In this article we present a new approach to quadrature methods where any quadrature formula is generated by a discontinuous function whose jumps are quadrature weights. The quadrature error is estimated for Lipschitzcontinuous\ud functions with the constant which can not be replaced by a smaller one
: The paper is related to the article [1]. It is proved that a sequence of L 1;0 - spline approximat...
To compute integrals on bounded or unbounded intervals we propose a new numerical approach by using ...
AbstractThe famous Newton–Kantorovich hypothesis (Kantorovich and Akilov, 1982 [3], Argyros, 2007 [2...
We present a new quadrature rule based on the spline interpolation along with the error analysis. Mo...
We consider the convergence of Gauss-type quadrature formulas for the integral R 1 0 f(x)!(x)dx w...
This paper deals with efficient quadrature formulas involving functions that are observed only at fi...
. Let OE be a strictly positive continuous weight function on [0; 1], and n 2 N. We indicate -- for ...
We study the convergence of quadrature formulas for integrals over the positive real line with an ar...
© 2016, Allerton Press, Inc.We investigate the method of mechanical quadratures for integral equatio...
AbstractWe provide sufficient conditions for the convergence of the Newton-like methods in the assum...
AbstractWe consider quadrature formulas for complex weights and prove their convergence for a large ...
We study the convergence of quadrature formulas for integrals over the positive real line with an ar...
International audienceThis paper deals with efficient quadrature formulasinvolving functions t...
We propose a new way to choose the parameter in the Levenberg-Marquardt method for solving nonlinea...
In this paper we point out an approximation for the Fourier transform\ud for functions of bounded va...
: The paper is related to the article [1]. It is proved that a sequence of L 1;0 - spline approximat...
To compute integrals on bounded or unbounded intervals we propose a new numerical approach by using ...
AbstractThe famous Newton–Kantorovich hypothesis (Kantorovich and Akilov, 1982 [3], Argyros, 2007 [2...
We present a new quadrature rule based on the spline interpolation along with the error analysis. Mo...
We consider the convergence of Gauss-type quadrature formulas for the integral R 1 0 f(x)!(x)dx w...
This paper deals with efficient quadrature formulas involving functions that are observed only at fi...
. Let OE be a strictly positive continuous weight function on [0; 1], and n 2 N. We indicate -- for ...
We study the convergence of quadrature formulas for integrals over the positive real line with an ar...
© 2016, Allerton Press, Inc.We investigate the method of mechanical quadratures for integral equatio...
AbstractWe provide sufficient conditions for the convergence of the Newton-like methods in the assum...
AbstractWe consider quadrature formulas for complex weights and prove their convergence for a large ...
We study the convergence of quadrature formulas for integrals over the positive real line with an ar...
International audienceThis paper deals with efficient quadrature formulasinvolving functions t...
We propose a new way to choose the parameter in the Levenberg-Marquardt method for solving nonlinea...
In this paper we point out an approximation for the Fourier transform\ud for functions of bounded va...
: The paper is related to the article [1]. It is proved that a sequence of L 1;0 - spline approximat...
To compute integrals on bounded or unbounded intervals we propose a new numerical approach by using ...
AbstractThe famous Newton–Kantorovich hypothesis (Kantorovich and Akilov, 1982 [3], Argyros, 2007 [2...
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