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20132026
most citedWeak compactness and strongly summing multilinear operators

1 citations · 1 across the 10 of their papers we have counts for

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6 papers · 1 filter

math.FA2017

Strong factorizations of operators with applications to Fourier and Cesáro transforms

O. Delgado, M. Mastylo, E. A. Sanchez-Perez

Consider two continuous linear operators and between Banach function spaces related to different -finite measures and $…

math.FA2016

Some inclusion results for interpolated summing operator ideals and integrability improvement of vector valued functions

Daniel Pellegrino, Pilar Rueda, Enrique A. Sanchez-Perez

Consider a Banach space valued measurable function and an operator from the space where {} takes values. If is Pettis integrable, a classical result due to J. Diest…

math.FA2016

The approximation property and Lipschitz mappings on Banach spaces

Pilar Rueda, Enrique A. Sanchez-Perez

We present an overview to the approximation property, paying especial attention to the recent results relating the approximation property to ideals of linear operators and Lipschit…

math.FA2015

The Dvoretsky-Rogers Theorem for vector valued integrals on function spaces

P. Rueda, E. A. Sanchez-Perez

We show a Dvoretsky-Rogers type Theorem for the adapted version of the -summing operators to the topology of the convergence of the vector valued integrals on Banach function sp…

math.FA2015

Domination spaces and factorization of linear and multilinear summing operators

E. Dahia, D. Achour, P. Rueda +1

It is well known that not every summability property for non linear operators leads to a factorization theorem. In this paper we undertake a detailed study of factorization schemes…

math.FA2013★ 1 cited

Weak compactness and strongly summing multilinear operators

Daniel Pellegrino, Pilar Rueda, Enrique A. Sanchez-Perez

Every absolutely summing linear operator is weakly compact. However, for strongly summing multilinear operators and polynomials - one of the most natural extensions of the linear c…