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A third order Runge-Kutta method based on a linear combination of arithmetic mean, geometric mean and centroidal mean for first order differential equation

机译:基于算术平均线性组合,几何平均值和质心平均值的三阶速率 - Kutta方法,用于一阶微分方程

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Differential Equations are indispensable for modelling the real world phenomena. Numerical methods are helpful to arrive at a solution of the problems where it is difficult to find the exact solution. A new third order Runge-Kutta method based on a linear combination of arithmetic mean, geometric mean and centroidal mean is derived to solve initial value problems. Some numerical examples are given to show the effectiveness of the proposed method.
机译:微分方程对于建模现实世界现象是必不可少的。 数值方法有助于到达问题解决方案,难以找到确切的解决方案。 基于算术平均线性组合,几何平均值和质心均值的新的三阶runge-Kutta方法,以解决初始值问题。 给出了一些数值例子来显示所提出的方法的有效性。

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