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Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators. / Baranov, A.; Belov, Y.; Borichev, A.; Yakubovich, D.

Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski. Theta Foundation, 2013.

Research output: Chapter in Book/Report/Conference proceedingArticle in an anthologypeer-review

Harvard

Baranov, A, Belov, Y, Borichev, A & Yakubovich, D 2013, Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators. in Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski. Theta Foundation.

APA

Baranov, A., Belov, Y., Borichev, A., & Yakubovich, D. (2013). Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators. In Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski Theta Foundation.

Vancouver

Baranov A, Belov Y, Borichev A, Yakubovich D. Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators. In Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski. Theta Foundation. 2013

Author

Baranov, A. ; Belov, Y. ; Borichev, A. ; Yakubovich, D. / Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators. Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski. Theta Foundation, 2013.

BibTeX

@inbook{6fcb3045903c4f209bce1a544dae28c9,
title = "Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators",
abstract = "We survey recent results concerning the hereditary completeness of some special systems of functions and the spectral synthesis problem for a related class of linear operators. We present a solution of the spectral synthesis problem for systems of exponentials in $L^2(-\pi,\pi)$. Analogous results are obtained for the systems of reproducing kernels in the de Branges spaces of entire functions. We also apply these results (via a functional model) to the spectral theory of rank one perturbations of compact self-adjoint operators.",
author = "A. Baranov and Y. Belov and A. Borichev and D. Yakubovich",
year = "2013",
language = "English",
isbn = "978-606-8443-02-7",
booktitle = "Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski",
publisher = "Theta Foundation",
address = "Romania",

}

RIS

TY - CHAP

T1 - Recent developments in spectral synthesis for exponential systems and for non-self-adjoint operators

AU - Baranov, A.

AU - Belov, Y.

AU - Borichev, A.

AU - Yakubovich, D.

PY - 2013

Y1 - 2013

N2 - We survey recent results concerning the hereditary completeness of some special systems of functions and the spectral synthesis problem for a related class of linear operators. We present a solution of the spectral synthesis problem for systems of exponentials in $L^2(-\pi,\pi)$. Analogous results are obtained for the systems of reproducing kernels in the de Branges spaces of entire functions. We also apply these results (via a functional model) to the spectral theory of rank one perturbations of compact self-adjoint operators.

AB - We survey recent results concerning the hereditary completeness of some special systems of functions and the spectral synthesis problem for a related class of linear operators. We present a solution of the spectral synthesis problem for systems of exponentials in $L^2(-\pi,\pi)$. Analogous results are obtained for the systems of reproducing kernels in the de Branges spaces of entire functions. We also apply these results (via a functional model) to the spectral theory of rank one perturbations of compact self-adjoint operators.

M3 - Article in an anthology

SN - 978-606-8443-02-7

BT - Recent Trends in Analysis, Proceedings of the conferenece in honor of Nikolai Nikolski

PB - Theta Foundation

ER -

ID: 4662870