The pivotal aim of the present work is to find the numerical solution for fractional Benney–Lin
equation by using two efficient methods, called q‐homotopy analysis transform method and …

In this paper, we explore the DNA dynamic equation arising in the oscillator-chain named as
Peyrard–Bishop model for abundant solitary wave solutions. The aforesaid model is studied …

In the present paper, the new three-dimensional modified Benjamin-Bona-Mahony
equations recently introduced are analyzed with the introduction of the spatial and temporal …

In this paper, we constructed new solitary structures for the space-time fractional simplified
modified Camassa-Holm (MCH) equation and space-time fractional symmetric regularized …

In this paper, we present a work on dynamic equation of Deoxyribonucleic acid (DNA)
derived from the Peyrard–Bishop (PB) model oscillator chain for various dynamical solitary …

The deoxyribonucleic acid (DNA) dynamical equation, which emerges from the oscillator
chain known as the Peyrard–Bishop (PB) model for abundant optical soliton solutions, is …

In this work, exact analytical solutions for the time fractional variant bussinesq equations are
constructed in the sense of the newly devised fractional derivative called conformable …

In this manuscript, new solitary wave solutions for the newly introduced extended (3+ 1)-
dimensional Jimbo-Miwa equations (the first and second) by Wazwaz (2017) are presented …

This paper is interested in a set of conformable fractional derivative for constructing optical
soliton solutions to the fractional perturbed nonlinear Schrödinger equation. The powerful …

In this article we will utilize new perception of the Benjamin-Bona-Mahony equation that
represents developed stretch for the Korteweg-de Varies equation which denotes to the …