We obtain strong convergence results and order of approximation for a class of linear non-convolution type integral operators in the space of all the L^1-functions defined on R^N_+ with bounded F-variation. Some meaningful examples are discussed.

Approximation with Respect to Goffman-Serrin Variation by Means of Non-Convolution Type Integral Operators

ANGELONI, Laura;VINTI, Gianluca
2010

Abstract

We obtain strong convergence results and order of approximation for a class of linear non-convolution type integral operators in the space of all the L^1-functions defined on R^N_+ with bounded F-variation. Some meaningful examples are discussed.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/113352
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