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Search - 龙格库塔 - List
[
Mathimatics-Numerical algorithms
]
龙格库塔求解微分方程数值解
DL : 0
龙格库塔求解微分方程数值解-Runge - Kutta numerical solution of differential equations solved
Update
: 2008-10-13
Size
: 7.22kb
Publisher
:
林子
[
Mathimatics-Numerical algorithms
]
龙格库塔求解微分方程数值解
DL : 0
龙格库塔求解微分方程数值解,非常有用的解题方法,一定会用到-Runge - Kutta numerical solution of differential equations to solve, a very useful method of solving problems, we will use
Update
: 2010-07-09
Size
: 214.57kb
Publisher
:
严倾
[
Other resource
]
龙格--库塔法
DL : 0
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.
Update
: 2008-10-13
Size
: 3.49kb
Publisher
:
淘淘
[
Documents
]
常微分方程课程设计
DL : 4
用欧拉方法,改进欧拉方法,4阶龙格—库塔方法分别求微分方程的初值.
Update
: 2009-05-05
Size
: 114.5kb
Publisher
:
jxlovef
[
Algorithm
]
龙格库塔求解微分方程数值解
DL : 1
工程中很多的地方用到龙格库塔求解微分方程的数值解, 龙格库塔是很重要的一种方法,尤其是四阶的,精确度相当的高。
Update
: 2010-05-23
Size
: 169.69kb
Publisher
:
hotheart
[
Algorithm
]
龙格库塔法解常微分方程
DL : 0
解常微分方程的龙格库塔法C源程序
Update
: 2011-01-05
Size
: 480byte
Publisher
:
myl2016
[
matlab
]
龙格库塔姿态解算
DL : 0
采用龙格库塔法对陀螺采集的数据进行姿态解算
Update
: 2011-05-09
Size
: 63.84kb
Publisher
:
dadaoly
[
SourceCode
]
龙格-库塔C++程序
DL : 0
龙格库塔法-Runge-Kutta method
Update
: 2025-02-19
Size
: 1kb
Publisher
:
岳吉祥
[
Mathimatics-Numerical algorithms
]
龙格库塔求解微分方程数值解
DL : 0
龙格库塔求解微分方程数值解-Runge- Kutta numerical solution of differential equations solved
Update
: 2025-02-19
Size
: 203kb
Publisher
:
林子
[
Algorithm
]
龙格--库塔法
DL : 1
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.
Update
: 2025-02-19
Size
: 3kb
Publisher
:
淘淘
[
matlab
]
超松弛插值与改进欧拉法 龙格库塔法
DL : 0
拟合超松弛线性插值,改进欧拉法与龙格库塔算法(Fitting the relaxation linear interpolation, the improved Euler method and Runge Kutta algorithm)
Update
: 2025-02-19
Size
: 1kb
Publisher
:
xhtleige
[
Mathimatics-Numerical algorithms
]
自适应变步长的龙格库塔法
DL : 2
使用matlab语言对计算方法中的自适应变步长的龙格库塔法的实现(The Realization of Runge - Kutta Method Using Adaptive Variable Step Size in Computational Method with matlab Language)
Update
: 2025-02-19
Size
: 1kb
Publisher
:
时间空间
[
Other
]
龙哥库塔
DL : 0
应用龙格库塔法,解决迫击炮的弹道轨迹,可以调节道道的角度,有图片展示。(Using the Runge Kutta method to solve the trajectory of the mortar, the angle of the road can be adjusted and the picture can be displayed.)
Update
: 2025-02-19
Size
: 292kb
Publisher
:
leesinger
[
Graph program
]
RK龙格库塔计算微分方程组
DL : 0
使用4阶龙格库塔定理计算一阶微分方程组,方程组有3个方程(RK calculation of differential equations)
Update
: 2025-02-19
Size
: 1kb
Publisher
:
yeohyong
[
Other
]
4阶龙格库塔法求解二阶微分方程
DL : 2
基于打靶法采用4阶龙格库塔法对而降常微分方程进行求解求解二阶微分方程(Solving the Second Order Differential Equation by Solving the Fourth Order Runge-Kutta Method Based on the Shooting Method)
Update
: 2025-02-19
Size
: 10kb
Publisher
:
夏天的风1
[
Algorithm
]
洛伦兹-龙格库塔
DL : 0
用四阶龙格库塔计算洛伦兹方程,人后运用Grapher绘制出洛伦兹方程的相图(Using the four order Runge Kutta to calculate Lorenz equation)
Update
: 2025-02-19
Size
: 2.48mb
Publisher
:
发发发32
[
Algorithm
]
龙格库塔法求解延时微分方程matlab
DL : 3
matlab利用龙格库塔放法计算延时微分方程 龙格库塔 延时微分方程 matlab(Matlab uses Runge-Kutta method to calculate delay differential equation matlab)
Update
: 2025-02-19
Size
: 1kb
Publisher
:
程序开发1
[
Other
]
四阶龙格库塔法解数值微分
DL : 0
程序主要实现了四阶龙哥库塔,程序注释很详细(The fourth-order Longkouta is mainly realized, and the program annotations are very detailed.)
Update
: 2025-02-19
Size
: 12kb
Publisher
:
强儿
[
matlab
]
龙格库塔法的编程
DL : 1
龙格库塔求解微分方程数值解,工程中很多的地方用到龙格库塔求解微分方程的数值解, 龙格库塔是很重要的一种方法,尤其是四阶的,精确度相当的高(Runge Kutta is used to solve the numerical solution of differential equation in many places in the project, Rungekutta is a very important method, especially the fourth-order one, with high accuracy)
Update
: 2025-02-19
Size
: 25kb
Publisher
:
贺大狮
[
Algorithm
]
四阶龙格-库塔法
DL : 0
利用四阶龙格库塔求解微分方程,并给出方程实例。(The fourth order Runge Kutta is used to solve the differential equation and an example is given.)
Update
: 2025-02-19
Size
: 1kb
Publisher
:
杜杜i
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