Óscar Blasco

collaborators

2 papers

math.CA2009★ 3 cited

Notes on the spaces of bilinear multipliers

Oscar Blasco

A locally integrable function $m (ξ, η)$ defined on $R^{n} \times R^{n}$ is said to be a bilinear multiplier on $R^{n}$ of type $(p_{1}, p_{2}, p_{3})$ if $$ B_m(f,g)(x)=\i…

math.FA2008

Spaces of operator-valued functions measurable with respect to the strong operator topology

Oscar Blasco, Jan van Neerven

Let $X$ and $Y$ be Banach spaces and $(Ω, Σ, μ)$ a finite measure space. In this note we introduce the space $L^{p} [μ; L (X, Y)]$ consisting of all (equivalence classes of) functions $Φ:Ω…