Method of runge kutta type

朗格库塔型的方法

For the time integration, a three order Runge-Kutta method is used.

时间离散采用三阶的龙格-库塔法。

The characteristic method and the classical Runge-Kutta method were adopted for simulation.

计算方法采用带内插的特征线方法和四阶龙格库塔法。

The characteristic method and the classical Runge - Kutta method were adopted for simulation.

计算方法采用带内插的特征线方法和四阶龙格库塔法.

This paper is concerned with the dissipativity of Runge-Kutta methods for multidelay differential equations.

研究了一类多延迟微分方程数值方法的散逸性问题。

The reasons for the advantages of Runge-Kutta method are explained and other high-order compact schemes are discussed.

最后分析了实验现象的成因，并简要讨论了一些高阶紧致差分格式。

Using fourth - order Runge - Kutta method for the corresponding input nonlinear systems, and modeling using simulink comparison.

用四阶龙格库塔法求非线性系统的输入相应,同时用simulink建模比较.

Since the equations are very stiff and nonlinear, the Runge-Kutta method with a variable step and the Treanor method was used respectively to solve the equations.

针对故障方程组的超强刚性和非线性特性问题， 研究了解决该问题的数学方法。

Numerical Solution of Higher Order Discontinuous Nonlinear Ordinary Differential Equation System ( Variable Step Length - Runge Extrapolation - Extension Method )

高阶非线性间断常微分方程组的求解 ( 变步长RUNGE外推外延法 )

Equidistant interpolation can give rise to convergence difficulties when the number of interpolation points becomes large. This difficulty is often referred to as Runge's phenomenon.

等距点插值会带来收敛困难当插值点数量增加。这一困难被称为龙格现象。