Ricardo del Campo

Compactness of Multiplication Operators on Spaces of Integrable Functions with Respect to a Vector Measure

We study properties of compactness of multiplication operators between spaces of p-power integrable scalar functions with respect to a vector measure m.

The Fatou completion of a Fréchet function space and applications

Given a metrizable locally convex-solid Riesz space of measurable functions we provide a procedure to construct a minimal Frechet (function) lattice containing it, called its Fatou completion. As an application, we obtain that the Fatou completion of the space

A note on real interpolation of Lp-spaces of vector measures on δ-rings

L^1(\nu)

Interpolation of Vector Measures

of integrable functions with respect to a Frechet-space-valued measure

Positive Representations of L1 of a Vector Measure

\nu

Interpolation with a parameter function and integrable function spaces with respect to vector measures

is the space

Complex Interpolation of Operators and Optimal Domains

L^1_w(\nu)

Positive Representations of L 1 of a Vector Measure

of scalarly

Tumbas inéditas de la necrópolis de Osma (Soria) en el Museo del Ejército

\nu

The de la Vallée-Poussin theorem and Orlicz spaces associated to a vector measure

-integrable functions. Further consequences are also given. doi:10.1017/S1446788709000238