Penyelesaian Numerik Persamaan Diferensial Orde Dua Dengan Metode Runge-Kutta Orde Empat Pada Rangkaian Listrik Seri LC

Monalisa E. Rijoly, F. Y. Rumlawang
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Abstract

One alternative to solve second order differential equations by numerical methods, specificallynon-liner differential equations is the Runge-Kutta fourth order method. The Runge-Kutta fourth ordermethod is a numerical method that has high degree of precision and accuracy when compared to othernumerical methods. In this paper we will discuss the numerical solution of second order differentialequations on LC series circuit problem using the Runge-Kutta fourth order method. The numericalsolution generated by the computational calculation using the MATLAB program, the strong current andcharge are obtaind from t = 0 and t =0,5 second and different step size values
顺序二的微分方程方程解与Runge-Kutta方法四的LC序列电路
用数值方法求解二阶微分方程,特别是非线性微分方程的另一种方法是龙格-库塔四阶方法。龙格-库塔四阶方法是一种与其他数值方法相比具有较高精密度和精度的数值方法。本文将用龙格-库塔四阶方法讨论LC系列电路问题二阶微分方程的数值解。利用MATLAB程序进行计算计算生成的数值解,得到了从t =0和t = 0.5秒开始的强电流和电荷的不同步长值
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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