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In mathematics, '''orthogonal polynomials on the unit circle''' are families of [[Orthogonal polynomials|polynomials that are orthogonal with respect to integration]] over the [[unit circle]] in the [[complex plane]], for some [[probability measure]] on the unit circle. They were  introduced  by {{harvs|txt|last=Szegő|year1=1920|year2=1921|year3=1939}}.
 
==Definition==
 
Suppose that μ is a probability measure on the unit circle in the complex plane, whose support is not finite. The orthogonal polynomials associated to μ are the polynomials Φ<sub>''n''</sub>(''z'') with leading coefficients ''z''<sup>''n''</sup> that are orthogonal with respect to the measure μ.
 
==The Szegő recurrence ==
 
Szegő's recurrence states that
 
:<math>\Phi_{n+1}(z)=z\Phi_n(z)-\overline\alpha_n\Phi_n^*(z)</math>
where
:<math>\Phi_n^*(z)=z^n\overline{\Phi_n(\overline{z}^{-1})}</math>
is the polynomial with its coefficients reversed and complex conjugated, and where the '''Verblunsky coefficients''' α<sub>''n''</sub> are complex numbers with absolute values less than 1.
 
==Verblunsky's theorem==
 
Verblunsky's theorem states that any sequence of complex numbers in the open unit disk is the sequence of Verblunsky coefficients for a unique probability measure on the unit circle with infinite support.
 
==Geronimus's theorem==
Geronimus's theorem states that the Verblunsky coefficients of the measure μ are the [[Schur parameters]] of the function ''f'' defined by the equations
:<math> \frac{1+zf(z)}{1-zf(z)}=F(z)=\int\frac{e^{i\theta}+z}{e^{i\theta}-z}d\mu.</math>
 
==Baxter's theorem==
 
Baxter's theorem states that the Verblunsky coefficients form an absolutely convergent series if and only if the moments of μ form an absolutely convergent series and the weight function ''w'' is strictly positive everywhere.
 
==Szegő's theorem==
 
Szegő's theorem states that
:<math>\prod(1-|\alpha_j|^2) = \exp\big(\int_0^{2\pi}\log(w(\theta))d\theta/2\pi\big)</math>  
where ''wd''θ/2π is the absolutely continuous part of the measure μ.
 
==Rakhmanov's thoerem==
 
Rakhmanov's theorem states that if the absolutely continuous part ''w'' of the measure μ is positive almost everywhere then the Verblunsky coefficients α<sub>''n''</sub> tend to 0.
 
==Examples==
 
The [[Rogers–Szegő polynomials]] are an example of orthogonal polynomials on the unit circle.
 
==References==
 
*{{dlmf|id=18.33|title=Orthogonal Polynomials on the unit circle|first=Tom H. |last=Koornwinder|first2=Roderick S. C.|last2= Wong|first3=Roelof |last3=Koekoek||first4=René F. |last4=Swarttouw}}
*{{Citation | last1=Simon | first1=Barry | author1-link=Barry Simon | title=Orthogonal polynomials on the unit circle. Part 1. Classical theory | url=http://books.google.com/books?id=d94r7kOSnKcC | publisher=[[American Mathematical Society]] | location=Providence, R.I. | series=American Mathematical Society Colloquium Publications | isbn=978-0-8218-3446-6 | mr=2105088 | year=2005 | volume=54}}
*{{Citation | last1=Simon | first1=Barry | author1-link=Barry Simon | title=Orthogonal polynomials on the unit circle. Part 2. Spectral theory | url=http://books.google.com/books?id=54juCPc3ulwC | publisher=[[American Mathematical Society]] | location=Providence, R.I. | series=American Mathematical Society Colloquium Publications | isbn=978-0-8218-3675-0 | mr=2105089 | year=2005 | volume=54}}
*{{Citation | last1=Szegő | first1=Gábor | title=Beiträge zur Theorie der Toeplitzschen Formen | url=http://dx.doi.org/10.1007/BF01199955 | publisher=Springer Berlin / Heidelberg | doi=10.1007/BF01199955 | year=1920 | journal=[[Mathematische Zeitschrift]] | issn=0025-5874 | volume=6 | pages=167–202}}
*{{Citation | last1=Szegő | first1=Gábor | title=Beiträge zur Theorie der Toeplitzschen Formen | url=http://dx.doi.org/10.1007/BF01279027 | publisher=Springer Berlin / Heidelberg | doi=10.1007/BF01279027 | year=1921 | journal=[[Mathematische Zeitschrift]] | issn=0025-5874 | volume=9 | pages=167–190}}
*{{Citation | last1=Szegő | first1=Gábor | title=Orthogonal Polynomials | url=http://books.google.com/books?id=3hcW8HBh7gsC | publisher= American Mathematical Society | series=Colloquium Publications | isbn=978-0-8218-1023-1 | mr=0372517 | year=1939 | volume=XXIII}}
 
[[Category:Orthogonal polynomials]]

Latest revision as of 08:59, 7 April 2013

In mathematics, orthogonal polynomials on the unit circle are families of polynomials that are orthogonal with respect to integration over the unit circle in the complex plane, for some probability measure on the unit circle. They were introduced by Template:Harvs.

Definition

Suppose that μ is a probability measure on the unit circle in the complex plane, whose support is not finite. The orthogonal polynomials associated to μ are the polynomials Φn(z) with leading coefficients zn that are orthogonal with respect to the measure μ.

The Szegő recurrence

Szegő's recurrence states that

Φn+1(z)=zΦn(z)αnΦn*(z)

where

Φn*(z)=znΦn(z1)

is the polynomial with its coefficients reversed and complex conjugated, and where the Verblunsky coefficients αn are complex numbers with absolute values less than 1.

Verblunsky's theorem

Verblunsky's theorem states that any sequence of complex numbers in the open unit disk is the sequence of Verblunsky coefficients for a unique probability measure on the unit circle with infinite support.

Geronimus's theorem

Geronimus's theorem states that the Verblunsky coefficients of the measure μ are the Schur parameters of the function f defined by the equations

1+zf(z)1zf(z)=F(z)=eiθ+zeiθzdμ.

Baxter's theorem

Baxter's theorem states that the Verblunsky coefficients form an absolutely convergent series if and only if the moments of μ form an absolutely convergent series and the weight function w is strictly positive everywhere.

Szegő's theorem

Szegő's theorem states that

(1|αj|2)=exp(02πlog(w(θ))dθ/2π)

where wdθ/2π is the absolutely continuous part of the measure μ.

Rakhmanov's thoerem

Rakhmanov's theorem states that if the absolutely continuous part w of the measure μ is positive almost everywhere then the Verblunsky coefficients αn tend to 0.

Examples

The Rogers–Szegő polynomials are an example of orthogonal polynomials on the unit circle.

References

  • Template:Dlmf
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