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A beautiful blending of real/complex analysis with number theory. The study involves distribution of prime numbers and other problems and helps giving asymptotic estimates to these.

10 votes
3 answers
2k views

What is the relationship between the Bell numbers, the Bell polynomials, and the partition n...

A friend of mine and I were wondering what relationship exists between the partition numbers $p_{n}$ and the Bell numbers $B_{n}$ (and also possibly the Bell polynomials $B_{n,k}(x_1,x_2,\dots,x_{n-k+ …
graveolensa's user avatar
7 votes
3 answers
1k views

What information do the roots of the generating function of the nontrivial zeroes of the Rie...

Let $a_{m}$ be the imaginary part of the nontrivial roots of the Riemann zeta function $\zeta(s)$. Suppose we have their generating function $u(x)=\sum_{m=1}^{\infty} a_{m}x^{m}=14.134725\ldots{}x^{1} …
graveolensa's user avatar
11 votes
1 answer
467 views

turn $\pi/n$, move $1/n$ forward

start at the origin, first step number is 1. turn $\pi/n$ move $1/n$ units forward Angles are cumulative, so this procedure is equivalent (finitely) to $$ u(k):=\sum_{n=1}^{k} \frac{\exp(\pi i …
graveolensa's user avatar