Abstract
By use of the so-called max-product method, in this paper we associate to the truncated linear sampling operators based on the Fej\'er-type kernel, nonlinear sampling operators of Kantorovich type, for which we prove convergence results in the $L^{p}$-norm, $1\le p\le +\infty $, with quantitative estimates.
Citation
Lucian Coroianu. Sorin G. Gal. "$L^p$-approximation by truncated max-product sampling operators of Kantorovich-type based on Fejér kernel." J. Integral Equations Applications 29 (2) 349 - 364, 2017. https://doi.org/10.1216/JIE-2017-29-2-349
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