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阿当姆斯显式和隐式求解方法，用四阶龙格库塔作为起始，然后运用四阶阿当姆斯算法求解初值问题。主要程序包含在test2.cpp中，方法简单易懂。编译环境VC2010-Adam James explicit and implicit method for solving fourth-order Runge-Kutta as a start, then use the fourth-order A Williams algorithm for solving initial value problem
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DIRK3 algorithm, the algorithm to be implenmented is the optimal two stage third order accurate Diagnonally Implicit Runge-Kutta method, written DIRD3, for the ODE prolem and diffrentiate equations.
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This file conclude of five codes , four of them in Mathematica program and one in C++.
1. Erk4.nb. this code represent the explicit Runge Kutta method of order four for solving first order ODE.
2. RK45.nb This code represent the Embedded Runge Ku
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龙格－库塔法（Runge-Kutta）是用于模拟常微分方程的解的重要的一类隐式或显式迭代法。-Runge- Kutta method (Runge-Kutta) is used to simulate the ordinary differential equations of an important class of implicit or explicit iterative method.
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Fortran77编写而成。基于连续的原理解决stiff两点边值常微分问题，是由Cash改编自TWPBVP程序。
内有说明，算例和参考信息，并且附有stiff问题的一些结果。-Automatic Continuation with Deferred Corrections
The package ACDC (which is written in FORTRAN 77) is designed to solve stiff two-point boundary value
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matlab仿真微分方程，分别用欧拉法，改进欧拉法，龙格库塔法，四阶adams显式隐式算法对比精度。-matlab simulation of differential equations, respectively, with Euler, improved Euler method, Runge-Kutta method, fourth-order implicit algorithm adams explicit comparison accuracy.
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Roe格式 二维Euler fortran语言的，网格文件是非结构网格-This code computes a steady flow over a bump with the Roe flux by two solution methods: explicit 2-stage Runge-Kutta scheme and implicit (defect correction) method with the Jacobian exact for 1st-order scheme, on i
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In numerical analysis and scientific computing, the Gauss–Legendre methods are a family of numerical methods for ordinary differential equations. Gauss–Legendre methods are implicit Runge–Kutta methods. More specifically, they are collocation methods
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数值分析解初值问题。
Step 1: 用经典4阶Runge-Kutta 法计算前3 个初值
Step 2: 用Adams 显式计算预测值
Step 3: 用同阶Adams 隐式计算校正值
-Numerical solution of initial value problem.
Step 1: use a classic four order Runge- Kutta method to calculate the former three initial value
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古典四级四阶显式Runge—Kuuta方法和隐式二级四阶Runge-Kutta的范例-Classical four-order explicit Runge-Kuuta method and implicit second-order fourth-order Runge-Kutta example
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Runge–Kutta 4th
In numerical analysis, the Runge–Kutta methods are a family of implicit and explicit iterative methods, which includes the well-known routine called the Euler Method, used in temporal discretization for the approximate solutions of
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