Spherical isometries are hyporeflexive

DOI10.1216/rmjm/1181071657zbMath0942.47006OpenAlexW1992907556MaRDI QIDQ1806246

Marek Ptak, Vladimír Müller

Publication date: 15 August 2000

Published in: Rocky Mountain Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: http://math.la.asu.edu/~rmmc/rmj/Vol29-2/CONT29-2/CONT29-2.html

zbMATH Keywords

commutantreflexivespherical isometryhyperreflexivehyporeflexive

Mathematics Subject Classification ID

Geometry and structure of normed linear spaces (46B20) Invariant subspaces of linear operators (47A15)

Related Items (2)

Some crystallographic Haar type composite dilation wavelets for P4 = C4 ⋉ ℤ2 ⋮ Aluthge transforms of 2-variable weighted shifts

Cites Work

• A factorization theorem with applications to invariant subspaces and the reflexivity of isometries
• On commuting isometries
• Reflexivity of isometries
• Every Isometry is Reflexive
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