"Solving a Nonlinear Multi-Order Fractional Differential Equation Using Legendre Pseudo-Spectral Method"
written by Yin Yang,
published by Applied Mathematics, Vol.4 No.1, 2013
has been cited by the following article(s):
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[7] Solving a Nonlinear Multi-Order Fractional Differential Equation Using Haar wavelets
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[8] Asymptotic behavior of solutions of linear multi-order fractional differential equation systems
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[9] Asymptotic behavior of solutions of linear multi-order fractional differential systems
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[11] Numerical Treatment of Lacunary Spline Functionof Fractional Order
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[12] Wavelet Based Approximation Method for Solving Wave and Fractional Wave Equations Arising in Ship Dynamics
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[13] A fractional type of Legender-Pseudo-Spectral polynomials for approximation of solution of Non-Linear fractional differential equations
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[14] Diferencias finitas para la solución de ecuaciones diferenciales ordinarias fraccionarias
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[15] An Efficient Wavelet-Based Approximation Method to Gene Propagation Model Arising in Population Biology
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[16] An Efficient Legendre Wavelet-Based Approximation Method for a Few Newell–Whitehead and Allen–Cahn Equations
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[17] A New Wavelet-Based Hybrid Method for Fisher Type Equation
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[18] The wavelet methods to linear and nonlinear reaction–diffusion model arising in mathematical chemistry
Journal of Mathematical Chemistry?, 2013
[19] Two reliable wavelet methods to Fitzhugh–Nagumo (FN) and fractional FN equations
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