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Journals / Gazi University Journal of Science / 2018 / Cilt: 31 - Sayı: 2

On the Order of Approximation of Unbounded Functions by the Modified Rational type Baskakov Operators

İbrahim BÜYÜKYAZICI
Çiğdem ATAKUT
Pages
569–576
Publication Date
2018-06-01
DOI
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⚡ TL;DR(Too Long; Didn't Read)

In the present paper, we give a generalization of rational type Baskakov operators and study the order of approximation of continuous functions with polynomials growth at infinity by using these operators.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:In the present paper, we give a generalization of rational type Baskakov operators and study the order of approximation of continuous functions with polynomials growth at infinity by using these operators.
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Key Findings & Data:In the present paper, we give a generalization of rational type Baskakov operators and study the order of approximation of continuous functions with polynomials growth at infinity by using these operators.
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Conclusion & Impact:In the present paper, we give a generalization of rational type Baskakov operators and study the order of approximation of continuous functions with polynomials growth at infinity by using these operators.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Baskakov type operators · Modulus of continuity · Order of approxmation

Abstract

In the present paper, we give a generalization of rational type Baskakov operators and study the order of approximation of continuous functions with polynomials growth at infinity by using these operators.

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Cite This Article

BÜYÜKYAZICI, İ., ATAKUT, Ç. (2018). On the Order of Approximation of Unbounded Functions by the Modified Rational type Baskakov Operators. Gazi University Journal of Science, Cilt: 31 - Sayı: 2, 569–576. https://ajindex.com/articles/254470

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References (5)

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  5. V. Gupta, N. Ispir, On the Bezier variant of generalized Kantorovich type Balazs operators, Appl. Math. Lett., 18(9), 1053-1061 (2005). N. ·Ispir, Ç. Atakut, Approximation by generalized Balazs type rational functions, Int. J. Comput. Numer. Anal., 4(3), 297-316 (2003). N. ·Ispir, Rate of convergence of generalized rational type Baskakov operators, Mathematical and Computer Modelling, 46, 625-631(2007).