On Banach spaces with the Gelfand-Phillips property. II

DOI10.1007/BF02850021zbMath0689.46004MaRDI QIDQ581806

Giovanni Emmanuele, Drewnowski, Lech

Publication date: 1989

Published in: Rendiconti del Circolo Matemàtico di Palermo. Serie II (Search for Journal in Brave)

zbMATH Keywords

Banach spaces of compact operators and of Bochner integrable functionsGelfand Phillips propertythree space problem

Mathematics Subject Classification ID

Geometry and structure of normed linear spaces (46B20) Classical Banach spaces in the general theory (46B25) Spaces of linear operators; topological tensor products; approximation properties (46A32) Radon-Nikodým, Kre?n-Milman and related properties (46B22)

Related Items (15)

Banach spaces with the (strong) Gelfand-Phillips property ⋮ The \(p\)-Gelfand-Phillips property in spaces of operators and Dunford-Pettis like sets ⋮ A note on weak reciprocal Dunford-Pettis sets ⋮ On the positively limited \(p\)-Schur property in Banach lattices ⋮ Locally convex spaces with the strong Gelfand-Phillips property ⋮ Unnamed Item ⋮ Isomorphic properties in spaces of compact operators ⋮ A simple Efimov space with sequentially-nice space of probability measures ⋮ Polynomials and limited sets ⋮ Gelfand-Phillips property in Köthe spaces of vector valued functions ⋮ On relative compactness in \(K(X,Y)\) ⋮ A note on Dunford-Pettis like properties and complemented spaces of operators ⋮ On limitedness in locally convex spaces ⋮ The weak Gelfand-Phillips property in spaces of compact operators ⋮ Generalized limited sets with applications to spaces of type \(\ell_{\infty}(X)\) and \(c_0(X)\)

Cites Work

• A non-reflexive Grothendieck space that does not contain \(l_{\infty }\)
• On the Gelfand-Phillips property in \(\epsilon\)-tensor products
• On Banach spaces with the Gelfand-Phillips property
• Conditional weak compactness in certain inductive tensor products
• Limited Operators and Strict Cosingularity
• Gelfand-Phillips Property in a Banach Space of Vector Valued Measures
• On Linear Transformations
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