8
Negative values of Riemann zeta function on the critical line.
3
Which conjectures only need the Grand Riemann Hypothesis to become genuine theorems?
5
Numbers in the “Fundamentalis Tabula Arithmetica”
1
On meromorphic continuation of zeta function(s) and special values at negative integers
2
Determinant of block matrix
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Why is Class Field Theory the same as Langlands for GL_1?
2
Computing (on a computer) the first few (non-trivial) zeros of the zeta function of a number field.
8
Why is the zeta function of a variety over a finite field not a polynomial? (question about motives)
4
Is it possible to improve on Siegel’s theorem for exceptional zeroes?
4
best approximation to the LambertW(x) or exp(LambertW(x))
2
Representations as a sum of cubes following Jacobi
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