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针对肖田元教授所著的《系统仿真导论》中龙格库塔法参考程序研究生很难看懂的现象，我加上了注释,使初学者能把学习算法和编写程序对应起来，从而可以有效地掌握算法的实现，对于用龙格库塔法进行在线实时仿真、建模、最优控制及自适应控制的教学有意义。,Professor Xiao Tianyuan for the book " Introduction to System Simulation," in reference to Runge-Kutta method is difficu
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Rossler方程在一定的初直下是混沌的,用四阶龙格库塔方法画出系统状态图-Rossler equation is straight down at the beginning of a certain chaos, with fourth-order Runge-Kutta method to draw the system state diagram
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用于计算电力系统的机电暂态，采用龙格库塔法，可计算三相短路，两相短路等故障问题。-Used to calculate the electrical power system transient, using the Runge-Kutta method, calculate the three-phase short-circuit, two-phase short circuit failure.
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微型惯性测量组合(MIMU：Micro-inertial measurement unit)是国际上近年来发展起来的新技
术，作为一种不依赖任何外部信息，也不向外部辐射能量的自主式系统-Abstract：The Micro strapdown inertial measurement unit
System are introduced, attitude algorithm and Kalman
filtering equation of parameter identifying
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三点法跟踪运载火箭系统跟踪目标弹作匀速直线运动，拦截弹做匀速率运动。里面微分方程是用欧拉法求解的，为了提高精确度，改成四阶龙格库塔法-Tracking system to track the target missile launch vehicle for uniform linear motion, interceptor uniform rate of movement to do. Which is Euler' s method for solving differential
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C source code for numerical integration and system simulation using the Runge–Kutta methods
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用龙格库塔法对系统进行仿真，系统有纯滞后和一阶惯性环节。-Runge-Kutta method using the system simulation, system time delay and first order inertia.
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A program for solving system of differential equations using runge kutta method.
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runge kutta method, used to simulation the evolution of system.
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Lorenz 系统利用龙格库塔来用Matlab编程-Lorenz system using Runge-Kutta to use the Matlab programming
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THE FOLLOWING SUBROUTINES ARE FOR FIXED STEPSIZE
EXPLICIT RUNGE-KUTTA METHODS OF ORDERS FROM 1 TO 6.
THESE SUBROUTINES ARE TO CALCULATE NUMERICAL SOLUTION OF AN
AUTONOMOUS SYSTEM OF FIRST ORDER ORDINARY DIFFERENTIAL
EQAUTIONS Y =F(Y).-By Dr
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随机共振的Runge-Kutta解法，能够给出任意随机共振系统的响应信号，进而对系统做出分析。-Stochastic resonance of Runge-Kutta solution, able to give any response signal stochastic resonance system, and thus an analysis of the system.
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Method Runge-Kutta 4 order for rossler system, with makefile-Method Runge-Kutta 4 order for rossler system, with makefile
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采用4阶龙格库塔法和10阶连分式欧拉法，数值计算、分析了分数阶阻尼Duffing系统的
动力学特性．利用相图、Poincare截面映射图和分岔图等非线性动力学分析方法研究了阻尼的分数
阶微积分阶数对Duffing系统动力学性能的影响，采用分岔图法研究了外部激励的幅值和频率变
化时分数阶阻尼Duffing系统的动力学行为．分析表明，分数阶阻尼的阶数在0．1～2．0发生变化
时，系统依次进入周期运动、混沌运动、周期运动、混沌运动和周期运动，并且在混沌运动区间中存
在着周期运动窗口
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模糊控制matlab程序，利用龙格—库塔法进行系统仿真-Fuzzy control matlab program using the Runge- Kutta method for system simulation
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用四阶龙格库塔法计算Lorenz混沌系统的时间序列-The time series of Lorenz chaotic system of fixed step size fourth-order Runge-Kutta method algorithm source code.
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连续系统离散化，欧拉梯形公式、三阶龙格-库塔法、汉明积分法、状态转移法-Continuous system discretization Euler trapezoid formula, the third-order Runge- Kutta method, Hamming integration method, the state transition method
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实现了水流，火焰，风，龙格库塔等物理仿真，效果还可以。(The water flow, flame, wind, Runge Kutta and other physical simulation are realized, and the effect is also acceptable.)
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利用GSL的库文件，使用runge-kutta算法求解微分方程，包含控制参数的传递。(The method to solve the synamic system via differiatial euqationsbased on the GSL library, including the example how to transfer the control variable in the algorithm.)
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Solve system of ODE. Contain results.
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