Results 11 to 20 of about 17,880 (165)
On wavelet type Bernstein operators
Carpathian Mathematical Publications, 2023 This paper deals with construction and studying wavelet type Bernstein operators by using the compactly supported Daubechies wavelets of the given function $f$.
H. Karsli
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Approximation of fuzzy numbers by nonlinear Bernstein operators of max-product kind
EUSFLAT Conf., 2011 In this paper firstly we extend from [0, 1] to an arbitrary compact interval [a, b], the definition of the nonlinear Bernstein operators of max-product kind, B (M) n (f ), n ∈ N, by proving that their order of uniform approximation to f is ω1(f, 1/ √ n ...
Lucian C. Coroianu, S. Gal, B. Bede
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Better Uniform Approximation by New Bivariate Bernstein Operators
International Journal of Analysis and Applications, 2022 In this paper we introduce new bivariate Bernstein type operators BnM,i(f; x, y), i = 1, 2, 3. The rates of approximation by these operators are calculated and it is shown that the errors are significantly smaller than those of ordinary bivariate ...
A. R. Gairola +4 more
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Generalized blending type Bernstein operators based on the shape parameter λ
Journal of Inequalities and Applications, 2022 In the present paper, we construct a new class of operators based on new type Bézier bases with a shape parameter λ and positive parameter s . Our operators include some well-known operators, such as classical Bernstein, α -Bernstein, generalized ...
Halil Gezer +3 more
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A Note on Degenerate Bernstein and Degenerate Euler Polynomials
, 2018 In this paper, we investigate the recently introduced degenerate Bernstein polynomials and operators and derive some of their properties. Also, we give some properties of the degenerate Euler numbers and polynomials and their connection with the ...
Taekyun Kim, Dae San Kim
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Degenerate Bernstein polynomials [PDF]
RACSAM, 2018 Here we consider the degenerate Bernstein polynomials as a degenerate version of Bernstein polynomials, which are motivated by Simsek’s recent work ‘Generating functions for unification of the multidimensional Bernstein polynomials and their applications’
Taekyun Kim, Dae San Kim
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On the positive semigroups generated by Fleming-Viot type differential operators
Communications on Pure and Applied Analysis, 2019 In this paper we study a class of degenerate second-order elliptic differential operators, often referred to as Fleming-Viot type operators, in the framework of function spaces defined on the \begin{document}$d$\end{document} -dimensional hypercube ...
F. Altomare, M. C. Montano, V. Leonessa
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Approximation properties of generalized blending type Lototsky-Bernstein operators
Journal of Mathematical Inequalities, 2022 . In this paper, we introduce a family of blending type Bernstein operators L α , s n ( f ; x ) which depends on two parameters, α and s . We prove a Korovkin type approximation theorem and obtain the rate of convergence of these operators. We also prove
Hüseyin Aktuğlu +3 more
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On the rate of convergence of modified \(\alpha\)-Bernstein operators based on q-integers
Journal of Numerical Analysis and Approximation Theory, 2022 In the present paper we define a q-analogue of the modified a-Bernstein operators introduced by Kajla and Acar (Ann. Funct. Anal. 10 (4) 2019, 570-582). We study uniform convergence theorem and the Voronovskaja type asymptotic theorem.
P. Agrawal +2 more
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The Hodge theory of Soergel bimodules [PDF]
, 2014 We prove Soergel's conjecture on the characters of indecomposable Soergel bimodules. We deduce that Kazhdan-Lusztig polynomials have positive coefficients for arbitrary Coxeter systems.
Elias, Ben, Williamson, Geordie
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