Results 11 to 20 of about 1,334 (186)
Higher-Order Hermite-Fejér Interpolation for Stieltjes Polynomials
Let and be the ultraspherical polynomials with respect to . Then, we denote the Stieltjes polynomials with respect to satisfying . In this paper, we consider the higher-order Hermite-Fejér interpolation operator based on the zeros of and the higher
Hee Sun Jung, Ryozi Sakai
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ON HERMITE INTERPOLATION AND DIVIDED DIFFERENCES [PDF]
This paper is a survey of topics related to Hermite interpolation. In the first part we present the standard analysis of the Hermite interpolation problem. Existence, uniqueness and error formula are included.
François Dubeau
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A treecode based on barycentric Hermite interpolation for electrostatic particle interactions
A particle-cluster treecode based on barycentric Hermite interpolation is presented for fast summation of electrostatic particle interactions in 3D. The interpolation nodes are Chebyshev points of the 2nd kind in each cluster.
Krasny Robert, Wang Lei
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Convexity-Preserving Rational Cubic Zipper Fractal Interpolation Curves and Surfaces
A class of zipper fractal functions is more versatile than corresponding classes of traditional and fractal interpolants due to a binary vector called a signature.
Vijay, Arya Kumar Bedabrata Chand
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Means and Hermite interpolation [PDF]
Let $m_{2}
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Barycentric Hermite Interpolation [PDF]
Let $z_{1},\ldots,z_{K}$ be distinct grid points. If $f_{k,0}$ is the prescribed value of a function at the grid point $z_{k}$, and $f_{k,r}$ the prescribed value of the $r$\foreignlanguage{american}{-th} derivative, for $1\leq r\leq n_{k}-1$, the Hermite interpolant is the unique polynomial of degree $N-1$ ($N=n_{1}+\cdots+n_{K}$) which interpolates ...
Sadiq, Burhan, Viswanath, Divakar
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Solving Two-Points Singular Boundary Value Problem Using Hermite Interpolation
In this paper, we have been used the Hermite interpolation method to solve second order regular boundary value problems for singular ordinary differential equations.
Baghdad Science Journal
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Fractional Delayer Utilizing Hermite Interpolation with Caratheodory Representation [PDF]
Fractional delay is indispensable for many sorts of circuits and signal processing applications. Fractional delay filter (FDF) utilizing Hermite interpolation with an analog differentiator is a straightforward way to delay discrete signals.
Qiang DU, Yaoliang SONG, Zeeshan AHMAD
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A generalization of Hermite interpolation
We introduce a new interpolation at Chebyshev nodes.
Xie-Hua Sun, Tingfan Xie
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G2 Hermite Interpolation by Segmented Spirals
A curve with single-signed, monotonically increasing or decreasing curvatures is referred to as a planar spiral. G2 Hermite data are spiral G2 Hermite data for which only interpolation by a spiral is possible.
Yuxuan Zhou, Yajuan Li, Chongyang Deng
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