User Joshua Stucky

13 votes

About an asymptotic behavior in number theory

answered Mar 19, 2023 at 3:53

11 votes

Density of fake zeros of Zeta

answered Jan 1, 2022 at 1:36

10 votes

Accepted

Large values of $\zeta(1/2+it)$ from sums of short moments

answered Mar 20, 2023 at 21:37

7 votes

Raising positive integer to $c\in\mathbb{R}-\mathbb{N}$ rarely gives an integer!

answered Dec 18, 2023 at 21:18

7 votes

Reference for zero sum estimates of Dirichlet L functions

answered Sep 11, 2022 at 5:01

7 votes

Accepted

On the nearest integer to $\zeta(1-1/B),B \ge 2$

answered Sep 25, 2021 at 20:38

6 votes

Iwaniec & Kowalski partial sums of multiplicative functions

answered Oct 13, 2021 at 23:01

6 votes

Approximation of partial sum over prime omega function

answered Sep 26, 2023 at 4:17

5 votes

Accepted

Upper bound of number of prime factors

answered Apr 22, 2023 at 0:39

4 votes

Does there exist an even positive integer $n$ such that, for each prime number $p>2$, $p+n$ is not a prime number?

answered Nov 5, 2021 at 23:44

2 votes

Accepted

Sum of an arithmetic sequence involving Euler factors

answered Mar 18, 2022 at 21:29

2 votes

Brun-Titchmarsh for sum over square divisors

answered Oct 15 at 16:11

1 vote

Accepted

Mean value of the divisor function over Piatetski-Shapiro sequences

answered Oct 16, 2022 at 22:36

1 vote

Non-trivial upper bound for a sum related to $p^{-1}z \pmod q$ and $q^{-1}z \pmod p$

answered Dec 26, 2021 at 0:09

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14 Answers

About an asymptotic behavior in number theory

Density of fake zeros of Zeta

Large values of $\zeta(1/2+it)$ from sums of short moments

Raising positive integer to $c\in\mathbb{R}-\mathbb{N}$ rarely gives an integer!

Reference for zero sum estimates of Dirichlet L functions

On the nearest integer to $\zeta(1-1/B),B \ge 2$

Iwaniec & Kowalski partial sums of multiplicative functions

Approximation of partial sum over prime omega function

Upper bound of number of prime factors

Does there exist an even positive integer $n$ such that, for each prime number $p>2$, $p+n$ is not a prime number?

Sum of an arithmetic sequence involving Euler factors

Brun-Titchmarsh for sum over square divisors

Mean value of the divisor function over Piatetski-Shapiro sequences

Non-trivial upper bound for a sum related to $p^{-1}z \pmod q$ and $q^{-1}z \pmod p$