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Novel exact and approximate solutions to the family of the forced damped Kawahara equation and modeling strong nonlinear waves in a plasma
In this investigation, a set of novel exact and approximate analytic solutions to the family of
the forced damped Kawahara equation (KE) are derived in detail. This work is divided into …
the forced damped Kawahara equation (KE) are derived in detail. This work is divided into …
Shock wave simulations using sinc differential quadrature method
Purpose–This paper aims to present a numerical solution of non‐linear Burger's equation
using differential quadrature method based on sinc functions. Design/methodology …
using differential quadrature method based on sinc functions. Design/methodology …
An efficient local meshless method for the equal width equation in fluid mechanics
This paper proposes an accurate and robust meshless approach for the numerical solution
of the nonlinear equal width equation. The numerical technique is applied for approximating …
of the nonlinear equal width equation. The numerical technique is applied for approximating …
On the dissipative extended Kawahara solitons and cnoidal waves in a collisional plasma: Novel analytical and numerical solutions
Two novel analytical solutions to the damped Gardner Kawahara equation and its related
equations are reported. Using a suitable ansatz and with the help of the exact solutions of …
equations are reported. Using a suitable ansatz and with the help of the exact solutions of …
A differential quadrature method for numerical solutions of Burgers'‐type equations
A differential quadrature method for numerical solutions of Burgers'‐type equations | Emerald
Insight Books and journals Case studies Expert Briefings Open Access Publish with us …
Insight Books and journals Case studies Expert Briefings Open Access Publish with us …
Polynomial based differential quadrature method for numerical solution of nonlinear Burgers' equation
Nonlinear Burgers' equation is solved using polynomial based differential quadrature
method (PDQ). Numerical simulations are studied for three well known test problems …
method (PDQ). Numerical simulations are studied for three well known test problems …
[PDF][PDF] Quartic B-spline differential quadrature method
A new differential quadrature method based on quartic B-spline functions is introduced. The
weighting coefficients are determined via a semi-explicit algorithm containing an algebraic …
weighting coefficients are determined via a semi-explicit algorithm containing an algebraic …
Cubic B‐spline differential quadrature methods and stability for Burgers' equation
Purpose–The purpose of this paper is to simulate numerical solutions of nonlinear Burgers'
equation with two well‐known problems in order to verify the accuracy of the cubic B‐spline …
equation with two well‐known problems in order to verify the accuracy of the cubic B‐spline …
The solitary wave solution of coupled Klein–Gordon–Zakharov equations via two different numerical methods
In this research, we propose two different methods to solve the coupled Klein–Gordon–
Zakharov (KGZ) equations: the Differential Quadrature (DQ) and Globally Radial Basis …
Zakharov (KGZ) equations: the Differential Quadrature (DQ) and Globally Radial Basis …
Quartic and quintic B-spline methods for advection–diffusion equation
Differential quadrature methods based on B-spline functions of degree four and five have
been introduced to solve advection–diffusion equation numerically. Two initial-boundary …
been introduced to solve advection–diffusion equation numerically. Two initial-boundary …