Results 21 to 30 of about 82,974,090 (300)
Wavelet-Based Adaptive Solution for the Nonuniform Multiconductor Transmission Lines [PDF]
, 1998 —A time-domain technique for the solution of arbi-trary nonuniform multiconductor transmission lines (NMTL’s) is presented. The technique is based on a weak formulation of the NMTL equations obtained through spatial expansion of the voltage and current ...
S. Grivet-talocia +4 more
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On computational analysis of highly nonlinear model addressing real world applications
Results in Physics, 2022 This paper presents a numerical strategy for solving boundary value problems (BVPs) that is based on the Haar wavelets method (HWM). BVPs having high Prandtl numbers are discussed, Because they are very important in many practical problems of science and
Shahid Ali +5 more
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Computing continuous-time growth models with boundary conditions via wavelets [PDF]
, 2004 This paper presents an algorithm for approximating the solution of deterministic/stochastic continuous-time growth models based on the Euler's equation and the transversality conditions.
Mercedes Esteban-bravo +3 more
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A New Fractional Integration Operational Matrix of Chebyshev Wavelets in Fractional Delay Systems
Fractal and Fractional, 2019 Fractional integration operational matrix of Chebyshev wavelets based on the Riemann−Liouville fractional integral operator is derived directly from Chebyshev wavelets for the first time.
Iman Malmir
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Wavelet-based Methods for Numerical Solutions of Differential Equations
CoRR, 2019 Wavelet theory has been well studied in recent decades. Due to their appealing features such as sparse multiscale representation and fast algorithms, wavelets have enjoyed many tremendous successes in the areas of signal/image processing and computational mathematics.
Bin Han 0003 +2 more
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New Ultraspherical Wavelets Spectral Solutions for Fractional Riccati Differential Equations
Abstract and Applied Analysis, 2014 We introduce two new spectral wavelets algorithms for solving linear and nonlinear fractional-order Riccati differential equation. The suggested algorithms are basically based on employing the ultraspherical wavelets together with the tau and collocation
W. M. Abd-Elhameed, Y. H. Youssri
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Results in Physics, 2021 In this article, a new and efficient operational matrix method based on the amalgamation of Fibonacci wavelets and block pulse functions is proposed for the solutions of time-fractional telegraph equations with Dirichlet boundary conditions.
Firdous A. Shah +4 more
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On a Wavelet-Based Method for the Numerical Simulation of Wave Propagation
Journal of Computational Physics, 2002 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hong, Tae-Kyung, Kennett, Brian
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APPROXIMATELY SINGULAR WAVELET
Системный анализ и прикладная информатика, 2018 The problem of approximation is relevant for most engineering applications. In this connection, the universal methods of approximation are of interest. The method of nonparametric approximation is developing in the paper – the method of singular wavelets.
V. M. Romanchak
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Journal of Innovative Applied Mathematics and Computational SciencesMany differential equations that emerge from modeling physical phenomena do not always possess well-known analytical solutions. Additionally, wavelets have attracted considerable attention from both theoretical and applied researchers in recent decades.
Lingaraj Angadi
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