Results 21 to 30 of about 3,380 (222)

Piecewise Bivariate Hermite Interpolations for Large Sets of Scattered Data

Journal of Applied Mathematics, 2013
The requirements for interpolation of scattered data are high accuracy and high efficiency. In this paper, a piecewise bivariate Hermite interpolant satisfying these requirements is proposed.
Renzhong Feng, Yanan Zhang
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A class of quintic Hermite interpolation curve and the free parameters selection

Journal of Advanced Mechanical Design, Systems, and Manufacturing, 2019
The classical C2 quintic Hermite interpolation curve not only needs the positions and derivatives but also needs the second-order derivatives as input. For most applications, one has to estimate the second-order derivatives in advance.
Juncheng LI
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Survey of Hermite Interpolating Polynomials for the Solution of Differential Equations

Mathematics, 2023
With progress on both the theoretical and the computational fronts, the use of Hermite interpolation for mathematical modeling has become an established tool in applied science.
Archna Kumari, Vijay K. Kukreja
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Hermite spline interpolents ― New methods for constructing and compressing Hermite interpolants [PDF]

Revue Africaine de Recherche en Informatique et Mathématiques Appliquées, 2006
In this paper, we present a quite simple recursive method for the construction of classical tensor product Hermite spline interpolant of a function defined on a rectangular domain. We show that this function can be written under a recursive form and a sum of particular splines that have interesting properties.
Hamid Mraoui, Driss Sbibih
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A treecode based on barycentric Hermite interpolation for electrostatic particle interactions

Computational and Mathematical Biophysics, 2019
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

Mathematical and Computational Applications, 2023
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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Hermite and Hermite–Fejér interpolation for Stieltjes polynomials [PDF]

Mathematics of Computation, 2005
Let w λ
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Solving Two-Points Singular Boundary Value Problem Using Hermite Interpolation

مجلة بغداد للعلوم, 2015
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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G² Hermite Interpolation by Segmented Spirals

Mathematics, 2022
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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Hermite Interpolation With Error Correction

, 2021
International audienceMultiplicity code decoders are based on Hermite polynomial interpolation with error correction. In order to have a unique Hermite interpolant one assumes that the field of scalars has characteristic 0 or $\geq\ell+1$, where $\ell ...
Erich L. Kaltofen, Yang, Zhi-Hong, Pernet, Clément, Clément Pernet, Kaltofen, Erich, Zhi-Hong Yang   +5 more
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