We suggest a practical method for obtaining the particular solution of non-homogeneous higher order linear differential equations with constant coefficients. The proposed method can be applied directly and simply to such problems. We revealed that is valid for the different type of problem by using sample solutions. This simple analytical solution that we have introduced will help to create a fast numerical algorithm for computers and thus simplify the numerical solutions of higher order physical problems
We consider the numerical integration of high-order linear non-homogeneous differential equations, ...
The current numerical technique for solving a system of higher-order ordinary differential equations...
AbstractIn this paper, a numerical method which produces an approximate polynomial solution is prese...
We suggest a practical method for obtaining the particular solution of non-homogeneous higher order ...
We suggest a practical method for obtaining the particular solution of non-homogeneous higher order ...
In this paper, a new approximate method for solving higher-order linear ordinary differential equati...
In this paper, a new approximate method for solving higher-order linear ordinary differential equati...
There have been many numerical solution approaches to ordinary dierential equations in the literatur...
We consider the numerical integration of high-order linear non-homogeneous differential equations, w...
The current numerical techniques for solving a system of higher order ordinary differential equation...
AbstractWe propose a direct algorithm for computing regular formal solutions of a given higher-order...
AbstractNumerical solution of high-order differential equations with multi-boundary conditions is di...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
We consider the numerical integration of high-order linear non-homogeneous differential equations, ...
The current numerical technique for solving a system of higher-order ordinary differential equations...
AbstractIn this paper, a numerical method which produces an approximate polynomial solution is prese...
We suggest a practical method for obtaining the particular solution of non-homogeneous higher order ...
We suggest a practical method for obtaining the particular solution of non-homogeneous higher order ...
In this paper, a new approximate method for solving higher-order linear ordinary differential equati...
In this paper, a new approximate method for solving higher-order linear ordinary differential equati...
There have been many numerical solution approaches to ordinary dierential equations in the literatur...
We consider the numerical integration of high-order linear non-homogeneous differential equations, w...
The current numerical techniques for solving a system of higher order ordinary differential equation...
AbstractWe propose a direct algorithm for computing regular formal solutions of a given higher-order...
AbstractNumerical solution of high-order differential equations with multi-boundary conditions is di...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
This article presents a new generalized algorithm for developing k-step (m+1)th derivative block met...
We consider the numerical integration of high-order linear non-homogeneous differential equations, ...
The current numerical technique for solving a system of higher-order ordinary differential equations...
AbstractIn this paper, a numerical method which produces an approximate polynomial solution is prese...