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kongzhigongchengjiCAD
- 采用MATLAB中的控制工具箱和Simulink仿真模块，并用Bode图法实现超前校正器的计算机辅助设计,改善被控对象的性能-Using MATLAB in the control toolbox and Simulink Simulation Module, and ahead of Bode diagram implementation of computer-aided design corrector to improve the performance of object
ADAMS_VARIABLE_STEP-SIZE_PREDICTOR-CORRECTOR_ALGOR
- 本程序时用来求解常微分方程的Adams 变步长预估校正算法-The procedure used to solve ordinary differential equations of the variable step-size Adams predictor-corrector algorithm
shuzhijifen
- 用经典RK方法和四阶ADAMS预测校正算法求解微分方程-Classical RK method and fourth-order predictor-corrector algorithm for solving differential equations ADAMS
vs_pc4
- variable step-size fourth-order Adams Predictor-Corrector method
ADAMS_FOURTH_ORDER_PREDICTOR_CORRECTOR_ALGORITHM.r
- ADAMS FOURTH ORDER PREDICTOR-CORRECTOR ALGORITHM的Mathematica代码，代码透明，方便修改成为自己的东西。-ADAMS FOURTH ORDER PREDICTOR-CORRECTOR ALGORITHM of the Mathematica code, the code of transparency, facilitate the change to become our own things.
ADAMS_VARIABLE_STEP_SIZE_PREDICTOR_CORRECTOR_ALGOR
- ADAMS VARIABLE STEP-SIZE PREDICTOR-CORRECTOR ALGORITHM的Mathematica代码，代码透明，适合修改成为自己的代码。-ADAMS VARIABLE STEP-SIZE PREDICTOR-CORRECTOR ALGORITHM of the Mathematica code, code transparency, suitable amendments into their own code.
lagc
- 求系统串联滞后校正器传递函数的函数 ，其中sope是系统的开环传递函数，当key=1时，var为gama，是根据要求校正后的相角 稳定裕度计算之后校正器；当key=2时，var=wc，则是 根据要求校正后的剪切频率计算校正器。-Demand system is connected lag compensator transfer function of the function, which sope is the system open-loop transfer functi
zn01
- 用Ziegler--Nichols整定公式来求P,PI,PID的个参数，其中Gc是校正器的传递函数,kp为比例系数， Ti为积分时间常数，Td为微分时间常数，输入参量vars为带迟滞--惯性环节模型的KT τ-With Ziegler- Nichols tuning formula to seek P, PI, PID' s parameters, which Gc is the corrector transfer function, kp is proportional coeffic
zn02
- 用稳定边界法整定公式来求P,PI,PID的个参数，其中G是已知被校正系统的开环传递函数,kp为比例系数， Ti为积分时间常数，Td为微分时间常数，输入参量Gc为校正器传递函数，p为系统开环极点的个数（不计重根个数，即多重根只计一个根）-With the Stable Boundary tuning formula seeking P, PI, PID' s parameters, of which G is known to be corrected and the system of o
inmin01
- 用积分最小值准则来求P,PI,PID的个参数，其中Gc是校正器的传递函数,kp为比例系数， Ti为积分时间常数，Td为微分时间常数，输入参量vars为带迟滞--惯性环节模型的[K T τ]，已知参数k=vars（1）；T=vars（2）；ι=vars（3）,iC=vars(4) -Minimum criteria of integral seeking P, PI, PID' s parameters, which Gc is the corrector transfer function
cc01
- 用Cohen--Coon整定公式来求P,PI,PID的个参数，其中Gc是校正器的传递函数,kp为比例系数， Ti为积分时间常数，Td为微分时间常数，输入参量vars为带迟滞--惯性环节模型的KT τ 输入参量vars为带迟滞--惯性环节的K T ι，已知参数k=vars（1）；T=vars（2）；ι=vars（3）。-With Cohen- Coon tuning formula to seek P, PI, PID' s parameters, which Gc is the corre
csdp6.1.0winp4
- 一个求解半正定规划的数值算法包，包括 C 语言实现的源代码和 MATLAB 的调用接口。这是目前项目发布的最新版本 6.1.0。-Copyright 1997-2010, Brian Borchers. This copy of CSDP is made available under the Common Public License. See LICENSE for the details of the CPL. CSDP is a software package f
k3
- Predictor-corrector method for solving ODE (Runge- Kutha )
rk4andadams
- 四阶经典RK算法和四阶Adams预测-校正算法是求解微分方程时经常用的方法，本文进行了比较，提供了算例和程序-Classical RK method of fourth order and fourth-order Adams predictor- corrector algorithm is often used to solve the differential equation method, this article compares and provides examples and
pwxcf
- 抛物线差分格式求解，包括一维古典显格式，DFF格式，CN格式，局部一维方法和预测校正格式的求解；文件中有具体的题目及解法说明并还有matlab程序供大家参考；易读易懂。 -Difference scheme for solving parabolic, including the one-dimensional classical explicit schemes, DFF format, CN format, local one-dimensional methods and predicto
A-Predictor-Corrector-
- 预估校正控制，通过一种数值近似的计算方法不断逼近，从而实行控制计算。-A Predictor-Corrector
ode
- 常微分方程的数值解法 包括RUNGE-KUTTA方法 Adams预估——校正算法 和MATLAB自带的ODE45解法-Numerical solution of ordinary differential equations including the method of Adams RUNGE-KUTTA predictor- corrector algorithm and ODE45
naa
- 用欧拉法，预估校正法,四阶R-K法对解初值问题求解，且与精确解比较。-By Euler' s method, predictor corrector method, fourth order RK method for solving initial value problem solutions, and compared with exact solutions.
myPFC
- This my model on power factor corrector (PFC)-This is my model on power factor corrector (PFC)
first order differential equation
- Solve first order differential equation using 4th order runge kutta, improved euler, predictor-corrector (adam bashforth-moulton)