Stopple
|
Registered User
|
|
|
Mar 28 |
comment |
A direct proof of the Harer-Zagier recursion enumerating the ways to paste a 2n-gon to get a genus g surface? So it's actually Zagier and not Zaiger or Zager? |
|
Mar 22 |
comment |
Coutour Integral of Gamma Functions Why not use $\Gamma[3+i-s]=(2+i-s)\Gamma[2+i-s]$ to cancel a Gamma function in the numerator and denominator? |
|
Mar 16 |
comment |
Known and unknown about Ramanujan’s tau function Well, I've never had any answers to this question: mathoverflow.net/questions/38691/… |
|
Feb 19 |
awarded | ● Nice Answer |
|
Feb 11 |
revised |
Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ corrected spelling of 'Hiary' |
|
Feb 6 |
revised |
Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ Added background and a sexier title |
|
Feb 4 |
accepted | What do theta functions have to do with quadratic reciprocity? |
|
Feb 1 |
comment |
The Riemann Hypothesis and the Langlands program Any potential counterexample would lie on the real axis, and so would be the analog of a Landau-Siegel zero. |
|
Jan 31 |
comment |
Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ For the question of how to compute in general, I'm just asking what's known. For practical computations, I'm using Mathematica, which has implemented already 10^7 zeros, for t< about 5*10^6, where they are all known to lie on the critical line. |
|
Jan 30 |
comment |
Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ @Joro, see edit above. I'm interested in computing for a large number of values, and the question in general. |
|
Jan 30 |
revised |
Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ added Titchmarsh reference. |
|
Jan 29 |
asked | Pair correlation for the Riemann zeros and $(\zeta^\prime(s)/\zeta(s))^\prime$ |
|
Jan 29 |
comment |
Attack on CRT-RSA You might have better luck at crypto.stackexchange.com |
|
Jan 28 |
answered | What do theta functions have to do with quadratic reciprocity? |
|
Jan 22 |
comment |
The Riemann Hypothesis and the Langlands program @Cam No, I don't. I've since tried to track it down and been unable to. As I recall, the number theory section was just a portion of a report on the state of mathematics generally. |
|
Jan 22 |
awarded | ● Nice Answer |
|
Jan 22 |
answered | The Riemann Hypothesis and the Langlands program |
|
Jan 17 |
comment |
An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function I think by $z\in 1,\rho$ you mean to sum over the (one) pole and all the zeros of $\zeta(s)$. This might be clearer if you separated out the contribution of the pole. |
|
Jan 15 |
accepted | Are potential complex zeros not on the critical line of Dedekind zeta function in quadruples? |
|
Jan 14 |
answered | Are potential complex zeros not on the critical line of Dedekind zeta function in quadruples? |
|
Jan 10 |
revised |
What can be said about zeros of $\zeta(s)$ sharing the largest real part? retag |
|
Jan 8 |
revised |
Does the Riemann hypothesis for liftable varieties over a finite field imply the Riemann hypothesis for all varieties over a finite field re-tag |
|
Jan 2 |
comment |
Elementary examples of the Weil conjectures See the exercises at the end of chapter 11 in Ireland and Rosen's "A Classical Introduction to Modern Number Theory" |
|
Jan 2 |
comment |
What are conjectures that are true for primes but then turned out to be false for some composite number? Can you explain what you mean by "true for primes but failed"? |
|
Dec 17 |
revised |
Upper bounds for $\zeta(s)$ on the critical line retag |
|
Dec 5 |
comment |
The Riemann zeros and the heat equation We could debate whether the derivation above means that the 1988 formula is the heat equation. But regardless I think this answer misses the spirit of the original question, of whether the connection to the heat equation is well known. The word 'heat' does not appear. |
|
Dec 5 |
awarded | ● Nice Question |
|
Dec 5 |
comment |
The Riemann zeros and the heat equation In that reference, do you mean the equation: $$ H_\lambda(x)=F_\lambda(D)H_0(x),\qquad D=d/dx, $$ where $$ F_\lambda(z)=\sum_{m=0}^\infty (-1)^m\lambda^m z^{2m}/m! $$ This is not the heat equation. |
|
Dec 4 |
asked | The Riemann zeros and the heat equation |
|
Nov 26 |
revised |
ALE Kähler manifolds are birational to deformations of $\mathbb{C}^n/G$. spelling in title |
|
Nov 20 |
comment |
A rapidly-converging series of the Hasse–Weil L-function associated with an elliptic curve over rationals See the book Analytic Number Theory by Iwaniec and Kowalski |
