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四阶龙格－库塔法模拟粒子三维空间轨迹，需给出立场函数,3D simulation of particle dynamic trajectories by Fourth-order Runge- Kutta method
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用C语言编程，结合龙格库塔法求解非齐次常微分方程-C programming language, combined Runge-Kutta method for solving non-homogeneous ODE
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用四阶龙格-库塔法求系统在U单位阶跃输入下该系统的响应曲线-Using the four order Runge Kutta method to find the response curve
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三个程序,分别以四阶龙格库塔法和欧拉法解洛伦兹方程,并绘制相图,时间演化图,庞加莱截面图.-Three procedures, respectively, fourth-order Runge-Kutta method and Euler method for solving the Lorentz equation and draw the phase diagram, the time evolution of the map, Poincare section.
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利用三阶龙格库塔法和理论力学动量矩定理，成功模拟双摆的运动，并克服了显式单步解会使小球飞起来的缺点-Shortcoming fly using third-order Runge-Kutta method and theoretical mechanics Momentum Theorem, successfully simulated double pendulum motion, and to overcome the explicit one-step solution will make
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MIT计算机图形学作业，粒子系统。完美实现风力场，水流和火焰场等。实现了四阶龙格库塔积分法和梯形法等。实现了所有功能。-MIT computer graphics operations, particle system.Perfect realization of wind field, flow field and flame, etc.Implement the fourth order runge kutta integration method and trapezoidal metho
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(单步和多步)数值方法求解一阶常微分方程。
方法包括:
1.欧拉方法
2.修的方法
3.四阶龙格库塔方法
4.Adams-Bashforth方法
5.Adams-Moulton方法-Numerical Methods (single step and multi step) for solving First Order Ordinary Differential Equations.
Methods included:
1. Euler s Method
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用欧拉方法和龙格－库塔方法求微分方程数值解,画出解的图形,对结果进行比较分析,-Using euler method and runge-kutta numerical solution method for differential equation and draw the graphic solution, the results are comparative analysis,
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用欧拉方法和龙格－库塔方法求微分方程数值解,画出解的图形,对结果进行比较分析,(Using euler method and runge-kutta numerical solution method for differential equation and draw the graphic solution, the results are comparative analysis,)
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