The numerical solutions for nonlinear fractional Gardner and Cahn‐Hilliard equations arising in fluids flow are obtained with the aid of two novel techniques, namely, fractional …
D Ntiamoah, W Ofori-Atta, L Akinyemi - Journal of Ocean Engineering and …, 2022 - Elsevier
In this study, the fifth-order modified Korteweg-de Vries (F-MKdV) equation is first addressed using Hirota's bilinear method. Thereafter, the exact and approximative solutions of the …
In this article, an amelioration of the approaches namely the new extended direct algebraic method for solving the nonlinear conformable fractional Schrödinger-Hirota equation (FSHE) …
K Hosseini, R Ansari - Waves in Random and Complex Media, 2017 - Taylor & Francis
In this paper, the nonlinear Boussinesq equations with the conformable time-fractional derivative are solved analytically using the well-established modified Kudryashov method …
The main goal of the present paper is to steer an investigation on the dynamics of soliton solutions of a nonlinear model in the monomode optical fibers. In this respect, first, soliton …
In this paper, using the Painleve property, the traveling wave transformation, and the sine- Gordon expansion method (SGEM), the Tzitzéica type evolution equations in nonlinear …
This paper considers the Biswas–Arshed equation (BAE) with the beta time derivative and investigates its optical solitons and other solutions in the presence of high order dispersions …
In this article, the Riccati sub equation method is employed to solve fractional Zakharov– Kuznetsov equation with dual-power law nonlinearity in the sense of the conformable …
In this paper, we used the natural decomposition approach with non-singular kernel derivatives to find the solution to nonlinear fractional Gardner and Cahn–Hilliard equations …