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In [[mathematics]], the '''Littlewood subordination theorem''', proved by [[J. E. Littlewood]] in 1925, is a theorem in [[operator theory]] and [[complex analysis]]. It states that any [[holomorphic]] [[univalent function|univalent]] self-mapping of  the [[unit disk]] in the [[complex numbers]] that fixes 0 induces a [[contraction operator|contractive]] [[composition operator]] on various [[function space]]s of holomorphic functions on the disk. These spaces include the [[Hardy space]]s, the [[Bergman space]]s and [[Dirichlet space]].


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==Subordination theorem==
Let ''h'' be a holomorphic univalent mapping of the unit disk ''D'' into itself such that ''h''(0) = 0. Then the composition operator ''C''<sub>''h''</sub> defined on holomorphic functions ''f'' on ''D'' by
 
:<math>C_h(f) = f\circ h</math>
 
defines a linear operator with [[operator norm]] less than 1 on the Hardy spaces <math> H^p(D)</math>, the Bergman spaces <math>A^p(D)</math>.
(1 ≤ ''p'' < ∞) and the Dirichlet space <math> \mathcal{D}(D)</math>.
 
The norms on these spaces are defined by:
 
:<math> \|f\|_{H^p}^p = \sup_r {1\over 2\pi}\int_0^{2\pi} |f(re^{i\theta})|^p \, d\theta</math>
 
:<math> \|f\|_{A^p}^p = {1\over \pi} \iint_D |f(z)|^p\, dx\,dy</math>
:<math> \|f\|_{\mathcal D}^2 = {1\over  \pi} \iint_D |f^\prime(z)|^2\, dx\,dy= {1\over 4 \pi} \iint_D |\partial_x f|^2 + |\partial_y f|^2\, dx\,dy</math>
 
==Littlewood's inequalities==
Let ''f'' be a holomorphic function on the unit disk ''D'' and let ''h'' be a holomorphic univalent mapping of ''D'' into itself with ''h''(0) = 0. Then
if 0 < ''r'' < 1 and 1 ≤ ''p'' < ∞
 
:<math>\int_0^{2\pi} |f(h(re^{i\theta}))|^p \, d\theta \le \int_0^{2\pi} |f(re^{i\theta})|^p \, d\theta.</math>
 
This inequality also holds for 0 < ''p'' < 1, although in this case there is no operator interpretation.
==Proofs==
===Case ''p'' = 2===
To prove the result for ''H''<sup>2</sup> it suffices to show that for ''f'' a polynomial<ref>{{harvnb|Nikolski|2002|pp=56–57}}</ref>
 
:<math>\displaystyle{\|C_h f\|^2 \le \|f\|^2,}</math>
 
Let ''U'' be the unilateral shift defined by
 
:<math> \displaystyle{Uf(z)= zf(z)}.</math>
 
This has adjoint ''U''* given by
 
:<math> U^*f(z) ={f(z)-f(0)\over z}.</math>
 
Since ''f''(0) = ''a''<sub>0</sub>, this gives
 
:<math> f= a_0 + zU^*f</math>
 
and hence
 
:<math> C_h f = a_0 + h C_hU^*f.</math>
 
Thus
 
:<math> \|C_h f\|^2 = |a_0|^2 + \|hC_hU^*f\|^2 \le |a_0^2|+ \|C_h U^*f\|^2.</math>
 
Since ''U''*''f'' has degree less than ''f'', it follows by induction that
 
:<math>\|C_h U^*f\|^2 \le \|U^*f\|^2 = \|f\|^2 - |a_0|^2,</math>
 
and hence
 
:<math>\|C_h f\|^2 \le  \|f\|^2.</math>
 
The same method of proof works for ''A''<sup>2</sup> and <math>\mathcal D.</math>
 
===General Hardy spaces===
If ''f'' is in Hardy space ''H''<sup>''p''</sup>, then it has a [[Hardy space#Factorization into inner and outer functions (Beurling)|factorization]]<ref>{{harvnb|Nikolski|2002|p=57}}</ref>
 
:<math> f(z) = f_i(z)f_o(z)</math>
 
with ''f''<sub>''i''</sub> an [[inner function]] and ''f''<sub>''o''</sub> an [[outer function]].
 
Then
 
:<math> \|C_h f\|_{H^p} \le \|(C_hf_i) (C_h f_o)\|_{H^p} \le \|C_h f_o\|_{H^p} \le \|C_h f_o^{p/2}\|_{H^2}^{2/p} \le \|f\|_{H^p}.</math>
===Inequalities===
Taking 0 < ''r'' < 1, Littlewood's inequalities follow by applying the Hardy space inequalities to the function
 
:<math> f_r(z)=f(rz).</math>
 
The inequalities can also be deduced, following {{harvtxt|Riesz|1925}}, using [[subharmonic function]]s.<ref>{{harvnb|Duren|1970}}</ref><ref>{{harvnb|Shapiro|1993|p=19}}</ref> The inequaties in turn immediately imply the subordination theorem for general Bergman spaces.
 
==Notes==
{{reflist|2}}
 
==References==
*{{citation|last=Duren|first= P. L.|title=Theory of H <sup>p</sup> spaces|series=Pure and Applied Mathematics|volume= 38|
publisher= Academic Press|year=1970}}
*{{citation|last=Littlewood|first=J. E.|title=On inequalities in the theory of functions|journal=Proc. London Math. Soc.|year=1925|volume=23|pages=481–519}}
*{{citation|last=Nikolski|first=N. K.|title=Operators, functions, and systems: an easy reading. Vol. 1. Hardy, Hankel, and Toeplitz|series=  Mathematical Surveys and Monographs|volume= 92|publisher= American Mathematical Society|year= 2002|id= ISBN 0-8218-1083-9}}
*{{citation|first=F.|last=Riesz|title=Sur une inégalite de M. Littlewood dans la théorie des fonctions|journal= Proc. London Math. Soc.|volume= 23|year=1925|pages= 36–39}}
*{{citation|last=Shapiro|first=J. H.|title=Composition operators and classical function theory|series=Universitext: Tracts in Mathematics|publisher= Springer-Verlag|year= 1993|id=ISBN 0-387-94067-7}}
 
[[Category:Operator theory]]
[[Category:Theorems in complex analysis]]

Revision as of 12:56, 25 January 2014

In mathematics, the Littlewood subordination theorem, proved by J. E. Littlewood in 1925, is a theorem in operator theory and complex analysis. It states that any holomorphic univalent self-mapping of the unit disk in the complex numbers that fixes 0 induces a contractive composition operator on various function spaces of holomorphic functions on the disk. These spaces include the Hardy spaces, the Bergman spaces and Dirichlet space.

Subordination theorem

Let h be a holomorphic univalent mapping of the unit disk D into itself such that h(0) = 0. Then the composition operator Ch defined on holomorphic functions f on D by

Ch(f)=f∘h

defines a linear operator with operator norm less than 1 on the Hardy spaces Hp(D), the Bergman spaces Ap(D). (1 ≤ p < ∞) and the Dirichlet space 𝒟(D).

The norms on these spaces are defined by:

‖f‖Hpp=supr12π∫02π|f(reiθ)|pdθ
‖f‖App=1π∬D|f(z)|pdxdy
‖f‖𝒟2=1π∬D|f′(z)|2dxdy=14π∬D|∂xf|2+|∂yf|2dxdy

Littlewood's inequalities

Let f be a holomorphic function on the unit disk D and let h be a holomorphic univalent mapping of D into itself with h(0) = 0. Then if 0 < r < 1 and 1 ≤ p < ∞

∫02π|f(h(reiθ))|pdθ≤∫02π|f(reiθ)|pdθ.

This inequality also holds for 0 < p < 1, although in this case there is no operator interpretation.

Proofs

Case p = 2

To prove the result for H2 it suffices to show that for f a polynomial[1]

‖Chf‖2≤‖f‖2,

Let U be the unilateral shift defined by

Uf(z)=zf(z).

This has adjoint U* given by

U∗f(z)=f(z)−f(0)z.

Since f(0) = a0, this gives

f=a0+zU∗f

and hence

Chf=a0+hChU∗f.

Thus

‖Chf‖2=|a0|2+‖hChU∗f‖2≤|a02|+‖ChU∗f‖2.

Since U*f has degree less than f, it follows by induction that

‖ChU∗f‖2≤‖U∗f‖2=‖f‖2−|a0|2,

and hence

‖Chf‖2≤‖f‖2.

The same method of proof works for A2 and 𝒟.

General Hardy spaces

If f is in Hardy space Hp, then it has a factorization[2]

f(z)=fi(z)fo(z)

with fi an inner function and fo an outer function.

Then

‖Chf‖Hp≤‖(Chfi)(Chfo)‖Hp≤‖Chfo‖Hp≤‖Chfop/2‖H22/p≤‖f‖Hp.

Inequalities

Taking 0 < r < 1, Littlewood's inequalities follow by applying the Hardy space inequalities to the function

fr(z)=f(rz).

The inequalities can also be deduced, following Template:Harvtxt, using subharmonic functions.[3][4] The inequaties in turn immediately imply the subordination theorem for general Bergman spaces.

Notes

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References

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    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.

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