Results 151 to 160 of about 911 (185)

Kantorovich-Bernstein polynomials

Constructive Approximation, 1990
The authors unify the saturation and direct-converse theorems for a steady rate of convergence in \(L_ p[0,1 ...
Ditzian, Zeev, Zhou, Xinlong
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Approximation by Bernstein Polynomials

American Journal of Mathematics, 1994
Let \[ B_ n(f; x)= \sum^ n_{k=0} f\left({k\over n}\right)\left(\begin{smallmatrix} n\\ k\end{smallmatrix}\right) x^ k(1-x)^{n- k} \] and \(w_ \varphi(f; \delta)= \sup_{0\leq t\leq \delta} \sup_ x| f(x- t\varphi(x))- 2f(x)+ f(x+ t\varphi(x)))|\), where \(f\in C[0,1]\), \(\varphi(x)= \sqrt{x(1-x)}\) and the second supremum is taken for those values of ...
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Bernstein Polynomial and Tjurina Number

Geometriae Dedicata, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hertling, Claus, Stahlke, Colin
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Asymptotics of Differentiated Bernstein Polynomials

Constructive Approximation, 2001
The \(m-\)th derivative of the \(n-\)th order Bernstein polynomial of a function \(f\) is considered for large values of \(n\). For functions \(f\) satisfiyng a certain Lipschitz condition the asymptotics is done by using the Gauss-Weierstrass singular integral.
Impens, C., Vernaeve, H.
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Evaluating Bernstein–Rabin–Winograd polynomials

Designs, Codes and Cryptography, 2018
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Sebati Ghosh, Palash Sarkar
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Linear Combinations of Bernstein Polynomials

Canadian Journal of Mathematics, 1953
If f(x) is denned on [0, 1], then its corresponding Bernstein polynomialapproaches f(x) uniformly on [0, 1], if f(x) is continuous on [0, 1]. If f(x) is bounded on [0, 1], then at every point x where the second derivative exists (Voronowskaja [7], see also [5])
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On Two-Dimensional Bernstein Polynomials

Canadian Journal of Mathematics, 1953
Let the function of two real variablesf(x, y) be given over the ...
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Comparison of Sequence of Physical Processes (SPP) and Fourier Transform Coupled with Chebyshev Polynomials (FTC) methods to Interpret Large Amplitude Oscillatory Shear (LAOS) Response of Viscoelastic Doughs and Viscous Pectin Solution

Food Hydrocolloids, 2022
Merve Yildirim Erturk, Simon A Rogers, Jozef L Kokini   +2 more
exaly  

Bernstein Polynomials

1993
Ronald A. DeVore, George G. Lorentz
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Generalized Bernstein polynomials

Mathematische Zeitschrift, 1966
Jakimovski, Amnon, Leviatan, D.
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