Application of fractional sub-equation method to nonlinear evolution equations
From MaRDI portal
Publication:4968217
DOI10.15388/NA.2018.5.5zbMath1416.35288OpenAlexW2900558013WikidataQ128903788 ScholiaQ128903788MaRDI QIDQ4968217
Anjan Biswas, Rasha B. al-Denari, O. H. EL-Kalaawy, Mohamed A. Abdelkawy
Publication date: 12 July 2019
Published in: Nonlinear Analysis: Modelling and Control (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.15388/na.2018.5.5
spinodal decompositionmodified Riemann-Liouville derivativephase ordering dynamicsfractional Cahn-Hilliard equationfractional subequation method
Related Items (3)
The analytical interface coupling of arbitrary-order fractional nonlinear hyperbolic scalar conservation laws ⋮ The time‐fractional generalized Z‐K equation: Analysis of Lie group, similarity reduction, conservation laws, and explicit solutions ⋮ Conservation laws, analytical solutions and stability analysis for the time-fractional Schamel-Zakharov-Kuznetsov-Burgers equation
Cites Work
- Unnamed Item
- Unnamed Item
- Fractional variational homotopy perturbation iteration method and its application to a fractional diffusion equation
- Fractional variational iteration method and its application
- The fractional variational iteration method using He's polynomials
- Fractional sub-equation method and its applications to nonlinear fractional PDEs
- The \((\frac{G'}{G})\)-expansion method and travelling wave solutions of nonlinear evolution equations in mathematical physics
- Efficient Chebyshev spectral methods for solving multi-term fractional orders differential equations
- Exact solutions for fractional partial differential equations by a new fractional sub-equation method
- Solving a system of nonlinear fractional partial differential equations using homotopy analysis method
- A new approach for the application of Adomian decomposition method for the solution of fractional space diffusion equation with insulated ends
- Adomian's decomposition method for solving an intermediate fractional advection-dispersion equation
- Table of some basic fractional calculus formulae derived from a modified Riemann-Liouville derivative for non-differentiable functions
- Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
- New analytical technique for solving a system of nonlinear fractional partial differential equations
- A unified Petrov-Galerkin spectral method for fractional PDEs
- Solving a system of fractional partial differential equations arising in the model of HIV infection of \(\mathrm{CD4}^{+}\) cells and attractor one-dimensional Keller-Segel equations
- Operator-based approach for the construction of analytical soliton solutions to nonlinear fractional-order differential equations
- Exact solutions of fractional Burgers and Cahn-Hilliard equations using extended fractional Riccati expansion method
- A new semi-analytical collocation method for solving multi-term fractional partial differential equations with time variable coefficients
- A novel analytical method with fractional complex transform for new exact solutions of time-fractional fifth-order Sawada-Kotera equation
- Exact soliton solutions for the fifth-order Sawada-Kotera equation
- Historical survey: the chronicles of fractional calculus
- Modified Riemann-Liouville derivative and fractional Taylor series of nondifferentiable. functions. Further results
- Finite difference approximations for two-sided space-fractional partial differential equations
- A fractional-order Jacobi Tau method for a class of time-fractional PDEs with variable coefficients
- Waveform relaxation method for fractional differential-algebraic equations
- Rational Solutions for the Time-Fractional Diffusion Equation
- The fundamental solution and numerical solution of the Riesz fractional advection-dispersion equation
- Time-Splitting Schemes for Fractional Differential Equations I: Smooth Solutions
This page was built for publication: Application of fractional sub-equation method to nonlinear evolution equations