Pełczyński's property $V$ for spaces of compact operators

DOI10.1007/s11117-020-00805-2zbMath1477.46018OpenAlexW3125226996MaRDI QIDQ2045916

Wuyi He, Li Xing Cheng

Publication date: 16 August 2021

Published in: Positivity (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11117-020-00805-2

zbMATH Keywords

Banach spacescompact operatorreflexivityunconditional basistensor productPełczyński's property \((V)\)

Mathematics Subject Classification ID

Isomorphic theory (including renorming) of Banach spaces (46B03) Spaces of operators; tensor products; approximation properties (46B28) Tensor products in functional analysis (46M05) Tensor products of linear operators (47A80)

Related Items (2)

𝐾(ℓ_{𝑝},ℓ_{𝑞}) is a Lipschitz retract of 𝐵(ℓ_{𝑝},ℓ_{𝑞}) ⋮ New examples of non-reflexive Banach spaces with Pelczyński's property (V)

Cites Work

• Unnamed Item
• Unnamed Item
• Uncomplemented uniform algebras
• Weakly compact operators on the disc algebra
• Weak compactness in the dual of a \(C^*\)-algebra is determined commutatively
• \(JB^*\)-triples have Pełczynski's property V
• Separable L\(_1\) preduals are quotients of C(\(\Delta\))
• Some properties of the injective tensor product of Banach spaces
• $H^{∞}$ is a Grothendieck space
• Weakly unconditionally convergent series in M-ideals.
• Semi-embeddings and weakly sequential completeness of the projective tensor product

This page was built for publication: Pełczyński's property $V$ for spaces of compact operators