MF Shehab, MMA El‐Sheikh… - … Methods in the …, 2023 - Wiley Online Library
The improved modified extended tanh‐function approach was used to study optical stochastic soliton solutions and other exact stochastic solutions for the nonlinear …
We investigate the applicability and efficiency of the invariant subspace method to (2+ 1)- dimensional time-fractional nonlinear PDEs. We show how to find various types of invariant …
This paper systematically explains how to apply the invariant subspace method using variable transformation for finding the exact solutions of the (k+ 1)-dimensional nonlinear …
In this paper, we generalize the theory of the invariant subspace method to (m+ 1)- dimensional non-linear time-fractional partial differential equations for the first time. More …
A systematic investigation of the significance and applicability of two different approaches of generalized separation of variable (GSV) methods for time-fractional nonlinear PDEs in (2+ …
This paper presents the analytical solutions of two fractional linear electrical systems modeled with generalized fractional derivatives and integrals. The fractional differential …
C Uma Maheswari, R Sahadevan… - Fractional Calculus and …, 2023 - Springer
In this article we consider a certain class of time fractional nonlinear partial differential equations as well as partial differential-difference equations with two independent variables …
This work investigates how we can extend the invariant subspace method to (2+ 1)- dimensional time-fractional non-linear PDEs. More precisely, the systematic study has been …
R Thomas, T Bakkyaraj - Computational and Applied Mathematics, 2024 - Springer
We present how the invariant subspace method of differential equations can be extended to scalar and coupled fractional differential-difference equations, and illustrate its applicability …