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拉格朗日插值多项式拟合,牛顿插值多项式,欧拉方程解偏微分方程,使用极限微分求解导数（微分）,微分方程组的N=4龙格库塔解法,雅可比爹迭代法解方程AX=B,最小二乘多项式拟合,组合辛普生公式求解积分,用三角分解法解方程AX=B-Lagrange interpolation polynomial fitting, polynomial interpolation Newton, Euler equations partial differential equations, Limit the use
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用龙格－库塔法直接解算微分方程，程序中的例子是求解10个线性微分方程组-using the Runge - Kutta method direct solution differential equations, the procedures for example is 10 linear equations
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一次仿真课上作的一个关于龙格库塔法解微分方程的一个VB程序，欢迎与大家交流-a simulation for a class on the one on the Runge - Kutta method of differential equations a VB program, and we welcome the exchange of
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精度再往上走两个量级,runge-kutta法是最常用的单步高精度微分方程的解法,ode45的基本思想即来自于此,由于lyrock对这个方法的基本问题已经总结的比较全面,因此,我在这里只是简单介绍一下我自己学习的感受-accuracy upward taking two order of magnitude, runge - kutta method is the most commonly used high-precision single-step solution of differen
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4阶龙格库塔方法求常微分方程的数值算法的函数子程序。-four bands Runge - Kutta method for ordinary differential equations, numerical algorithm of the function subroutine.
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基于matlab开发软件
的选择输入类型的数值计算仿真程序
迭代方法包括
1可自启动的4阶龙格库塔法
2需要使用其他方法启动的方法-Matlab-based software development selective types of numerical simulation program including an iterative method can be Since the start of the four-Runge - Kutta method need
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龙格库塔法的c++编程
n表示几等分，n+1表示他输出的个数-Runge - Kutta method of programming c said several sub n, n He said a number of output
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龙格库塔方法
一种用于数学计算的算法
希望对大家有帮助-Runge - Kutta method for a mathematical calculation algorithm hope to be helpful
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运用四阶龙格-库塔法解一阶常微分方程(定步长)-four bands using the Runge - Kutta method of first-order differential equation (fixed step)
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常微分方程的龙格库塔法系列程序，从二级到四级的算法。-Ordinary Differential Equations Runge - Kutta method series of procedures, from two to four algorithms.
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用来计算rossler吸引子的程序，运用四阶龙格库塔法非常实用，-used to calculate rossler attractor procedures, using four-Runge - Kutta method is very practical.
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use runge kutta method to solve airy function (cpp code)
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use runge kutta method to solve Airy func (Fortran code)
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全区间积分的定步长龙格-库塔法-regional integration between the fixed step Changlong Runge - Kutta method
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龙格-库塔法是工程中常用的求解微分方程的一种方法.而且具有四阶精度,因此应用很广泛.改程序给出了其源代码.-Runge - Kutta method is commonly used in engineering solving a differential equation methods. But with four bands precision, it is widely used. Changed its procedures is the source code.
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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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四阶龙格库塔法解微分方程组实例，没有调用函数，而是在基本含义基础上进行编译，有助于对龙格库塔法的理解。-Fourth-order Runge-Kutta method for solving differential equations instance, did not call the function, but on the basis of the basic meaning of compiler, contribute to the understanding of Runge-Ku
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数值积分算法实现对一阶微分方程组的计算：通过编写程序语言，运用欧拉，预报校正，龙格库塔的方法实现对x1微分=x2 x2微分=x3
x3微分=-800*x1-80*x2-24*x3+sin(t）； y=800x1 的运算,Numerical integration algorithm for the calculation of first-order differential equations: through the preparation of programming languag
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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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数值分析中解微分方程程序，采用了不同步长的向前、向后欧拉法，梯形公式，四阶龙格库塔法等-Solution of differential equations in numerical analysis program, using non-synchronous long forward to Houou La France, trapezoidal formula, the fourth-order Runge-Kutta method, etc.
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