summary:Assuming that $(\Omega , \Sigma , \mu )$ is a complete probability space and $X$ a Banach space, in this paper we investigate the problem of the $X$-inheritance of certain copies of $c_0$ or $\ell _{\infty }$ in the linear space of all [classes of] $X$-valued $\mu $-weakly measurable Pettis integrable functions equipped with the usual semivariation norm
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable funct...
summary:If $(\Omega,\Sigma,\mu)$ is a finite measure space and $X$ a Banach space, in this note we s...
AbstractDi Piazza and Preiss asked whether every Pettis integrable function defined on [0,1] and tak...
summary:Assuming that $(\Omega , \Sigma , \mu )$ is a complete probability space and $X$ a Banach sp...
[EN] If is a finite measure space and a Banach space whose dual has a countable norming set we provi...
. For an arbitrary infinite-dimensional Banach space X, we construct examples of strongly-measurable...
AbstractWe study the Pettis integral for multi-functions F:Ω→cwk(X) defined on a complete probabilit...
85 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1980.The Pettis integral of a weakl...
Let (Ω, Σ, µ) be a finite measure space and X, a Banach space with continuous dual X*. A scalarly me...
Let X be a Banach space and ΓC X* a total linear subspace. We study the concept of Γ-integrabi...
Two subspaces of the space of Banach space valued Pettis integrable functions are considered: the ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
AbstractWe show that McShane and Pettis integrability coincide for functions f:[0,1]→L1(μ), where μ ...
Let X be an infinite-dimensional Banach space. In 1995, settling a long outstanding problem of Pett...
summary:R. Deville and J. Rodríguez proved that, for every Hilbert generated space $X$, every Pettis...
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable funct...
summary:If $(\Omega,\Sigma,\mu)$ is a finite measure space and $X$ a Banach space, in this note we s...
AbstractDi Piazza and Preiss asked whether every Pettis integrable function defined on [0,1] and tak...
summary:Assuming that $(\Omega , \Sigma , \mu )$ is a complete probability space and $X$ a Banach sp...
[EN] If is a finite measure space and a Banach space whose dual has a countable norming set we provi...
. For an arbitrary infinite-dimensional Banach space X, we construct examples of strongly-measurable...
AbstractWe study the Pettis integral for multi-functions F:Ω→cwk(X) defined on a complete probabilit...
85 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1980.The Pettis integral of a weakl...
Let (Ω, Σ, µ) be a finite measure space and X, a Banach space with continuous dual X*. A scalarly me...
Let X be a Banach space and ΓC X* a total linear subspace. We study the concept of Γ-integrabi...
Two subspaces of the space of Banach space valued Pettis integrable functions are considered: the ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
AbstractWe show that McShane and Pettis integrability coincide for functions f:[0,1]→L1(μ), where μ ...
Let X be an infinite-dimensional Banach space. In 1995, settling a long outstanding problem of Pett...
summary:R. Deville and J. Rodríguez proved that, for every Hilbert generated space $X$, every Pettis...
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable funct...
summary:If $(\Omega,\Sigma,\mu)$ is a finite measure space and $X$ a Banach space, in this note we s...
AbstractDi Piazza and Preiss asked whether every Pettis integrable function defined on [0,1] and tak...
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