Operator inequalities, functional models and ergodicity

We discuss when an operator T, subject to a rather general inequality in hereditary form, admits a unitarily equivalent functional model of Agler type in the reproducing kernel Hilbert space associated to the inequality. The kernel need not be of Nevanlinna-Pick type. We define a defect operator D i...

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Published inJournal of mathematical analysis and applications Vol. 498; no. 2; p. 124984
Main Authors Abadias, Luciano, Bello, Glenier, Yakubovich, Dmitry
Format Journal Article
LanguageEnglish
Published Elsevier Inc 15.06.2021
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ISSN0022-247X
1096-0813
1096-0813
DOI10.1016/j.jmaa.2021.124984

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Abstract We discuss when an operator T, subject to a rather general inequality in hereditary form, admits a unitarily equivalent functional model of Agler type in the reproducing kernel Hilbert space associated to the inequality. The kernel need not be of Nevanlinna-Pick type. We define a defect operator D in our context and discuss the structure of the spectrum of T when D is of finite rank. As a second application, some consequences concerning the ergodic behavior of the operator T are derived.
AbstractList We discuss when an operator T, subject to a rather general inequality in hereditary form, admits a unitarily equivalent functional model of Agler type in the reproducing kernel Hilbert space associated to the inequality. The kernel need not be of Nevanlinna-Pick type. We define a defect operator D in our context and discuss the structure of the spectrum of T when D is of finite rank. As a second application, some consequences concerning the ergodic behavior of the operator T are derived.
ArticleNumber 124984
Author Yakubovich, Dmitry
Bello, Glenier
Abadias, Luciano
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  givenname: Dmitry
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  email: dmitry.yakubovich@uam.es
  organization: Departamento de Matemáticas, Universidad Autónoma de Madrid, Cantoblanco, 28049 Madrid, Spain
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Issue 2
Keywords Dilation
Operator inequality
Ergodic properties
Functional model
Language English
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Snippet We discuss when an operator T, subject to a rather general inequality in hereditary form, admits a unitarily equivalent functional model of Agler type in the...
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StartPage 124984
SubjectTerms Dilation
Ergodic properties
Functional model
Operator inequality
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Title Operator inequalities, functional models and ergodicity
URI https://dx.doi.org/10.1016/j.jmaa.2021.124984
https://doi.org/10.1016/j.jmaa.2021.124984
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