Results 161 to 170 of about 1,238 (176)
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On the construction of Gaussian quadrature rules for inverting the Laplace transform

Proceedings of the IEEE, 1974
Some properties of a set of orthogonal polynomials that play a key role in the numerical inversion of the Laplace transform are emphasized. These properties are exploited in showing that the inversion can be obtained by means of the eigenvalues and first component of the eigenvectors of a tridiagonal matrix related to the polynomials.
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On Kutt's Gaussian quadrature rule for finite-part integrals

Applied Numerical Mathematics, 1989
Let us consider the divergent integrals of the forms \(I_ 1=\oint^{1}_{0}x^{\lambda}f(x)dx\), \(I_ 2=\oint^{1}_{0}| x-y|^{\lambda}f(x)dx\), \(y\in (0,1)\), \(\lambda\leq -1\), and defined in the sense of finite-part integrals. For the numerical evaluation of these integrals quadrature rules are available.
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Forming a mixed quadrature rule using an anti-gaussian quadrature rule

Bulletin of Pure & Applied Sciences- Mathematics and Statistics, 2017
Bibhu Prasad Singh, Rajani Ballav Dash
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Generalized Gaussian quadrature rules on arbitrary polygons

International Journal for Numerical Methods in Engineering, 2010
Hong Xiao, N Sukumar
exaly  

Efficient mass and stiffness matrix assembly via weighted Gaussian quadrature rules for B-splines

Journal of Computational and Applied Mathematics, 2020
Michael Barton   +2 more
exaly  

A Mixed quadrature rule for numerical integration of analytic functions by using fejer and gaussian quadrature rules

Bulletin of Pure & Applied Sciences- Mathematics and Statistics, 2015
Dwiti Krushna Behera, Rajani Ballav Dash
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Explicit Gaussian quadrature rules for C1 cubic splines with symmetrically stretched knot sequences

Journal of Computational and Applied Mathematics, 2015
Rachid Ait-Haddou   +2 more
exaly  

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