Results 41 to 50 of about 5,337 (195)
Fitting Rainfall Data by Using Cubic Spline Interpolation
MATEC Web of Conferences, 2018 This study discusses the application of two cubic spline i.e. natural and not-a-knot end boundary conditions to visualize and predict the rainfall data. The interpolation and the analysis of the rainfall data will be done on a monthly basis by using the ...
Azizan Irham +2 more
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Advances in Mechanical Engineering, 2020 This paper presents the construction of the two-point and three-point block methods with additional derivatives for directly solving y ″ ′ = f ( t , y , y ′ y ″ ) .
Mohammed Yousif Turki +3 more
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An Improved Empirical Wavelet Transform for Noisy and Non-Stationary Signal Processing
IEEE Access, 2020 Empirical wavelet transform (EWT) has become an effective tool for signal processing. However, its sensitivity to noise may bring side effects on the analysis of some noisy and non-stationary signals, especially for the signal which contains the close ...
Cuifang Zhuang, Ping Liao
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Quantum Speed Limit With Forbidden Speed Intervals [PDF]
, 2013 Quantum mechanics imposes fundamental constraints known as quantum speed limits (QSLs) on the information processing speed of all quantum systems. Every QSL known to date comes from the restriction imposed on the evolution time between two quantum states
Chau, H. F.
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Wind Velocity Data Interpolation Using Rational Cubic Spline
MATEC Web of Conferences, 2018 Wind velocity data is always having positive value and the minimum value approximately close to zero. The standard cubic spline interpolation (not-a-knot and natural) as well as cubic Hermite polynomial may be produces interpolating curve with negative ...
Karim Samsul Ariffin Bin Abdul +1 more
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ON HERMITE INTERPOLATION AND DIVIDED DIFFERENCES [PDF]
Surveys in Mathematics and its Applications, 2020 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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Sampling and interpolation in de Branges spaces with doubling phase
, 2011 The de Branges spaces of entire functions generalise the classical Paley-Wiener space of square summable bandlimited functions. Specifically, the square norm is computed on the real line with respect to weights given by the values of certain entire ...
Marzo, Jordi +2 more
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On Convergence of Hermite-Fejér Interpolation Polynomials
Journal of Approximation Theory, 1995 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Knoop, H.B., Zhou, X.L.
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On the Leibniz formula for divided differences
Journal of Numerical Analysis and Approximation Theory, 2006 We give an identity for the Hermite-Lagrange interpolating polynomial and a short proof of Leibniz-type formula for divided differences in case of coalescing knots.
Mircea Ivan
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, 2010 In this paper we describe a general, computationally feasible strategy to deduce a family of interpolatory non-stationary subdivision schemes from a symmetric non-stationary, non-interpolatory one satisfying quite mild assumptions. To achieve this result
Conti, Costanza +2 more
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