Results 21 to 30 of about 501,741 (285)
Fractals, 2022 In this paper, a numerical and analytical investigation of a Hepatitis C virus (HCV) transmission concept is described in the context of fractional order. The model is an extension of the classical model to a fractional order.
Aziz Khan, T. Abdeljawad, H. Khan
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A New Multi-Step Method for Solving Delay Differential Equations using Lagrange Interpolation
Journal of the Nigerian Society of Physical Sciences, 2021 This paper presents 2-step p-th order (p = 2,3,4) multi-step methods that are based on the combination of both polynomial and exponential functions for the solution of Delay Differential Equations (DDEs).
V. J. Shaalini, S. Fadugba
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Journal of Mathematics, 2022 In the paper, we study the upper bound estimation of the Lebesgue constant of the bivariate Lagrange interpolation polynomial based on the common zeros of product Chebyshev polynomials of the second kind on the square −1,12. And, we prove that the growth
Juan Liu, Laiyi Zhu
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A GPU-Accelerated Fast Summation Method Based on Barycentric Lagrange Interpolation and Dual Tree Traversal [PDF]
Computer Physics Communications, 2020 We present the barycentric Lagrange dual tree traversal (BLDTT) fast summation method for particle interactions. The scheme replaces well-separated particle-particle interactions by adaptively chosen particle-cluster, cluster-particle, and cluster ...
Leighton Wilson, N. Vaughn, R. Krasny
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Electrocardiogram estimation using Lagrange interpolation
Electronics Letters, 2021 An electrocardiogram records activity of cardiac which is collected through the electrodes positioned on specific locations on the human body. These signals are required for cardiac‐related issues.
Om Prakash Yadav, Anil Kumar Sahu
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Some new kinds of interpolation formulas and its applications [PDF]
Mathematics and Computational Sciences, 2022 In this work, using the determination function, some new kinds of interpolation formulas are presented.These novel formulas are extensions of Lagrange interpolation. Error formula for these new kind of interpolation formulas are obtained.
M. A Jafari, A Aminataei
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ASM Science Journal, 2021 This research is considered the milestone for metrologists to choose the appropriate method for determination of the nonlinear interpolation function for the measuring instruments.
Gouda Mohamed Mahmoud, Shaker Gelany
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Journal of Low Frequency Noise, Vibration and Active Control, 2020 This paper uses the Barycentric Lagrange interpolation method to explore the free vibration of a plate with the regular and irregular domain using the Chebyshev function, allowing us to consider multiple dimensions. From our results, it can be shown that
Yen Liang Yeh
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Stieltjes polynomials and Lagrange interpolation [PDF]
Mathematics of Computation, 1997 Summary: Bounds are proved for the Stieltjes polynomial \(E_{n+1} \), and lower bounds are proved for the distances of consecutive zeros of the Stieltjes polynomials and the Legendre polynomials \(P_n\). This sharpens a known interlacing result of Szegö. As a byproduct, bounds are obtained for the Geronimus polynomials \(G_n\).
Sven Ehrich, Giuseppe Mastroianni
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Analytic Kramer kernels, Lagrange-type interpolation series and de Branges spaces [PDF]
, 2011 The classical Kramer sampling theorem provides a method for obtaining orthogonal sampling formulas. In particular, when the involved kernel is analytic in the sampling parameter it can be stated in an abstract setting of reproducing kernel Hilbert spaces
Hernández-Medina, Miguel A. +7 more
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