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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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Numerical solution of multi-variable order fractional integro-differential equations using the Bernstein polynomials

Engineering computations, 2020
N. Tuan   +5 more
semanticscholar   +1 more source

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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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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