\(\alpha\)-admissibility for Ritt operators

DOI10.1007/s11785-013-0326-2zbMathNonearXiv1301.4900OpenAlexW1981745365MaRDI QIDQ483908

Christian Le Merdy

Publication date: 17 December 2014

Published in: Complex Analysis and Operator Theory (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1301.4900

Mathematics Subject Classification ID

Functional calculus for linear operators (47A60) Special classes of linear operators (47B99)

Related Items (1)

\(\beta\)-admissibility of observation operators for hypercontractive semigroups

Cites Work

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• Dilation of Ritt operators on \(L^p\)-spaces
• \(\alpha \)-admissibility of the right-shift semigroup on \(L^2(\mathbb R_+)\)
• \(\alpha \)-admissibility of observation operators in discrete and continuous time
• \(H^{\infty}\) functional calculus and square function estimates for Ritt operators
• The functional calculus for sectorial operators
• Applications of the discrete Weiss conjecture in operator theory
• Admissibility of unbounded operators and well-posedness of linear systems in Banach spaces
• Maximal regularity of discrete and continuous time evolution equations
• Maximal theorems and square functions for analytic operators on L ^p -spaces
• Counterexamples to the Discrete and Continuous Weighted Weiss Conjectures
• On Banach spaces containing $c_{0}$. A supplement to the paper by J.Hoffman-Jørgensen "Sums of independent Banach space valued random variables"
• THE WEISS CONJECTURE FOR BOUNDED ANALYTIC SEMIGROUPS
• On square functions associated to sectorial operators
• Weighted Admissibility and Wellposedness of Linear Systems in Banach Spaces
• Wavelet transform for functions with values in UMD spaces
• Analyticity and discrete maximal regularity on \(\ell_p\)-spaces

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