On approximation by modified Bernstein polynomials.
Singh, Suresh P., Prasad, Govind (1985)
Publications de l'Institut Mathématique. Nouvelle Série
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Displaying similar documents to “On approximation of integrable functions by modified Bernstein polynomials.”
On approximation by modified Bernstein polynomials.
A saturation theorem for combinations of Bernstein-Durrmeyer polynomials
P. N. Agrawal, Vijay Gupta (1992)
Annales Polonici Mathematici
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We prove a local saturation theorem in ordinary approximation for combinations of Durrmeyer's integral modification of Bernstein polynomials.
-approximation by iterative combination of Phillips operators.
Gupta, Vijay, Agrawal, P.N. (1992)
Publications de l'Institut Mathématique. Nouvelle Série
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A pointwise approximation theorem for linear combinations of Bernstein polynomials.
Guo, Shunsheng, Yue, Shujie, Li, Cuixiang, Yang, Ge, Sun, Yiguo (1996)
Abstract and Applied Analysis
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The evaluation of the remainders in approximation formulas by linear positive operators of interpolatory type.
Stancu, D.D. (1998)
General Mathematics
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On the degree of approximation by Bernstein operators.
Păltănea, Radu (1998)
General Mathematics
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-bounded systems: common approach to Fisher-Micchelli's and Bernstein-Walsh's type problems.
Martirosyan, Mher, Samarchyan, Suren (2007)
Lobachevskii Journal of Mathematics
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Bernstein's Constant And Best Approximatioin On [0, ∞)
R. Bojanić, J. M. Elkins (1975)
Publications de l'Institut Mathématique
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A de Casteljau algorithm for -Bernstein-Stancu polynomials.
Nowak, Grzegorz (2011)
Abstract and Applied Analysis
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On the Monocity of the Sequence Formed by the First Order Derivatives of the Bernstein Polynomials.
D.D. Stancu (1967)
Mathematische Zeitschrift
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Professor Dr. Honoris Causa Dimitrie D. Stancu at his 75 anniversary.
Acu, Dumitru, Lupaş, Alexandru (2002)
General Mathematics
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The Lower Estimate for Bernstein Operator
Gal, Sorin G., Tachev, Gancho T. (2013)
Mathematica Balkanica New Series
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MSC 2010: 41A10, 41A15, 41A25, 41A36 For functions belonging to the classes C2[0; 1] and C3[0; 1], we establish the lower estimate with an explicit constant in approximation by Bernstein polynomials in terms of the second order Ditzian-Totik modulus of smoothness. Several applications to some concrete examples of functions are presented.