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• W2914436596 startingPage "2050091" @default.
• W2914436596 abstract "This paper deals with the approximation properties of the [Formula: see text]-bivariate Bernstein–Chlodowsky operators of Durrmeyer type. We investigate the approximation degree of the [Formula: see text]-bivariate operators for continuous functions in Lipschitz space and also with the help of partial modulus of continuity. Further, the Generalized Boolean Sum (GBS) operator of these bivariate [Formula: see text]–Bernstein–Chlodowsky–Durrmeyer operators is introduced and the rate of convergence in the Bögel space of continuous functions by means of the Lipschitz class and the mixed modulus of smoothness is examined. Furthermore, the convergence and its comparisons are shown by illustrative graphics for the [Formula: see text]-bivariate operators and the associated GBS operators to certain functions using Maple algorithms." @default.
• W2914436596 created "2019-02-21" @default.
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• W2914436596 date "2019-04-04" @default.
• W2914436596 modified "2023-09-24" @default.
• W2914436596 title "Bivariate q-Bernstein–Chlodowsky–Durrmeyer type operators and the associated GBS operators" @default.
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• W2914436596 doi "https://doi.org/10.1142/s1793557120500916" @default.
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