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1)  Runge-Kutta method
龙格库塔方法
1.
We discussed three-stage semi-implicit stochastic Runge-Kutta methods for Stratonovich stochastic differential equations.
构造了求解Stratonovich随机微分方程的三级半隐式随机龙格库塔方法,给出了其两种数值格式,并讨论了方法的数值稳定性和计算精度。
2.
Based on shallow acoustic communication channel model,we establish a multi-paths model of linear frequency modulation(LFM) with cyclic-correlation characteristics,and calculate the theoretical value of intrinsic sound ray using Runge-Kutta method,and detect the result with the copy correlation testing method.
基于浅水信道模型,建立了具有循环平稳性的线性调频信号多径模型,利用龙格库塔方法对本征声线的理论参数值进行计算,用拷贝相关检测方法进行检测。
2)  Runge-kutta method
龙格-库塔方法
1.
Flexible Cloth Simulation Based on Self-Adaptive Runge-Kutta Method;
基于自适应龙格-库塔方法的柔性织物仿真
2.
The purpose of this paper is compare the Euler method and the Runge-kutta method in obtaining the solution of the Lagrange equation for oil spill trajectories by numerical experiments,and to apply the Lagrange trajectories model to forecasting the spill caused by oil tanker ARTEAGA near Dalian.
数值实验和应用结果表明,在近岸不均匀流场下,用龙格-库塔方法解拉格朗日油粒子微分方程比用欧拉法求解精度高,用龙格-库塔方法模拟“ARTEAGA”油轮轨迹及其扩散范围与实际观测更为接近,而用欧拉法模拟溢油扩散的面积偏大。
3.
The numerical results were compared with the exact solutions and what obtained by using Runge-Kutta method.
部分结果与精确解或龙格-库塔方法所得结果作了对比,表明GDQR在解决常微分方程初值问题时简单方便有效。
3)  Runge-Kutta methods
龙格-库塔方法
1.
The stability of Runge-Kutta methods for nonlinear MDDEs;
非线性多延迟微分方程龙格-库塔方法的稳定性
4)  Runge-Kutta
龙格-库塔法
1.
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
2.
The Improvement of the Variational Step Method Based on Runge-Kutta;
基于龙格-库塔法的变步长策略改进
3.
The 4th order Runge-Kutta and differential approaches combined with spline or polynomial fit were used to work out these parameters, and the effects of deviation and amount of experimental data on the calculated results were analyzed in detail.
阐述了四阶龙格-库塔法、样条插值和多项式拟合的微分法等,求解动力学参数的原理和步骤。
5)  Runge-Kutta method
龙格-库塔法
1.
How to use Runge-Kutta method to resolve second-order ordinary differential equation of electrochemistry is presented with the source code of Visual Basic 6.
该文采用龙格-库塔法求解,给出了模拟电化学二阶线性常微分方程求解方法及VB 6。
2.
Four-order-Runge-Kutta method is used to compute the differential equations.
该软件中对微分方程组的求解采用四阶龙格-库塔法。
3.
In order to research the factors which influence the sliding behavior of active fault,the single degree freedom of springblock model and the rate-state dependent friction law are introduced,the static force equation of spring-block is built,and the Runge-Kutta method is used to solve the nonlinear equations.
为进一步探索活动断层滑动性质及断层系统演化过程的影响因素,基于单自由度弹簧-滑块模型,引入速率-状态依赖摩擦本构关系,建立了单自由度弹簧-滑块系统的静力平衡方程,采用龙格-库塔法解非线性方程组,重点研究了滑动速率及系统刚度对断层滑动性质、系统演化过程的影响。
6)  Runge-Kutta
龙格库塔法
1.
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。
补充资料:龙格-库塔法
      见常微分方程初值问题数值解法。
  

说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条