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[List of] participants. Section of analysis
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List of short communications
List of short comunications
Little G. T. for lp-lattice summing operators
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.
Littlewood-paley decomposition associated with the dunkl operators and paraproduct operators.
Littlewood-Paley theory and ϵ-families of operators
Littlewood-Paley-Stein theory for semigroups in UMD spaces.
Local algebras and the largest spectrum finite ideal.
M. R. F. Smyth proved in [9, Theorem 3.2] that the socle of a semiprimitive Banach complex algebra coincides with the largest algebraic ideal. Later M. Benslimane, A. Kaidi and O. Jaa showed [3] the equality between the socle and the largest spectrum finite ideal in semiprimitive alternative Banach complex algebras. In fact, they showed that every spectrum finite one-sided ideal of a semiprimitive alternative Banach complex algebra is contained in the socle. In this note a new proof is given of...
Local analysis of nonstandard functions of pre-distributional type
Local and Global Splittings in the State Space of a JB-Algebra.
Local and global -cone porosity
Local Banach algebras as Henselian rings
Local completeness of , .