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In mathematics, '''Montgomery's pair correlation conjecture''' is a conjecture made by {{harvs|txt|authorlink=Hugh Montgomery (mathematician)|year=1973|last=Montgomery|first=Hugh}} that the pair correlation between pairs of zeros of the [[Riemann zeta function]] (normalized to have unit average spacing) is
:<math>1-\left(\frac{\sin(\pi u)}{\pi u}\right)^2 +\delta(u),</math>
which, as [[Freeman Dyson]] pointed out to him, is the same as the pair [[correlation function]] of [[Gaussian unitary ensemble|random Hermitian matrices]]. Informally, this means that the chance of finding a zero in a very short interval of length 2π''L''/log(''T'') at a distance 2π''u''/log(''T'') from a zero 1/2+''iT'' is about ''L'' times the expression above. (The factor 2π/log(''T'') is a normalization factor that can be thought of informally as the average spacing between zeros with imaginary part about ''T''.) {{harvs|txt|authorlink=Andrew Odlyzko|year=1987|last=Odlyzko|first=Andrew}} showed that the conjecture was supported by large-scale computer calculations of the zeros. The conjecture has been extended to correlations of more than 2 zeros, and also to zeta functions of automorphic representations {{harv|Rudnick|Sarnak|1996}}. In 1982 a student of Montgomery's, Ali Erhan Özlük, ''proved'' the pair correlation conjecture for some of Dirichlet's L-functions.{{harvs|txt|authorlink=A.E.Ozluk |year=1982|last=Ozluk |first=A.E.}}


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The connection with random unitary matrices could lead to a proof of the [[Riemann hypothesis]]. The [[Hilbert–Pólya conjecture]] asserts that the zeros of the Riemann Zeta function correspond to the eigenvalues of a linear operator, and implies RH. Some people think this is a promising approach ({{harvs|txt|authorlink=Andrew Odlyzko|year=1987|last=Odlyzko|first=Andrew}}).
 
Montgomery was studying the [[Fourier transform]] ''F''(''x'') of the pair correlation function, and showed (assuming the Riemann hypothesis) that it was
equal to |''x''| for |''x''|<1. His methods were unable to determine it for |''x''|≥1, but he  conjectured that it was equal to 1 for these ''x'', which implies that the pair correlation function is as above.
 
== Numerical calculation by Odlyzko ==
[[File:Montgomery-Odlyzko law.png|right|thumb|The real line describes the two-point correlation function of the random matrix of type GUE. Blue dots describe the normalized spacings of the non trivial zeros of Riemann zeta function, the first 10<sup>5</sup> zeros.]]
 
In the 1980s, motivated by the Montgomery's conjecture, Odlyzko began an intensive numerical study of the statistics of the zeros of ζ(s). He confirmed that the distribution of the spacings between non-trivial zeros using detail numerical calculation and demonstrated that the Montgomery's conjecture would be true and the distribution would agree with the distribution of spacings of GUE random matrics eigenvalues using [[Cray X-MP]]. In 1987 he reported them on the paper {{harvs|txt|authorlink=Andrew Odlyzko|year=1987|last=Odlyzko|first=Andrew}}.
 
For non trivial zero, 1/2+i&gamma;<sub>n</sub>, let the normalized spacings be
:<math>
\delta_n = (\gamma_{n+1}-\gamma_{n}) \frac{ \log{ \frac{\gamma_n}{2 \pi} }}{2 \pi}
.</math>
Then we would expect the following formula as the limit, M, N →∞. Then
 
:<math>\frac{1}{M} \{(n,k) | N \leq n \leq N+M, \,</math>
:::<math>k \geq 0, \,\delta_{n}+ \delta_{n+1}+ \cdots +\delta_{n+k} \in [ \alpha, \beta]  \}</math>
:::::<math>\sim  \int_{\alpha}^{\beta} \left (
1- \biggl ( \frac{\sin{\pi u}}{\pi u}  \biggr )^2  \right ) du
</math>
 
Based on a new algorithm developed by Odlyzko and Schönhage that allowed them to compute a value of ζ(1/2 + it) in an average time of t<sup>ε</sup> steps, he computed millions of zeros at heights around 10<sup>20</sup> and spectacularly confirmed the GUE conjecture.<ref name ="odlyzko1989">A. M. Odlyzko, "The 10<sup>20</sup>-th zero of the Riemann zeta function and 70 million of its neighbors," AT&T Bell Lab. preprint (1989)</ref><ref name ="metha">M. Mehta (1990), chap.1</ref>
 
Here, the upper figure contains the first 10<sup>5</sup> non-trivial zeros of the Riemann zeta function. The bellow figure contains the first 10<sup>20</sup> zeros. Then they show that as the more the sampling zeros, the more approximately their distribution shapes to the GUE random matrix.
 
==References==
{{reflist}}
*{{Citation | last1=Ozluk |first1=A.E. | title=Pair Correlation of Zeros of Dirichlet's L-functions | series=Ph. D. Dissertation |publisher=Univ. of Michigan |location=Ann Arbor |year=1982 }}
*{{Citation | author1-link=Nicholas M. Katz | author2-link=Peter Sarnak | last1=Katz | first1=Nicholas M. | last2=Sarnak | first2=Peter | title=Zeroes of zeta functions and symmetry | url=http://www.ams.org/bull/1999-36-01/S0273-0979-99-00766-1/home.html | doi=10.1090/S0273-0979-99-00766-1  | mr=1640151  | year=1999 | journal=American Mathematical Society. Bulletin. New Series | issn=0002-9904 | volume=36 | issue=1 | pages=1–26}}
*{{Citation | last1=Montgomery | first1=Hugh L. | title=Analytic number theory |series=Proc. Sympos. Pure Math.|volume= XXIV | publisher=[[American Mathematical Society]] | location=Providence, R.I. | mr=0337821  | year=1973 | chapter=The pair correlation of zeros of the zeta function | pages=181–193}}
*{{Citation | authorlink=Odlyzko | last1=Odlyzko | first1=A. M. | title=On the distribution of spacings between zeros of the zeta function | jstor=2007890 | mr=866115  | year=1987 | journal=[[Mathematics of Computation]] | issn=0025-5718 | volume=48 | issue=177 | pages=273–308 | doi=10.2307/2007890 | publisher=American Mathematical Society}}
*{{Citation | author2-link=Peter Sarnak | last1=Rudnick | first1=Zeév | last2=Sarnak | first2=Peter | title=Zeros of principal L-functions and random matrix theory | url=http://projecteuclid.org/euclid.dmj/1077245671 | doi=10.1215/S0012-7094-96-08115-6 | mr=1395406  | year=1996 | journal=[[Duke Mathematical Journal]] | issn=0012-7094 | volume=81 | issue=2 | pages=269–322}}
 
[[Category:Zeta and L-functions]]
[[Category:Conjectures]]
[[Category:Analytic number theory]]

Revision as of 03:26, 2 January 2014

In mathematics, Montgomery's pair correlation conjecture is a conjecture made by Template:Harvs that the pair correlation between pairs of zeros of the Riemann zeta function (normalized to have unit average spacing) is

which, as Freeman Dyson pointed out to him, is the same as the pair correlation function of random Hermitian matrices. Informally, this means that the chance of finding a zero in a very short interval of length 2πL/log(T) at a distance 2πu/log(T) from a zero 1/2+iT is about L times the expression above. (The factor 2π/log(T) is a normalization factor that can be thought of informally as the average spacing between zeros with imaginary part about T.) Template:Harvs showed that the conjecture was supported by large-scale computer calculations of the zeros. The conjecture has been extended to correlations of more than 2 zeros, and also to zeta functions of automorphic representations Template:Harv. In 1982 a student of Montgomery's, Ali Erhan Özlük, proved the pair correlation conjecture for some of Dirichlet's L-functions.Template:Harvs

The connection with random unitary matrices could lead to a proof of the Riemann hypothesis. The Hilbert–Pólya conjecture asserts that the zeros of the Riemann Zeta function correspond to the eigenvalues of a linear operator, and implies RH. Some people think this is a promising approach (Template:Harvs).

Montgomery was studying the Fourier transform F(x) of the pair correlation function, and showed (assuming the Riemann hypothesis) that it was equal to |x| for |x|<1. His methods were unable to determine it for |x|≥1, but he conjectured that it was equal to 1 for these x, which implies that the pair correlation function is as above.

Numerical calculation by Odlyzko

The real line describes the two-point correlation function of the random matrix of type GUE. Blue dots describe the normalized spacings of the non trivial zeros of Riemann zeta function, the first 105 zeros.

In the 1980s, motivated by the Montgomery's conjecture, Odlyzko began an intensive numerical study of the statistics of the zeros of ζ(s). He confirmed that the distribution of the spacings between non-trivial zeros using detail numerical calculation and demonstrated that the Montgomery's conjecture would be true and the distribution would agree with the distribution of spacings of GUE random matrics eigenvalues using Cray X-MP. In 1987 he reported them on the paper Template:Harvs.

For non trivial zero, 1/2+iγn, let the normalized spacings be

Then we would expect the following formula as the limit, M, N →∞. Then

Based on a new algorithm developed by Odlyzko and Schönhage that allowed them to compute a value of ζ(1/2 + it) in an average time of tε steps, he computed millions of zeros at heights around 1020 and spectacularly confirmed the GUE conjecture.[1][2]

Here, the upper figure contains the first 105 non-trivial zeros of the Riemann zeta function. The bellow figure contains the first 1020 zeros. Then they show that as the more the sampling zeros, the more approximately their distribution shapes to the GUE random matrix.

References

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    Once you place down the one per cent choice price to carry down a non-public property, it's important to accept its situation as it is whenever you move in – faulty air-con, choked rest room and all. Get round this by asking your agent to incorporate a ultimate inspection clause within the possibility-to-buy letter. HDB flat patrons routinely take pleasure in this security net. "There's a ultimate inspection of the property two days before the completion of all HDB transactions. If the air-con is defective, you can request the seller to repair it," says Kelvin.

    15.6.1 As the agent is an intermediary, generally, as soon as the principal and third party are introduced right into a contractual relationship, the agent drops out of the image, subject to any problems with remuneration or indemnification that he could have against the principal, and extra exceptionally, against the third occasion. Generally, agents are entitled to be indemnified for all liabilities reasonably incurred within the execution of the brokers´ authority.

    To achieve the very best outcomes, you must be always updated on market situations, including past transaction information and reliable projections. You could review and examine comparable homes that are currently available in the market, especially these which have been sold or not bought up to now six months. You'll be able to see a pattern of such report by clicking here It's essential to defend yourself in opposition to unscrupulous patrons. They are often very skilled in using highly unethical and manipulative techniques to try and lure you into a lure. That you must also protect your self, your loved ones, and personal belongings as you'll be serving many strangers in your home. Sign a listing itemizing of all of the objects provided by the proprietor, together with their situation. HSR Prime Recruiter 2010
  1. A. M. Odlyzko, "The 1020-th zero of the Riemann zeta function and 70 million of its neighbors," AT&T Bell Lab. preprint (1989)
  2. M. Mehta (1990), chap.1