This work offers two radial basis functions (RBFs) based meshfree schemes for the
numerical simulation of non-linear extended Fisher–Kolmogorov model. In the development …

In this article, we numerically analyzed the MHD flow of a nanofluid in converging/diverging
channels through the Galerkin approach. The walls are assumed to be stretchable. The …

In this paper, a new fourth-order compact finite difference scheme is proposed to solve the
extended Fisher-Kolmogorov (EFK) equation. The scheme is three-level and implicit …

In this paper, we consider the numerical solution of damped Boussinesq equation using
Ciarlet–Raviart mixed finite element method. An implicit finite difference scheme is used for …

This paper presents a numerical technique for solving the variable-order fractional extended
Fisher–Kolmogorov equation. The method suggested to solve this problem is based on the …

Steady-state two-dimensional lid-driven square cavity flows at high Reynolds numbers are
solved in this communication using a velocity-based formulation developed in the context of …

This paper develops some efficient numerical schemes based on the hybridization of finite
difference and orthogonal cubic spline collocation (OCSC) techniques to approximate the …

A high-order accuracy finite difference scheme is investigated to solve the one-dimensional
extended Fisher-Kolmogorov (EFK) equation. A three level linearized compact finite …

This paper is concerned with numerical solutions of one-dimensional (1D) and two-
dimensional (2D) nonlinear coupled Schrödinger-Boussinesq equations (CSBEs) by a type …

A three-level linearized difference scheme for the extended Fisher–Kolmogorov equation is
considered. It is proved that the proposed difference scheme is uniquely solvable and …