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A numeric–analytic method for time-fractional Swift–Hohenberg (S–H) equation with modified Riemann–Liouville derivative

  • Published:2013-03 Issue:6 Volume:37 Page:4224-4231
  • ISSN:0307-904X
  • Container-title:Applied Mathematical Modelling
  • language:en
  • Short-container-title:Applied Mathematical Modelling

Author:

Merdan Mehmet

Publisher

Elsevier BV

Subject

Applied Mathematics,Modeling and Simulation

Reference38 articles.

1. Fractional Differential Equations;Podlubny,1999

2. Applications of Fractional Calculus in Physics,2001

3. Fractional calculus: some basic problems in continuum and statistical mechanics;Mainardi,1997

4. Linear approximation of transfer function with a pole of fractional order;Sun;IEEE Trans. Autom. Control,1984

5. Fractional order state equations for the control of viscoelastically damped structures;Bagley;J. Guid. Control Dynam.,1991

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1. Energy stability and convergence of variable-step L1 scheme for the time fractional Swift-Hohenberg model;Fractional Calculus and Applied Analysis;2023-12-20

2. Approximation properties of residual neural networks for fractional differential equations;Communications in Nonlinear Science and Numerical Simulation;2023-10

3. Oransal Gecikmeli Uyumlu Zaman-Kesirli Swift-Hohenberg Denkleminin Yeni Yöntemlerle Sayısal Çözümleri;Karamanoğlu Mehmetbey Üniversitesi Mühendislik ve Doğa Bilimleri Dergisi;2023-06-30

4. Approximate Solutions of Time-Fractional Swift–Hohenberg Equation via Natural Transform Decomposition Method;International Journal of Applied and Computational Mathematics;2023-04-20

5. A high order accurate numerical algorithm for the space-fractional Swift-Hohenberg equation;Computers & Mathematics with Applications;2022-10
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