In this paper, we give error estimates for quadrature rules with maximal trigonometric degree of exactness with respect to an even weight function on (-,) for integrand analytic in a certain domain of complex plane
AbstractWe investigate the behaviour of the maximum error in applying Gaussian quadrature to the Che...
AbstractWe consider the problem of integrating a function f : [-1,1] → R which has an analytic exten...
Numerical integration is the study of how the numerical value of an integral can be found. Also cal...
In this paper an error estimate for quadrature rules with an even maximal trigonometric degree of ex...
For Gauss¿Tur¿an quadrature formulae with an even weight function on the interval [-1; 1] and functi...
SIGLEAvailable from TIB Hannover: RN 2414(395) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Te...
SIGLETIB Hannover: RN 2414(345) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
We study the error of Gauss-Turan quadrature formulae when functions which are analytic on a neighbo...
AbstractWe consider the remainder term of the Gauss–Turán quadrature formulaeRn,s(f)=∫-11w(t)f(t)dt-...
AbstractThis paper deals with the numerical calculation of integrals over the unit circle in the com...
AbstractWe study the kernel of the remainder term of Gauss quadrature rules for analytic functions w...
The corrected quadrature rules are considered and the estimations of error involving the second deri...
AbstractLower bounds for the error of quadrature formulas with positive weights are proved. We get i...
In this paper we present an extension of our previous research, focusing on a method to numerically ...
AbstractWe consider the quadrature method developed by Kravanja et al. (BIT 39 (4) (1999) 646) for c...
AbstractWe investigate the behaviour of the maximum error in applying Gaussian quadrature to the Che...
AbstractWe consider the problem of integrating a function f : [-1,1] → R which has an analytic exten...
Numerical integration is the study of how the numerical value of an integral can be found. Also cal...
In this paper an error estimate for quadrature rules with an even maximal trigonometric degree of ex...
For Gauss¿Tur¿an quadrature formulae with an even weight function on the interval [-1; 1] and functi...
SIGLEAvailable from TIB Hannover: RN 2414(395) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Te...
SIGLETIB Hannover: RN 2414(345) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
We study the error of Gauss-Turan quadrature formulae when functions which are analytic on a neighbo...
AbstractWe consider the remainder term of the Gauss–Turán quadrature formulaeRn,s(f)=∫-11w(t)f(t)dt-...
AbstractThis paper deals with the numerical calculation of integrals over the unit circle in the com...
AbstractWe study the kernel of the remainder term of Gauss quadrature rules for analytic functions w...
The corrected quadrature rules are considered and the estimations of error involving the second deri...
AbstractLower bounds for the error of quadrature formulas with positive weights are proved. We get i...
In this paper we present an extension of our previous research, focusing on a method to numerically ...
AbstractWe consider the quadrature method developed by Kravanja et al. (BIT 39 (4) (1999) 646) for c...
AbstractWe investigate the behaviour of the maximum error in applying Gaussian quadrature to the Che...
AbstractWe consider the problem of integrating a function f : [-1,1] → R which has an analytic exten...
Numerical integration is the study of how the numerical value of an integral can be found. Also cal...
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