Subdifferentiability of the norm and the Banach--Stone theorem for real and complex JB*-triples

DOI10.1007/S00229-004-0477-6zbMath1058.46005OpenAlexW2017357284MaRDI QIDQ1882580

Antonio M. Peralta, Julio Becerra Guerrero

Publication date: 1 October 2004

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

Full work available at URL: https://doi.org/10.1007/s00229-004-0477-6

zbMATH Keywords

real \(JB^*\)-triplestrong subdifferentiabilityBanach--Stone theoremweakly compact \(JB^*\)-triple

Mathematics Subject Classification ID

General theory of (C^*)-algebras (46L05) Isometric theory of Banach spaces (46B04) Nonassociative selfadjoint operator algebras (46L70)

Related Items (6)

Similarities and differences between real and complex Banach spaces: an overview and recent developments ⋮ The fixed point property in \(JB^*\)-triples and preduals of \(JBW^*\)-triples ⋮ The Daugavet property of \(C^{\ast}\)-algebras, \(JB^{\ast}\)-triples, and of their isometric preduals ⋮ Banach space characterizations of unitaries: a survey ⋮ The Dunford--Pettis and the Kadec--Klee properties on tensor products of JB*-triples ⋮ Isometries of real Hilbert \(C^{\ast}\)-modules

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