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A sharp error estimate of the best approximation by algebraic polynomials in the weighted space L2(-1, 1)We obtain an exact error estimate of the best approximation by algebraic polynomials

Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space of convergence is of the order of the best approximation of this function by algebraic polynomials in this space.

Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space of convergence is of the order of the best approximation of this function by algebraic polynomials in this space.

A sharp error estimate of the best approximation by algebraic polynomials in the weighted space L2(-1, 1)We obtain an exact error estimate of the best approximation by algebraic polynomials

Estimate of the norm of the Lagrange interpolation operator in a multidimensional Sobolev space polynomials converge to the interpolated function and their rate of convergence is of the order of the best

Метод операторного полинома наилучшего равномерного приближения решения матричных уравненийIn 1959, S. J. Alper developed a polynomial for the best uniform approximation of the function 1/(a

Эксперименты с итерационным методом операторного полинома наилучшего приближения on the algebraic polynomial of the best uniform approximation (PNP method), suitable for solving linear operator

Sharp estimates for the polynomial approximation in weighted Sobolev spaces approximation of functions by algebraic polynomials on an interval, the half-line, and the entire line

Estimate of the norm of the Lagrange interpolation operator in a multidimensional Sobolev space polynomials converge to the interpolated function and their rate of convergence is of the order of the best

Sharp estimates for the polynomial approximation in weighted Sobolev spaces approximation of functions by algebraic polynomials on an interval, the half-line, and the entire line

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