AbstractIn the present paper, we use a generalization of the Euler–Maclaurin summation formula for integrals of the form ∫abF0(x)g(x)dx where F0(x) (the weight) is a continuous and positive function and g(x) is twice continuously differentiable function in the interval [a,b]. Numerical examples are given to show the effectiveness of the method
This paper provides a product integration rule for highly oscillating integrands of the type \[ \i...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
AbstractThis paper is concerned with the numerical integration of functions by piecewise polynomial ...
Abstract–We explore the applications of the Euler–Maclaurin formula in analyzing functions expressed...
The Euler-Maclaurin summation formula for the approximate evaluation of I = \int01f(x) dx comprise...
Following on from our recent investigation of series and products using the Euler–Maclaurin formula,...
AbstractThe present work makes the case for viewing the Euler–Maclaurin formula as an expression for...
The error in the trapezoidal rule quadrature formula can be attributed to discretization in the inte...
This paper deals with the error analysis of the trapezoidal rule for the computation of Fourier type...
This article discusses the extension of the pro duct integration rules which is a modification of th...
In this note, quadrature formula is constructed for product integral on the infinite interval I(f) =...
Let us first try to find the minimum value of the integral ∫02π[f’(x)+mf(x + π)+e(x)]^2dx where f(x)...
AbstractEuler–Maclaurin formulas for a polytope express the sum of the values of a function over the...
This paper provides a product integration rule for highly oscillating integrands, based on equally s...
This paper provides a product integration rule for highly oscillating integrands of the type \[ \i...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
AbstractThis paper is concerned with the numerical integration of functions by piecewise polynomial ...
Abstract–We explore the applications of the Euler–Maclaurin formula in analyzing functions expressed...
The Euler-Maclaurin summation formula for the approximate evaluation of I = \int01f(x) dx comprise...
Following on from our recent investigation of series and products using the Euler–Maclaurin formula,...
AbstractThe present work makes the case for viewing the Euler–Maclaurin formula as an expression for...
The error in the trapezoidal rule quadrature formula can be attributed to discretization in the inte...
This paper deals with the error analysis of the trapezoidal rule for the computation of Fourier type...
This article discusses the extension of the pro duct integration rules which is a modification of th...
In this note, quadrature formula is constructed for product integral on the infinite interval I(f) =...
Let us first try to find the minimum value of the integral ∫02π[f’(x)+mf(x + π)+e(x)]^2dx where f(x)...
AbstractEuler–Maclaurin formulas for a polytope express the sum of the values of a function over the...
This paper provides a product integration rule for highly oscillating integrands, based on equally s...
This paper provides a product integration rule for highly oscillating integrands of the type \[ \i...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
DOI
Add to ORKG