Książka Toeplitz Operators and Spectral Function Theory N. Nikolsky

Toeplitz Operators and Spectral Function Theory

Essays from the Leningrad Seminar on Operator Theory

Autor: N. Nikolsky
Język: Angielski
Oprawa: Miękka
Wydawca: Springer Basel
Dostępność: Dostępna u dostawcy
Wysyłamy za 5-8 dni
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The volume contains selected papers of the Spectral Function Theory seminar, Leningrad Branch of Ste...

Informacje o książce

Autor
Język
Angielski
Oprawa
Książka - Miękka
Data wydania
2013
strony
421
EAN
9783034855891
ISBN
3034855893
Enbook ID
02644519
Wydawca
Waga
734
Wymiary
170 x 244 x 24

Pełny opis

The volume contains selected papers of the Spectral Function Theory seminar, Leningrad Branch of Steklov Mathematical Institute. The papers are mostly devoted to the theory of Toeplitz and model operators. These subjects are considered here from various points of view. Several papers concern the relationships of Toeplitz operators to weighted polynomial approximation. Namely, two papers by B. Solomyak and A. Volberg intensively treat the problem of spectra! multiplicity f~r analytic Toeplitz operators (which are, in fact, multiplication operators) and my paper can serve as an introduction to the problem. This theme of multiplicities is continued in a paper by V. Vasyunin where the multiplicity of the spectrum is computed for Hilbert space contractions with finite defect indices. V. Peller's paper deals with a perturbation theory problem for Toeplitz operators. In a paper by D. Yakubovich a new similarity model for a class of Toeplitz operators is constructed. S. Treil' presents a survey of a part of spectral function theory for vector valued function (Szego-Kolmogorov extreme prob!ems for operator weights, bases of vector rational functions, estimations of Hilbert transform with respect to operator weights, the operator corona problem). As a concluding remark I dare only note that the whole collection convinces us once more without a doubt of the fruitfullness of the natural union of operator theory and complex analysis (if at all the union of these fields is at all different from their intersection).

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