Ideals of operators and the metric approximation property
From MaRDI portal
Publication:1876267
DOI10.1016/j.jfa.2003.10.001zbMath1068.46014OpenAlexW2085619415MaRDI QIDQ1876267
Publication date: 16 August 2004
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jfa.2003.10.001
Geometry and structure of normed linear spaces (46B20) Spaces of operators; tensor products; approximation properties (46B28) Isometric theory of Banach spaces (46B04) Linear spaces of operators (47L05)
Related Items (7)
Ideal structures in vector-valued polynomial spaces ⋮ Lifting bounded approximation properties from Banach spaces to their dual spaces ⋮ Geometry of spaces of compact operators ⋮ Norm-preserving extensions of functionals and denting points of convex sets ⋮ Unconditional ideals of finite rank operators ⋮ Bounded approximation properties via integral and nuclear operators ⋮ The weak metric approximation property
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- \(M\)-ideals in Banach spaces and Banach algebras
- Remarks on Banach spaces of compact operators
- The metric approximation property, norm-one projections and intersection properties of balls
- Isometric factorization of weakly compact operators and the approximation property
- A complementably universal conjugate Banach space and its relation to the approximation problem
- Linear Hahn–Banach extension operators
- An Approximation Property Related to M-Ideals of Compact Operators
- An Introduction to Banach Space Theory
- The Compact Approximation Property does not imply the Approximation Property
- Hahn-Banach extension operators and spaces of operators
- Ideals of compact operators
- Property (wM*) and the unconditional metric compact approximation property
- Self-induced compactness in Banach spaces
- Geometry of Banach spaces having shrinking approximations of the identity
This page was built for publication: Ideals of operators and the metric approximation property
