Little G. T. for lp-lattice summing operators
| Data(s) |
20/07/2016
20/07/2016
2006
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|---|---|
| Resumo |
2000 Mathematics Subject Classification: 46B28, 47D15. In this paper we introduce and study the lp-lattice summing operators in the category of operator spaces which are the analogous of p-lattice summing operators in the commutative case. We study some interesting characterizations of this type of operators which generalize the results of Nielsen and Szulga and we show that Λ l∞( B(H) ,OH) ≠ Λ l2( B( H) ,OH), in opposition to the commutative case. |
| Identificador |
Serdica Mathematical Journal, Vol. 32, No 1, (2006), 39p-56p 1310-6600 |
| Idioma(s) |
en |
| Publicador |
Institute of Mathematics and Informatics Bulgarian Academy of Sciences |
| Palavras-Chave | #Banach Lattice #Completely Bounded Operator #Convex Operator #lp-lattice Summing Operato #Operator Space |
| Tipo |
Article |
