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Displaying 461 – 480 of 880

Completely bounded lacunary sets for compact non-abelian groups

Kathryn Hare, Parasar Mohanty (2015)

Studia Mathematica

In this paper, we introduce and study the notion of completely bounded $Λ_{p}$ sets ( $Λ_{p}^{c b}$ for short) for compact, non-abelian groups G. We characterize $Λ_{p}^{c b}$ sets in terms of completely bounded $L^{p} (G)$ multipliers. We prove that when G is an infinite product of special unitary groups of arbitrarily large dimension, there are sets consisting of representations of unbounded degree that are $Λ_{p}$ sets for all p < ∞, but are not $Λ_{p}^{c b}$ for any p ≥ 4. This is done by showing that the space of completely bounded $L^{p} (G)$ multipliers...

Completely bounded multilinear maps and C*-algebraic cohomology.

E. Christensen, E.G. Effros (1987)

Inventiones mathematicae

Completely continuous multilinear operators on C(K)-spaces.

Ignacio Villanueva Díez (1997)

Extracta Mathematicae

The purpose of this note is to announce, without proofs, some results concerning vector valued multilinear operators on a product of C(K) spaces.

Completely Continuous operators

Ioana Ghenciu, Paul Lewis (2012)

Colloquium Mathematicae

A Banach space X has the Dunford-Pettis property (DPP) provided that every weakly compact operator T from X to any Banach space Y is completely continuous (or a Dunford-Pettis operator). It is known that X has the DPP if and only if every weakly null sequence in X is a Dunford-Pettis subset of X. In this paper we give equivalent characterizations of Banach spaces X such that every weakly Cauchy sequence in X is a limited subset of X. We prove that every operator T: X → c₀ is completely continuous...

Completely monotone families of solutions of $n$ -th order linear differential equations and infinitely divisible distributions

Philip Hartman (1976)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Completely multi-positive linear maps between locally C*-algebras and representations on Hilbert modules

Maria Joiţa (2006)

Studia Mathematica

A KSGNS (Kasparov, Stinespring, Gel'fand, Naimark, Segal) type construction for strict (respectively, covariant non-degenerate) completely multi-positive linear maps between locally C*-algebras is described.

Currently displaying 461 – 480 of 880

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Displaying 461 – 480 of 880

Completely bounded lacunary sets for compact non-abelian groups

Completely bounded multilinear maps and C*-algebraic cohomology.

Completely continuous multilinear operators on C(K)-spaces.

Completely Continuous operators

Completely monotone families of solutions of $n$ -th order linear differential equations and infinitely divisible distributions

Completely multi-positive linear maps between locally C*-algebras and representations on Hilbert modules

Completely positive linear operators for Banach spaces.

Completely positive maps on amalgamated product C*-algebras.

Completely positive maps on Coxeter groups and the ultracontractivity of the q-Ornstein-Uhlenbeck semigroup

Completely positive maps on Coxeter groups, deformed commutation relations, and operator spaces.

Completeness and modular cross-symmetry in normed linear spaces

Completeness and sequential completeness in certain spaces of measures

Completeness of $L_{1}$ spaces over finitely additive probabilities

Completeness of $L^{p}$ -spaces over finitely additive set functions

Completeness of regular inductive limits.

Completeness of spaces wth Toeplitz decompositions

Completeness of the space of separable measures in the Kantorovich-Rubinshtein metric.

Completeness type properties of locally solid Riesz spaces

Completion of certain $Λ$ -structures

Completion of probabilistic normed spaces.

Currently displaying 461 – 480 of 880