Embedding of non-commutative Lp-spaces: p < 1

Archiv der Mathematik

Volumn 80, Issue 2, 2003, Pages 151-164

  Sukochev, F A ^a   Xu, Q ^b  

^a FLINDERS UNIVERSITY   (Australia)

^b UNIVERSITÉ DE FRANCHE COMTÉ   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037845029     PISSN: 0003889X     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00013-003-0461-5     Document Type: Article

References (15)

1. S. BANACH, Théorie des opérations linéaires. Warszawa 1932.
2. T. FACK and H. KOSAKI, Generalized s-numbers of τ-measurable operators. Pacific J. Math. 123, 269-300 (1986).
3. p-spaces. Preprint 2000.
4. 1-spaces, 1 < p < 2. Geom. Func. Anal. 10, 389-406 (2000).
5. M. JUNGE, The non-commutative Poisson process. In preparation.
6. J. KUPKA, A short proof and generalization of a measure theoretic disjointization lemma. Proc. Amer. Math. Soc. 45, 70-72 (1974).
7. J. VON NEUMANN, Some matrix-inequalities and metrization of matric-space. Rev. Tomsk Univ. 1, 286-300 (1937).
8. p (μ). Teor. Funktsii. Funktsional. Anal. i Prilozhen. 42, 91-97 (Russian) (1984).
9. p-spaces. Preprint 2000.
10. p-spaces. Preprint 2000.
11. p in non-commutative spaces. Preprint 2000.
12. p-spaces. C. R. Acad. Sci. Paris 2001.
13. p-spaces associated with finite and infinite von Neumann algebras. Proc. Amer. Math. Soc. 124, 1517-1527 (1996).
14. p-spaces associated with von Neumann algebras of type I. Israel J. Math. 115, 137-156 (2000).
15. Q. Xu, Applications du théorème de factorisation pour des fonctions à valeurs opérateurs. Studia Math. 95, 273-292 (1990).