Approximate analytical methods for a fractional-order nonlinear system of Jaulent–Miodek equation with energy-dependent Schrödinger potential
In this paper, we study the numerical solution of fractional Jaulent–Miodek equations with
the help of two modified methods: coupled fractional variational iteration transformation …
the help of two modified methods: coupled fractional variational iteration transformation …
Efficient analytical techniques for solving time-fractional nonlinear coupled Jaulent–Miodek system with energy-dependent Schrödinger potential
In this paper, we present analytical-approximate solution to the time-fractional nonlinear
coupled Jaulent–Miodek system of equations which comes with an energy-dependent …
coupled Jaulent–Miodek system of equations which comes with an energy-dependent …
He's homotopy perturbation method for solving the space-and time-fractional telegraph equations
A Yıldırım - International Journal of Computer Mathematics, 2010 - Taylor & Francis
In this study, homotopy perturbation method (HPM) is used to obtain analytic and
approximate solutions of the space-and time-fractional telegraph equations. The space-and …
approximate solutions of the space-and time-fractional telegraph equations. The space-and …
[图书][B] Wavelet methods for solving partial differential equations and fractional differential equations
The main focus of the book is to implement wavelet based transform methods for solving
problems of fractional order partial differential equations arising in modelling real physical …
problems of fractional order partial differential equations arising in modelling real physical …
An investigation with Hermite Wavelets for accurate solution of Fractional Jaulent–Miodek equation associated with energy-dependent Schrödinger potential
In the present paper, a wavelet method based on the Hermite wavelet expansion along with
operational matrices of fractional derivative and integration is proposed for finding the …
operational matrices of fractional derivative and integration is proposed for finding the …
An investigation of the influence of time evolution on the solution structure using hyperbolic trigonometric function methods
In attempting to mathematically create traveling wave solutions to the (2+ 1)-dimensional
integro-differential Jaulent–Miodek equation, the extended rational sinh-cosh technique and …
integro-differential Jaulent–Miodek equation, the extended rational sinh-cosh technique and …
[图书][B] Generalized fractional order differential equations arising in physical models
This book analyzes the various semi-analytical and analytical methods for finding
approximate and exact solutions of fractional order partial differential equations. It explores …
approximate and exact solutions of fractional order partial differential equations. It explores …
Numerical simulation for fractional Jaulent–Miodek equation associated with energy-dependent Schrödinger potential using two novel techniques
P Veeresha, DG Prakasha, N Magesh… - Waves in Random …, 2021 - Taylor & Francis
In present work, we investigate the numerical solution of time-fractional Jaulent–Miodek (JM)
equations with the aid of two novel techniques namely, coupled fractional reduced …
equations with the aid of two novel techniques namely, coupled fractional reduced …
[HTML][HTML] Solution of generalized fractional Jaulent–Miodek model with uncertain initial conditions
This paper analyses a coupled system of generalized coupled system of fractional Jaulent–
Miodek equations, including uncertain initial conditions with fuzzy extension. In this regard …
Miodek equations, including uncertain initial conditions with fuzzy extension. In this regard …
[HTML][HTML] A novel numerical approach and its convergence for numerical solution of nonlinear doubly singular boundary value problems
This paper deals with two new recursive numerical schemes for the solution of a class of
doubly singular two-point boundary value problems with different types of boundary …
doubly singular two-point boundary value problems with different types of boundary …