The present paper deals with construction of a new family of exponential sampling
Kantorovich operators based on a suitable fractional-type integral operators. We study …

In this paper, we introduce a family generalized Kantorovich-type exponential sampling
operators of bivariate functions by using the bivariate Mellin-Gauss-Weierstrass operator …

In this paper, we investigate the approximation properties of exponential sampling series
within logarithmically weighted spaces of continuous functions. Initially, we demonstrate the …

In the present paper, we introduce a new Kantorovich variant of modified Bernstein
Operators. First, we discuss some auxiliary results and present a Korovkin-type theorem for …

In the present paper, we analyze the behavior of the exponential‐type generalized sampling
Kantorovich operators K ω φ, GK _ ω &# x0005E; φ, G when discontinuous signals are …

In the present article, we derive some approximation results concerning the order of
convergence for a family of Durrmeyer type exponential sampling operators. Further, we …

The Kantorovich exponential sampling series I w χ f at jump discontinuities of the bounded
measurable signal f: R+→ R has been analysed. A representation lemma for the series I w χ …

In this paper, we introduce Mellin-Steklov exponential samplingoperators of order $ r,
r\in\mathbb {N} $, by considering appropriate Mellin-Steklov integrals. We investigate the …

This article deals with the study of approximation behavior of the exponential sampling type
Kantorovich max-product neural network operators based on sigmoidal activation function …

The convergence in variation for the exponential sampling operators and Kantorovich
exponential sampling operators based on averaged-type kernel has been analyzed. A …