Bernstein approximation of a function whose derivatives satisfy the Lipschitz condition on bounded square or triangle.
Albrycht, Jerzy, Marlewski, Adam (1991)
Mathematica Pannonica
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Displaying similar documents to “Bernstein polynomial is a best approximation polynomial?”
Bernstein approximation of a function whose derivatives satisfy the Lipschitz condition on bounded square or triangle.
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Martirosyan, Mher, Samarchyan, Suren (2007)
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On the degree of approximation by Bernstein operators.
Păltănea, Radu (1998)
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Polynomial approximation to integral transforms
N. K. Basu (1971)
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Bernstein's Constant And Best Approximatioin On [0, ∞)
R. Bojanić, J. M. Elkins (1975)
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On restricted derivative approximation
Zi-Xiao Yang, Bu-Xi Li (1990)
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On a Generalized Bernstein Polynomial of Jakimovski and Leviatan.
Bruce Wood (1968)
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The evaluation of the remainders in approximation formulas by linear positive operators of interpolatory type.
Stancu, D.D. (1998)
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Trigonometric Polynomial Approximation in the L1-Form.
Franz Peherstorfer (1979)
Mathematische Zeitschrift
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On the Fundamental Approximation Theorems of D. Jackson, S. N. Bernstein and Theorems of M. Zamansky and S. B. Steckin.
P.L. Butzer, K. Scherer (1969)
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The Weierstrass theorem on polynomial approximation
Rudolf Výborný (2005)
Mathematica Bohemica
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In the paper a simple proof of the Weierstrass approximation theorem on a function continuous on a compact interval of the real line is given. The proof is elementary in the sense that it does not use uniform continuity.