Biduals of tensor products in operator spaces

DOI10.4064/sm8292-1-2016zbMath1353.47116OpenAlexW2573438892WikidataQ129713546 ScholiaQ129713546MaRDI QIDQ2787146

Verónica Dimant, Maite Fernández-Unzueta

Publication date: 24 February 2016

Published in: Studia Mathematica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4064/sm8292-1-2016

zbMATH Keywords

tensor productsoperator spacesbilinear mappings

Mathematics Subject Classification ID

Operator spaces (= matricially normed spaces) (47L25) Tensor products in functional analysis (46M05) Ideals of polynomials and of multilinear mappings in operator theory (47L22)

Related Items (4)

Convergence problem of Ostrovsky equation with rough data and random data ⋮ Operator space tensor products and inductive limits ⋮ Convergence problem of Schrödinger equation in Fourier-Lebesgue spaces with rough data and random data ⋮ Operator \(p\)-compact mappings

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Geometry of integral polynomials, \(M\)-ideals and unique norm preserving extensions
• Points de Namioka. Espaces normants. Applications à la théorie isométrique de la dualité
• Tensor products of operator spaces
• Grothendieck's theorem for operator spaces
• Operator spaces with few completely bounded maps
• The bidual of a tensor product of Banach spaces
• Unique Hahn-Banach theorems for spaces of homogeneous polynomials
• Locally Complemented Subspaces and ℒp-Spaces for 0 < p < 1
• Operator Hilbert spaces without the operator approximation property
• Equivalence of norms on operator space tensor products of $C^\ast $-algebras
• ON APPROXIMATION PROPERTIES FOR OPERATOR SPACES
• The Operator Space Projective Tensor Product: Embedding into the Second Dual and Ideal Structure
• The Equation L(E, X ∗ ∗ = L(E, X) ∗ ∗ and the Principle of Local Reflexivity

This page was built for publication: Biduals of tensor products in operator spaces