On (A,m)-expansive operators

DOI10.4064/SM213-1-2zbMath1275.47037OpenAlexW2084210547MaRDI QIDQ4905264

Ji Eun Lee, Eungil Ko, Yoenha Kim, Sungeun Jung

Publication date: 15 February 2013

Published in: Studia Mathematica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4064/sm213-1-2

zbMATH Keywords

single-valued extension property (SVEP)subscalar operator\((A,m)\)-expansive operators\((A,m)\)-isometric operators

Mathematics Subject Classification ID

Linear operator inequalities (47A63) Local spectral properties of linear operators (47A11)

Related Items (16)

Liftings and extensions of operators in Brownian setting ⋮ Operators with expansive \(m\)-isometric liftings ⋮ Expansive operators which are power bounded or algebraic ⋮ Some results on \((A; (m, n))\)-isosymmetric operators on a Hilbert space ⋮ On (A, m)-isometric commuting tuples of operators on a Hilbert space ⋮ On (k,n) power quasinormal operators ⋮ \((A,m)\)-isometries on Hilbert spaces ⋮ Classes of operators related to m -hypercontractive and m -hyperexpansive Hilbert space operators ⋮ \((A,m)\)-isometric unilateral weighted shifts in semi-Hilbertian spaces ⋮ Expansive operators and Drazin invertibility ⋮ The Cauchy dual and 2-isometric liftings of concave operators ⋮ Three-isometric liftings with invariant isometric part ⋮ On \((m, P)\)-expansive operators: products, perturbation by nilpotents, Drazin invertibility ⋮ Partial isometries and the conjecture of C. K. Fong and S. K. Tsui ⋮ Decomposing algebraic \(m\)-isometric tuples ⋮ (A,m)-Symmetric commuting tuples of operators on a Hilbert space

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