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INTEGRAL ERROR REPRESENTATION OF HERMITS INTERPOLATING POLYNOMIALS AND RELATED GENERALIZATIONS OF STEFFENSEN'S INEQUALITYSome representations of Steffensen's inequality are obtained by using Hermite interpolating
Generalized Steffensen’s inequality by Lidstone interpolation and Montogomery’s identityBy using a Lidstone interpolation, Green’s function and Montogomery’s identity, we prove a new
Generalized interpolating polynomial operator An of fractional integration, Lagrange interpolation polynomial, the properties of fractional differentiation
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
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ of hydrocarbon transportation through pipelines. Interpolation and approximation methods are analyzed
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ transport of hydrocarbons. Methods of interpolation and approximation are considered in relation
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
ANALYSIS AND SYNTHESIS OF THE CHEBYSHEV POLYNOMIALS IN THE REGRESSION ANALYSIS PROBLEMS orthogonal polynomials, or the Chebyshev polynomials, aimed to improve stability of approximated regression
New bounds for Shannon, Relative and Mandelbrot entropies via Hermite interpolating polynomial function by means of different new Green functions by employing Hermite interpolating polynomial whose
Positivity of Sums and Integrals for n-Convex Functions via Abel-Gontscharoff's Interpolating Polynomial and Green Functions the Abel-Gontscharoff's Interpolating Polynomial and Green functions leads us to identities for which we
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