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Linear Combinations of Bernstein Polynomials
Canadian Journal of Mathematics, 1953If 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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Approximation by Bernstein-Chlodowsky polynomials
2002In the paper the weighted approximation of continuous functions by Bernstein-Chlodowsky polynomials and their generalizations are presented. The Bernstein-Chlodowsky polynomials are defined by \[ (B_n f)(x)= \sum^n_{k=0} f\Biggl({k\over n} b_n\Biggr){n\choose k} \Biggl({x\over b_n}\Biggr)^k\Biggl(1- {x\over b_n}\Biggr)^{n-k},\tag{1} \] where \(0\leq x ...
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Numerical solution for the variable order linear cable equation with Bernstein polynomials
Applied Mathematics and Computation, 2014Yiming Chen
exaly
On the Convergence and Iterates of q-Bernstein Polynomials
Journal of Approximation Theory, 2002Halil ORUC, Necibe Tuncer
exaly
Multistage Bernstein polynomials for the solutions of the Fractional Order Stiff Systems
Journal of King Saud University - Science, 2016I Hashim
exaly
Properties of convergence for ω,q-Bernstein polynomials
Journal of Mathematical Analysis and Applications, 2008Heping Wang
exaly
Connections between two-variable Bernstein and Jacobi polynomials on the triangle
Journal of Computational and Applied Mathematics, 2006Stanisław Lewanowicz, Paweł Wozny
exaly
Approximation properties of a new type Bernstein–Stancu polynomials of one and two variables
Applied Mathematics and Computation, 2010Arash Ghorbanalizadeh
exaly

