On injectivity and nuclearity for operator spaces

By E. Effros, Nathanial P. Brown Narutaka Ozawa, Z. Ruan. 2001

96 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/5008cf199aa296102e0c671e4b1d9f8e0c52d4d9

How researchers see this paper

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1. D. Blecher
2. V. Zarikian
3. E. Effros
4. Matthew Daws
5. N. Spronk
6. Gilles Pisier

Citations in the corpus

• ONE-SIDED M-IDEALS AND MULTIPLIERS IN OPERATOR SPACES, I (2000, result): “It may be found in [10] Lemma 5.8, and a more general result assuming that X is a weakly closed injective ternary system may also be deduced from results in [ 21 ].”
• Dynamical entropy in Banach spaces (2004, unknown): “inear map ιfrom Xto an operator space Y such that CCA(ι,Ω,δ) is nonempty for every Ω ∈ Pf(X) and δ>0. An operator space is exact (in the sense of [17]) if and only if it admits a nuclear embedding [38, 16]. Let X be an exact operator space and ι: X → Y a nuclear embedding. For each Ω ∈ Pf(X) and ”