Results 1 to 10 of about 2,306 (206)
A stop over Jain operators and their generalizations [PDF]
On the last five decades the interest of the study of positive approximation processes have emerged with growing evidence. A special place is occupied by the in-depth study of classical operators.
Agratini Octavian
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Corrigendum to “Rate of Approximation for Modified Lupaş-Jain-Beta Operators” [PDF]
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M. Qasim +4 more
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Rate of Approximation for Modified Lupaş-Jain-Beta Operators [PDF]
The main intent of this paper is to innovate a new construction of modified Lupaş-Jain operators with weights of some Beta basis functions whose construction depends on σ such that σ0=0 and infx∈0,∞σ′x≥1.
M. Qasim +4 more
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Approximation properties of modified Jain-Gamma operators
In the present paper, we study some approximation properties of a modified Jain-Gamma operator. Using Korovkin type theorem, we first give approximation properties of such operator.
S. Erdogan, A. Olgun
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<p style='text-indent:20px;'>In this paper we deal with bivariate extension of Jain operators. Using elementary method, we show that these opearators are non-increasing in <inline-formula><tex-math id="M1">\begin{document}$ n $\end{document}</tex-math></inline-formula> when the attached function is convex.
Gülen Başcanbaz-Tunca
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A generalization of Jain’s operators
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A Olgun
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Approximation properties of Jain-Appell operators
In this paper, we introduce the Jain-Appell operators by applying Gamma transform to the Jakimovski-Leviatan operators. In their special cases they include not only the Jain-Pethe operators, but also new families of operators, where we call them Appell-Baskakov and Appell-Lupa? operators, since their special cases contain Baskakov and Lupa?
Mehmet Ali Özarslan
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On Szász-Mirakyan-Jain Operators preserving exponential functions
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Approximation by α-Baskakov−Jain type operators
In this manuscript, we consider the Baskakov-Jain type operators involving two parameters ? and ?. Some approximation results concerning the weighted approximation are discussed. Also, we find a quantitative Voronovskaja type asymptotic theorem and Gr?ss Voronovskaya type approximation theorem for these operators. Some numerical examples to
Abdullah Alotaibi +2 more
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APPROXIMATION BY JAIN-SCHURER OPERATORS [PDF]
In this paper we deal with Jain-Schurer operators. We give an estimate, related to the degree of approximation, via K-functional. Also, we present a Voronovskaja-type result. Moreover, we show that the Jain-Schurer operator preserves the properties of a modulus of continuity function.
Nursel Çetin, Gülen Başcanbaz-Tunca
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