The λ-property in schreier's space S and the Lorentz space d(a, 1)

DOI10.1017/S0017089500009368zbMath0745.46027MaRDI QIDQ4712277

Thaddeus J. Shura, David A. Trautman

Publication date: 25 June 1992

Published in: Glasgow Mathematical Journal (Search for Journal in Brave)

zbMATH Keywords

Lorentz spaceSchreier's spaceextreme point structure\(\lambda\)-functionclassical Banach spaces which enjoy the \(\lambda\)-property

Mathematics Subject Classification ID

Sequence spaces (including Köthe sequence spaces) (46A45) Classical Banach spaces in the general theory (46B25) Banach sequence spaces (46B45)

Related Items

Surjective isometries on Banach sequence spaces: a survey ⋮ The Schreier space does not have the uniform 𝜆-property ⋮ On the geometry of higher order Schreier spaces ⋮ EXTREME POINTS FOR COMBINATORIAL BANACH SPACES

Cites Work

• A geometric function determined by extreme points of the unit ball of a normed space
• Tsirelson's space. With an appendix by J. Baker, O. Slotterbeck and R. Aron
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