Some properties of \(m\)-isometries and \(m\)-invertible operators on Banach spaces

DOI10.1016/S0252-9602(12)60034-4zbMath1255.47003MaRDI QIDQ1931195

Ould Ahmed Mahmoud Sid Ahmed

Publication date: 24 January 2013

Published in: Acta Mathematica Scientia. Series B. (English Edition) (Search for Journal in Brave)

zbMATH Keywords

point spectrum\(m\)-isometry\(m\)-left inverse\(m\)-right inverseapproximate spectrum

Mathematics Subject Classification ID

General (adjoints, conjugates, products, inverses, domains, ranges, etc.) (47A05)

Related Items (12)

Arithmetic progressions and its applications to \((m,q)\)-isometries: a survey ⋮ Left m-invertibility by the adjoint of Drazin inverse and m-selfadjointness of Hilbert spaces ⋮ Class of operators related to a \((m,C)\)-isometric tuple of commuting operators ⋮ Isometric, symmetric and isosymmetric commuting \(d\)-tuples of Banach space operators ⋮ On some normality-like properties and Bishop's property \((\beta)\) for a class of operators on Hilbert spaces ⋮ Structure of \(n\)-quasi left \(m\)-invertible and related classes of operators ⋮ On n-quasi-(m,C)-isometric operators ⋮ On \((m, P)\)-expansive operators: products, perturbation by nilpotents, Drazin invertibility ⋮ The n-inverses of a matrix ⋮ Structure of elementary operators defining \(m\)-left invertible, \(m\)-selfadjoint and related classes of operators ⋮ Power bounded m-left invertible operators ⋮ Structures of left n-invertible operators and their applications

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