activity
20162024
collaborators

6 papers

math.FA2024

Lattice Lipschitz superposition operators on Banach function spaces

Roger Arnau, Jose M. Calabuig, Ezgi Erdoğan +1

We analyse and characterise the notion of lattice Lipschitz operator (a class of superposition operators, diagonal Lipschitz maps) when defined between Banach function spaces. Afte…

stat.ME2024

Moduli of Continuity in Metric Models and Extension of Liveability Indices

R. Arnau, J. M. Calabuig, Álvaro González +1

Index spaces serve as valuable metric models for studying properties relevant to various applications, such as social science or economics. These properties are represented by real…

math.FA2023

On vector measures with values in

S. Okada, J. Rodríguez, E. A. Sánchez-Pérez

We study some aspects of countably additive vector measures with values in and the Banach lattices of real-valued functions that are integrable with respect to such a…

math.FA2016

On -Dunford integrable functions with values in Banach spaces

J. M. Calabuig, J. Rodríguez, P. Rueda +1

Let be a complete probability space, a Banach space and . In this paper we discuss several aspects of -Dunford integrable functions . Spe…

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…