Effective construction of a class of positive operators in Hilbert space, which do not admit triangular factorization

DOI10.1016/j.jfa.2010.11.009zbMath1267.47030arXiv1009.1762OpenAlexW4240839946MaRDI QIDQ442200

Lev A. Sakhnovich

Publication date: 10 August 2012

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1009.1762

zbMATH Keywords

nest algebrahyperintransitive operatormultiplicity 1triangular operators

Mathematics Subject Classification ID

Factorization theory (including Wiener-Hopf and spectral factorizations) of linear operators (47A68) Quasitriangular and nonquasitriangular, quasidiagonal and nonquasidiagonal linear operators (47A66)

Related Items (1)

Generalized stationary processes: applications and examples

Cites Work

• Nest algebras and similarity transformations
• Connection formulae for Painlevé V functions. II: the \(\delta\) function Bose gas problem
• Factorization of operators in \(L^ 2(\)a,b)
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• On Krein's differential system and its generalization
• Triangular Operator Algebras: Fundamentals and Hyperreducible Theory
• Matched Filtering for Generalized Stationary Processes
• On Some Algebras of Operators
• Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - I
• Integral equations with difference kernels on finite intervals
• On reducing the canonical system to two dual differential systems
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