Extreme Points in Duals of Complex Operator Spaces
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Publication:3702835
DOI10.2307/2045230zbMath0581.47029OpenAlexW4246490657MaRDI QIDQ3702835
Publication date: 1985
Full work available at URL: https://doi.org/10.2307/2045230
compact operatorsproper L-summandproper M-summandextreme points in the unit ball of the dual space of K(X,Y)
Geometry and structure of normed linear spaces (46B20) Riesz operators; eigenvalue distributions; approximation numbers, (s)-numbers, Kolmogorov numbers, entropy numbers, etc. of operators (47B06) Convex sets and cones of operators (47L07)
Related Items (13)
Some results concerning the M-structure of operator spaces ⋮ Nice surjections on spaces of operators ⋮ $k$-smoothness: an answer to an open problem ⋮ Norm-parallelism in classical \(M\)-ideals ⋮ On subspaces of \(\ell_\infty\) and extreme contractions in \(\mathbb{L}(\mathbb{X}, \ell_{\infty}^n)\) ⋮ Extreme contractions on finite-dimensional Banach spaces ⋮ A numerical range approach to Birkhoff-James orthogonality with applications ⋮ BIRKHOFF ORTHOGONALITY IN CLASSICAL -IDEALS ⋮ Kolmogorov's type criteria for spaces of compact operators ⋮ Smooth points in some spaces of bounded operators ⋮ The centraliser of the injective tensor product ⋮ Fredholm equation in smooth Banach spaces and its applications ⋮ Characterization of extreme contractions through k-smoothness of operators
Cites Work
- Unnamed Item
- A characterization of M-ideals in \(B(l_p)\) for \(1<p<\infty\)
- Weak compactness in spaces of compact operators and of vector-valued functions
- Extreme points in duals of operator spaces
- Intersection properties of balls in spaces of compact operators
- Approximation par des opérateurs compacts ou faiblement compacts à valeurs dans \(C(X)\)
- M-ideal structure in Banach algebras
- Banach Spaces Which are M-Ideals in their Biduals
- On the Classification of Complex Lindenstrauss Spaces.
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