Universal non-compact operators between super-reflexive Banach spaces and the existence of a complemented copy of Hilbert space

DOI10.1007/BF02776075zbMath0616.46019OpenAlexW2028506924MaRDI QIDQ1821301

Stephen Dilworth

Publication date: 1985

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02776075

zbMATH Keywords

p-smooth Banach spaceq-convex Banach space

Mathematics Subject Classification ID

Classical Banach spaces in the general theory (46B25) Factorization theory (including Wiener-Hopf and spectral factorizations) of linear operators (47A68)

Related Items (2)

Functional calculus under the Tadmor--Ritt condition, and free interpolation by polynomials of a given degree ⋮ Non-Asplund Banach spaces and operators

Cites Work

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• On uncomplemented subspaces of \(L_p\), \(1<p<2\)
• Martingales with values in uniformly convex spaces
• On subspaces of Banach spaces without quasi-complements
• Semigroups of operators and measures of noncompactness
• Banach spaces which can be given an equivalent uniformly convex norm
• Un théorème sur les opérateurs linéaires entre espaces de Banach qui se factorisent par un espace de Hilbert
• s-Numbers of operators in Banach spaces
• A universal non-compact operator
• Note on a theorem of Murray

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