Results 161 to 170 of about 400,197 (197)
On multivariate Hermite interpolation
We study the problem of Hermite interpolation by polynomials in several variables. A very general definition of Hermite interpolation is adopted which consists of interpolation of consecutive chains of directional derivatives.
Yuan Xu, Thomas Sauer
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A Hermite interpolation element-free Galerkin method for piezoelectric materials
Journal of Intelligent Materials Systems and Structures, 2022Piezoelectric materials have played an important role in industry due to a number of beneficial properties. However, most numerical methods for the piezoelectric materials need mesh, in which the mesh generation and remeshing are prominent difficulties ...
Xiao Ma, Bo Zhou, S. Xue
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, 2021
The spectral representation method (SRM) has been widely used to simulate stationary or non-stationary wind fields for engineering structures. Although several attempts have been made to realize the invoking of Fast Fourier Transform (FFT), the SRM is ...
T. Tao, Hao Wang, Kaiyong Zhao
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The spectral representation method (SRM) has been widely used to simulate stationary or non-stationary wind fields for engineering structures. Although several attempts have been made to realize the invoking of Fast Fourier Transform (FFT), the SRM is ...
T. Tao, Hao Wang, Kaiyong Zhao
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Computation of Hermite interpolation in terms of B-spline basis using polar forms
Mathematics and Computers in Simulation, 2017Abdellah LAMNII, M Lamnii
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Measurement: Journal of the International Measurement Confederation, 2015
Yongbo Li, Minqiang Xu, Wenhu Huang
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Yongbo Li, Minqiang Xu, Wenhu Huang
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Mathematical methods in the applied sciences
In this manuscript, we propose two innovative approaches for approximating the time‐dependent Fokker‐Planck and diffusion equations, the Hermite interpolation neural network (HINN) and the robust Hermite interpolation neural network (R‐HINN). In HINN, we
Yatin Kumar +3 more
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In this manuscript, we propose two innovative approaches for approximating the time‐dependent Fokker‐Planck and diffusion equations, the Hermite interpolation neural network (HINN) and the robust Hermite interpolation neural network (R‐HINN). In HINN, we
Yatin Kumar +3 more
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Hermite interpolation on the unit sphere and limits of Lagrange projectors
, 2020We construct new Hermite and Lagrange interpolation schemes on the unit sphere in $\mathbb R^3$. We give Newton-type formulas for interpolation polynomials and use them to show that the Hermite projectors are the limits of Lagrange projectors when ...
M. Phung
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Rational Hermite interpolation on six-tuples and scattered data
Applied Mathematics and Computation, 2020The main objective of this paper is to construct an approximant, with cubic precision and quartic approximation order, which interpolates functional values and first order derivatives on a set of scattered data.
F. Dell'Accio +3 more
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Variable Fractional Delay Filter: A Novel Architecture Based on Hermite Interpolation
International Conference on Telecommunications, 2018This paper proposes a method for generating low complexity architectures of variable fractional delay filters based on Hermite interpolation. Based on the proposed technique, two novel architectures are introduced to realize modified Newton structures of
A. Zeineddine +4 more
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Microscopy research and technique (Print), 2018
Image processing is introduced to remove or reduce the noise and unwanted signal that deteriorate the quality of an image. Here, a single level two‐dimensional wavelet transform is applied to the image in order to obtain the wavelet transform sub‐band ...
Z. Yeap, K. Sim, Chih-Ping Tso
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Image processing is introduced to remove or reduce the noise and unwanted signal that deteriorate the quality of an image. Here, a single level two‐dimensional wavelet transform is applied to the image in order to obtain the wavelet transform sub‐band ...
Z. Yeap, K. Sim, Chih-Ping Tso
semanticscholar +1 more source

