The main purpose of this paper has been to compare the numerical results when the septic B-spline is used in the collocation method, and performance of the splitting technique in the numerical methods has been investigated. So numerical solutions of the Rosenau-KdV equation have been constructed by using the collocation method with septic B-splines as interpolation functions. The Rosenau-KdV equation is split both in space and in time. Those coupled systems of differential equations are also solved by way of the septic B-spline collocation method over uniform finite intervals
A new numerical scheme for computing the evolution of water waves with a mod-erate curvature of the ...
In studying the influence of water waves on constructions such as dikes, wave breakers and offshore ...
This paper obtains solitons and other solutions to the perturbed RosenauKdVRLW equation that is used...
In the present paper, a numerical method is proposed for the numerical solution of Rosenau-KdV equat...
This paper studies dispersive shallow water waves modeled by Rosenau Korteweg-de Vries (KdV) Regular...
In this paper, numerical solutions for the Rosenau-Korteweg-de Vries equation are studied by using t...
This thesis investigates the accuracy and stability of finite element solutions of the shallow water...
This monograph presents cutting-edge research on dispersive wave modelling, and the numerical method...
The numerical solution of the RLW equation is obtained by using a splitting up technique and both qu...
In this article, a space time numerical scheme has been proposed to approximate solutions of the non...
In this thesis a high order finite difference scheme is derived and implemented solving the shallow ...
In this paper we analyze the use of time splitting techniques for solving shallow water equations. W...
The paper proposes a new, conservative fully-discrete scheme for the numerical solution of the regul...
The paper proposes a new, conservative fully-discrete scheme for the numerical solution of the regul...
Paper presented at the 4th Strathmore International Mathematics Conference (SIMC 2017), 19 - 23 June...
A new numerical scheme for computing the evolution of water waves with a mod-erate curvature of the ...
In studying the influence of water waves on constructions such as dikes, wave breakers and offshore ...
This paper obtains solitons and other solutions to the perturbed RosenauKdVRLW equation that is used...
In the present paper, a numerical method is proposed for the numerical solution of Rosenau-KdV equat...
This paper studies dispersive shallow water waves modeled by Rosenau Korteweg-de Vries (KdV) Regular...
In this paper, numerical solutions for the Rosenau-Korteweg-de Vries equation are studied by using t...
This thesis investigates the accuracy and stability of finite element solutions of the shallow water...
This monograph presents cutting-edge research on dispersive wave modelling, and the numerical method...
The numerical solution of the RLW equation is obtained by using a splitting up technique and both qu...
In this article, a space time numerical scheme has been proposed to approximate solutions of the non...
In this thesis a high order finite difference scheme is derived and implemented solving the shallow ...
In this paper we analyze the use of time splitting techniques for solving shallow water equations. W...
The paper proposes a new, conservative fully-discrete scheme for the numerical solution of the regul...
The paper proposes a new, conservative fully-discrete scheme for the numerical solution of the regul...
Paper presented at the 4th Strathmore International Mathematics Conference (SIMC 2017), 19 - 23 June...
A new numerical scheme for computing the evolution of water waves with a mod-erate curvature of the ...
In studying the influence of water waves on constructions such as dikes, wave breakers and offshore ...
This paper obtains solitons and other solutions to the perturbed RosenauKdVRLW equation that is used...