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龙格库

龙格库

龙格库

龙格库

2

The mathematical model for the framework is established and solved by Runge-Kutta method.

建立该机构运动的微分方程，用龙格 -库塔法进行求解；

3

The mathematical model is solved by fourth-order Runge-Kutta implicit scheme and validated by test .

用龙格库塔法求解八自由度强非线性动力学方程并用试验验证了仿真模型的正确性。

4

Then it is solved with Runge -Kutta method , in particular , on various parameters to solve the cavitation bubble 's movement.

而后应用龙格 -库塔方法对它进行了求解，特别就不同参数的空化泡进行求解。

5

As to the motion equations for objects , the fourth-order Runge-Kutta method was employed again for iterative solution .

对于物体的运动方程，同样利用四阶龙格 -库塔法进行迭代求解。

6

The fourth order Runge -Kutta method is used to transform the mathematics model into discrete simulation model , using MATLAB7.

采用了四阶龙格 -库塔算法，将数学模型转换为可仿真的离散模型，并利用 MATLAB7 。

7

9

Numerical Analysis of Coupled -wave Equation Derived from Multiple Scattering Theory Using Rouge-Kut

多重散射理论声光耦合波方程的龙格 -库塔法数值分析

10

A Simple Application of Runge -kutta in Fuzzy Control

龙格 -库塔法在模糊控制中的优化应用

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