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A sharp error estimate of the best approximation by algebraic polynomials in the weighted space L2(-1, 1)
Dautov R.
We obtain an exact error estimate of the best approximation by algebraic polynomials
Determination of the polynomial uniformizing a given compact Riemann surface
Nasyrov S.
An approximate method for finding the polynomial uniformizing a given Riemann surface is proposed
Sharp estimates for the polynomial approximation in weighted Sobolev spaces
Dautov R., Timerbaev M.
approximation of functions by algebraic polynomials on an interval, the half-line, and the entire line
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ
Пивнов В.П., Никифоров С.И.
transport of hydrocarbons. Methods of interpolation and approximation are considered in relation
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ
Пивнов В.П., Никифоров С.И.
of hydrocarbon transportation through pipelines. Interpolation and approximation methods are analyzed
Fourier series for the multidimensional-matrix functions of the vector variable
Mukha, V. S.
) polynomials is developed. The known results from the theory of the orthogonal polynomials of the vector
Sharp estimates for the polynomial approximation in weighted Sobolev spaces
Dautov R., Timerbaev M.
approximation of functions by algebraic polynomials on an interval, the half-line, and the entire line
On critical values of polynomials with real critical points
Hinkkanen A., Kayumov I.
Let f be a polynomial of degree at least 2 with f(0)=0 and f′(0)=1. Suppose that all the zeros of f
About the convergence of the general projection polynomial method for a class of periodic fractional-integral equations
Agachev J., Galimyanov A.
polynomial method for solution of periodical fractional integral equations in two Holder spaces.
On justification of general polynomial projection method for solving periodic fractional integral equations
Agachev J., Galimyanov A.
© 2015, Pleiades Publishing, Ltd. In this paper we subtantiate a general polynomial projection

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