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Gauss–Hermite quadrature

Known as: Gauss-Hermite quadrature, Hermite quadrature, Hermite-Gauss Quadrature 
In numerical analysis, Gauss–Hermite quadrature is a form of Gaussian quadrature for approximating the value of integrals of the following kind: In… 
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Papers overview

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2018
2018
Splitting a beam into its constituent spectral components using dispersive elements, or polarization components using… 
2014
2014
In this study, a simple 4-node locking-alleviated mixed finite element (denoted as CEQ4) is developed, for the modeling of… 
2014
2014
In this paper, assuming Intensity-Modulation/Direct Detection (IM/DD) with On-Off Keying (OOK), a novel expression for average… 
2011
2011
Numerical solution of many integral transforms using Gauss Legendre Quadrature rules mainly resulted in ill conditioned system of… 
2011
2011
The Falkner-Skan equation arises in the study of laminar boundary layers exhibiting similarity. The MHD systems are used… 
2010
2010
Given a positive bounded Borel measure μ on the interval [−1, 1], we provide convergence results in Lμ2 -norm to a function f of… 
2006
2006
The generalized Gauss-Hermite-filter (GGHF) is implemented in the multivariate case. We utilize a Hermite expansion of the… 
2006
2006
. In 1961, P.J. Davis and P. Rabinowitz established a beautiful “circle theorem” for Gauss and Gauss– Lobatto quadrature rules… 
2005
2005
The Boundary Element Method (BEM) or the Boundary Integral Equation (BIE) method is a convenient method for solving partial… 
2004
2004
We study Gauss-Kronrod quadrature formula for Hermite weight function for the particular cases n = 1,2,3, we introduce a new…