Works matching DE "FRACTIONAL differential equations"
Results: 4599
A bifurcation result for non-local fractional equations.
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- Analysis & Applications, 2015, v. 13, n. 4, p. 371, doi. 10.1142/S0219530514500067
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On the matrices in B‐spline collocation methods for Riesz fractional equations and their spectral properties.
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- Numerical Linear Algebra with Applications, 2023, v. 30, n. 1, p. 1, doi. 10.1002/nla.2462
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Preconditioners for fractional diffusion equations based on the spectral symbol.
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- Numerical Linear Algebra with Applications, 2022, v. 29, n. 5, p. 1, doi. 10.1002/nla.2441
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On the applicability of Genocchi wavelet method for different kinds of fractional‐order differential equations with delay.
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- Numerical Linear Algebra with Applications, 2019, v. 26, n. 5, p. N.PAG, doi. 10.1002/nla.2259
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A Discontinuous Galerkin Method for Fractional Differential Equations.
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- PAMM: Proceedings in Applied Mathematics & Mechanics, 2016, v. 16, n. 1, p. 761, doi. 10.1002/pamm.201610369
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The analytical solution of fractional‐order Whitham–Broer–Kaup equations by an Elzaki decomposition method.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 2, p. 1, doi. 10.1002/num.22748
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Finite element algorithm with a second‐order shifted composite numerical integral formula for a nonlinear time fractional wave equation.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 1, p. 1, doi. 10.1002/num.23066
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Numerical solutions of fractional parabolic equations with generalized Mittag–Leffler kernels.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 1, p. 1, doi. 10.1002/num.22699
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Existence and controllability of nonlocal mixed Volterra‐Fredholm type fractional delay integro‐differential equations of order 1 < r < 2.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 1, p. 1, doi. 10.1002/num.22697
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A comparative study on non‐Newtonian fractional‐order Brinkman type fluid with two different kernels.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 1, p. 1, doi. 10.1002/num.22688
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A numerical study on fractional differential equation with population growth model.
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- Numerical Methods for Partial Differential Equations, 2024, v. 40, n. 1, p. 1, doi. 10.1002/num.22684
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On solutions of fuzzy fractional order complex population dynamical model.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 6, p. 4595, doi. 10.1002/num.22654
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Approximate controllability results for Sobolev‐type delay differential system of fractional order without uniqueness.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 5, p. 3479, doi. 10.1002/num.22642
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Fourier spectral methods with exponential time differencing for space‐fractional partial differential equations in population dynamics.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 4, p. 2963, doi. 10.1002/num.22995
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Natural transform decomposition method for the numerical treatment of the time fractional Burgers–Huxley equation.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 3, p. 2690, doi. 10.1002/num.22983
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Learning parameters of a system of variable order fractional differential equations.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 3, p. 1962, doi. 10.1002/num.22796
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A novel approach for the solution of fractional diffusion problems with conformable derivative.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 3, p. 1870, doi. 10.1002/num.22750
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Convergence analysis of the fractional decomposition method with applications to time‐fractional biological population models.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 1, p. 696, doi. 10.1002/num.22916
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A study of distributed‐order time fractional diffusion models with continuous distribution weight functions.
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- Numerical Methods for Partial Differential Equations, 2023, v. 39, n. 1, p. 383, doi. 10.1002/num.22896
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Numerical solution of fuzzy fractional diffusion equation by Chebyshev spectral method.
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- Numerical Methods for Partial Differential Equations, 2022, v. 38, n. 3, p. 490, doi. 10.1002/num.22650
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Linearized stable spectral method to analyze two‐dimensional nonlinear evolutionary and reaction‐diffusion models.
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- Numerical Methods for Partial Differential Equations, 2022, v. 38, n. 2, p. 243, doi. 10.1002/num.22659
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Numerical solution of fractional partial differential equations via Haar wavelet.
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- Numerical Methods for Partial Differential Equations, 2022, v. 38, n. 2, p. 222, doi. 10.1002/num.22658
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On the numerical solution of conformable fractional diffusion problem with small delay.
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- Numerical Methods for Partial Differential Equations, 2022, v. 38, n. 2, p. 177, doi. 10.1002/num.22640
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A superlinear convergence scheme for the multi‐term and distribution‐order fractional wave equation with initial singularity.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 4, p. 2833, doi. 10.1002/num.22773
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A non‐standard finite difference method for space fractional advection–diffusion equation.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 3, p. 2527, doi. 10.1002/num.22734
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Modeling and numerical investigation of fractional‐order bovine babesiosis disease.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 3, p. 1946, doi. 10.1002/num.22632
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Legendre wavelet collocation method for fractional optimal control problems with fractional Bolza cost.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 2, p. 1693, doi. 10.1002/num.22604
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He's frequency formulation for fractal nonlinear oscillator arising in a microgravity space.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 2, p. 1374, doi. 10.1002/num.22584
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Numerical solutions for solving model time‐fractional Fokker–Planck equation.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 2, p. 1120, doi. 10.1002/num.22570
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Numerical solutions of distributed order fractional differential equations in the time domain using the Müntz–Legendre wavelets approach.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 1, p. 707, doi. 10.1002/num.22548
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An efficient numerical approach to solve a class of variable‐order fractional integro‐partial differential equations.
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- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 1, p. 674, doi. 10.1002/num.22546
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Numerical method for generalized time fractional KdV‐type equation.
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- Numerical Methods for Partial Differential Equations, 2020, v. 36, n. 4, p. 906, doi. 10.1002/num.22457
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A nonuniform L2 formula of Caputo derivative and its application to a fractional Benjamin–Bona–Mahony‐type equation with nonsmooth solutions.
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- Numerical Methods for Partial Differential Equations, 2020, v. 36, n. 3, p. 579, doi. 10.1002/num.22441
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Numerical scheme for solving system of fractional partial differential equations with Volterra‐type integral term through two‐dimensional block‐pulse functions.
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- Numerical Methods for Partial Differential Equations, 2019, v. 35, n. 5, p. 1890, doi. 10.1002/num.22383
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Error estimates of a semidiscrete finite element method for fractional stochastic diffusion‐wave equations.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 5, p. 1834, doi. 10.1002/num.22252
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Numerical simulation of time fractional Cable equations and convergence analysis.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 5, p. 1556, doi. 10.1002/num.22225
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Chaos in a nonlinear Bloch system with Atangana–Baleanu fractional derivatives.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 5, p. 1716, doi. 10.1002/num.22219
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Fast solution algorithms for exponentially tempered fractional diffusion equations.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 4, p. 1301, doi. 10.1002/num.22259
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A backward Euler alternating direction implicit difference scheme for the three‐dimensional fractional evolution equation.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 3, p. 938, doi. 10.1002/num.22239
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High-Order Compact Schemes for Fractional Differential Equations with Mixed Derivatives.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 6, p. 2141, doi. 10.1002/num.22183
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A block-centered finite difference method for fractional Cattaneo equation.
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- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 1, p. 296, doi. 10.1002/num.22198
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More generalized groundwater model with space-time caputo Fabrizio fractional differentiation.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 5, p. 1616, doi. 10.1002/num.22156
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High-order algorithms for Riesz derivative and their applications (V).
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 5, p. 1754, doi. 10.1002/num.22169
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Numerical solutions of nonlinear fractional Schrödinger equations using nonstandard discretizations.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 5, p. 1399, doi. 10.1002/num.22117
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A linearized high-order difference scheme for the fractional Ginzburg-Landau equation.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 1, p. 105, doi. 10.1002/num.22076
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Two unconditionally stable and convergent difference schemes with the extrapolation method for the one-dimensional distributed-order differential equations.
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- Numerical Methods for Partial Differential Equations, 2016, v. 32, n. 2, p. 591, doi. 10.1002/num.22020
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Numerical simulation of a class of fractional subdiffusion equations via the alternating direction implicit method.
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- Numerical Methods for Partial Differential Equations, 2016, v. 32, n. 2, p. 531, doi. 10.1002/num.22004
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Generalized convolution quadrature for non smooth sectorial problems.
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- Calcolo, 2025, v. 62, n. 1, p. 1, doi. 10.1007/s10092-024-00629-6
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An explicit two-grid spectral deferred correction method for nonlinear fractional pantograph differential equations.
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- Calcolo, 2024, v. 61, n. 4, p. 1, doi. 10.1007/s10092-024-00614-z
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High-order schemes based on extrapolation for semilinear fractional differential equation.
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- Calcolo, 2024, v. 61, n. 1, p. 1, doi. 10.1007/s10092-023-00553-1
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