most citedApproximation results in Orlicz spaces for sequences of Kantorovich max-product neural network operators

43 citations · 82 across the 4 of their papers we have counts for

collaborators

9 papers

math.FA2019

Multi-integrals of finite variation

Domenico Candeloro, Luisa Di Piazza, Kazimierz Musial +1

The aim of this paper is to investigate different types of multi-integrals of finite variation and to obtain decomposition results.

math.FA20192 cited

A Girsanov Result through Birkhoff Integral

Domenico Candeloro, Anna Rita Sambucini

A vector-valued version of the Girsanov theorem is presented, for a scalar process with respect to a Banach-valued measure. Previously, a short discussion about the Birkhoff-type i…

math.FA201924 cited

Relations among Gauge and Pettis integrals for -valued multifunctions

Domenico Candeloro, Luisa Di Piazza, Kazimierz Musial +1

The aim of this paper is to study relationships among "gauge integrals" (Henstock, Mc Shane, Birkhoff) and Pettis integral of multifunctions whose values are weakly compact and con…

math.FA201943 cited

Approximation results in Orlicz spaces for sequences of Kantorovich max-product neural network operators

Danilo Costarelli, Anna Rita Sambucini

In this paper we study the theory of the so-called Kantorovich max-product neural network operators in the setting of Orlicz spaces . The results here proved, extend those giv…

math.FA2019

Multifunctions determined by integrable functions

D. Candeloro, L. Di Piazza, K. Musial +1

Integral properties of multifunctions determined by vector valued functions are presented. Such multifunctions quite often serve as examples and counterexamples. In particular it c…

math.FA201913 cited

Properties of the Riemann-Lebesgue integrability in the non-additive case

Domenico Candeloro, Anca Croitoru, Alina Gavrilut +2

We study Riemann-Lebesgue integrability of a vector function relative to an arbitrary non-negative set function. We obtain some classical integral properties. Results regarding the…