A Numerical Simulator for Solving Ordinary Differential Equations
Journal: International Journal of Scientific Engineering and Technology (IJSET) (Vol.3, No. 3)Publication Date: 2014-03-01
Authors : B. K. Datta N. Rahman; R. C. Bhowmik;
Page : 250-252
Keywords : Euler method;
- A Numerical Simulator for Solving Ordinary Differential Equations
- Numerical Methods of Solving the Initial Value Problem for Ordinary Differential Equations with Evaluation of the Main Member of the Local Error
- DISSOLVETING THE METHOD OF GYRA FOR SOLVING ORDINARY DIFFERENTIAL EQUATIONS
- THE NUMERICAL DECISION IN CALC OF A TASK OF CAUCHY FOR THE ORDINARY DIFFERENTIAL EQUATIONS OF THE HIGHEST ORDERS
- Solving systems of ordinary differential equations in unbounded domains by exponential Chebyshev collocation method
Abstract
Numerical differential equations studies the methods for finding numerical approximations to the solutions of differential equations, occur in many scientific disciplines, for instance in physics, chemistry, biology, and economics. Because of its various applications, this is often viewed as a discipline in and of itself. In this paper we develop a numerical simulator for solving ordinary differential equations (ODEs). This simulator is incorporated with a combination of Euler, modified Euler and Runge-Kutta second and fourth order methods.
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Last modified: 2014-03-03 21:31:41