搜索资源列表
ADRC_2
- 二阶自抗扰控制器算法中跟踪微分器、扩张状态观测器和非线性误差反馈率的.m文件和simulink仿真图例。-Second-order tracking differentiator ADRC algorithm, the extended state observer and nonlinear error feedback rate. M file and simulink simulation legend.
ADRC
- 仿真模型 基于自抗扰控制技术的永磁同步电机直接转矩控制。比普通PID、模糊神经网络等控制更先进-Speed regulator based on ADRC of PMSM DTC is designed. ADRC adopts nonlinear control method, and is composed of track-differentiator (TD), extended state observer (ESO), nonlinear state er
2
- 提升复杂系统的定量决策支持，将成本作为独立变量（CAIV）寻求“最佳”点设计，是一个约束的非线性优化问题，其目标函数是最优有效性度量（MOE）表示，由基于性能的成本模型、二阶约束MOEs、系统性能指标的界限（MOPs）构成。算法采用的是同时扰动随机逼近方法（SPSA）。附件中是二阶约束MOEs模型的仿真程序。附：仿真流程图-Ascend the quantitative decision support of complex systems, will cost as an independen
tidu
- 共轭梯度法（Conjugate Gradient）是介于最速下降法与牛顿法之间的一个方法，它仅需利用一阶导数信息，但克服了最速下降法收敛慢的缺点，又避免了牛顿法需要存储和计算Hesse矩阵并求逆的缺点，共轭梯度法不仅是解决大型线性方程组最有用的方法之一，也是解大型非线性最优化最有效的算法之一。-Conjugate Gradient Method (Conjugate Gradient) is between the steepest descent method between a law an
numerical-simulation
- 4阶经典Runge-Kutta格式解常微分方程,Romberg(龙贝格）法求函数的积分,三阶样条插值（一阶导数边界条件）,定步长梯形法求函数的积分,矩阵A的伴随矩阵, Lagrange插值法数值求解,Newton迭代法解非线性方程f(x)=0-Fourth-order Runge-Kutta classic format solution of ordinary differential equations, Romberg (Romberg) method for function point
dlxx
- 电路模型和电路定律、电阻电路的等效变换、电阻电路的一般分析、电路定律、含有运放的电阻电路、储能元件、一阶电路和二阶电路的时域分析、相量法、正弦稳态电路的分析、含有耦合电感的电路、频率响应、三相电路、非正弦周期电流电路、线性动态电路的复频域分析、电路方程的矩阵形式、二端口网络、非线性电路、均匀传输线。-Circuit model and circuit law, the general resistance of the circuit equivalent transformation anal
nlpcafaceprot
- FACE RECOGNITION BASED ON NONLINEAR PCA In order to obtain the complete source code for FACE RECOGNITION BASED ON NONLINEAR PCA-FACE RECOGNITION BASED ON NONLINEAR PCA In order to obtain the complete source code for FACE RECOGNITIO
High_Laser_zhapshanghong_book
- 四阶龙哥库塔法解非线性方程组，绝对的好资料-Fourth-order longge kuta method of solving nonlinear equations, the absolute good information
SOSMC
- In this Simulink model, a second order sliding mode controller is developed for a nonlinear system.-In this Simulink model, a second order sliding mode controller is developed for a nonlinear system.
fuz1
- MATLAB Code of Fuzzy Logic Controller: Two processes controlled by a FUZZY LOGIC CONTROLLER Linear system ( First Order instable Model) and nonlinear system-MATLAB Code of Fuzzy Logic Controller: Two processes controlled by a FUZZY LOGIC CO
DIRECT.tar
- 我们考虑的问题最小化一个连续可微的函数的几个变量服从 简单数据绑定约束限制的一些变量的整数值。我们假设 目标函数的一阶衍生品可以显式计算和近似。 这类混合整数非线性优化问题出现在许多工业和频繁 科学应用,这促使derivative-free方法的研究越来越感兴趣 他们的解决方案。连续变量是由linesearch策略而解决 离散的我们雇佣当地的一个类型的搜索方法。我们提出了不同的算法 以当前迭代的方式更新和满意的平稳性条件 序列的极限点。-We consider the probl
XBPHfzz
- 谐波平衡，可以求解DUFFING方程等非线性动力学系统，并可以求解二阶微分方程-The harmonic balance can be solved by the nonlinear dynamical systems such as DUFFING equation, and can be solved by two order differential equations
canshubianshi
- 本程序结合具体的实例，介绍了如何运用分数阶的扩展卡尔曼滤波对分数阶非线性系统进行参数辨识。-This procedure combined with concrete example, introduces how to use the fractional order extended kalman filtering to fractional nonlinear system parameter identification.
fractional-order_MATLAB
- 求解分数阶非线性系统数值解。。。程序已经验证过，由于数值量大。。运行时间比较长，耐心等待-Numerical solution of fractional order nonlinear systems... Program has been verified, due to the large amount of data.. Running time is longer, patient waiting
pso
- 基于粒子群优化算法的投影寻踪技术程序，解决非线性指标评价问题。-The program is pp base on pso, in order to Solve the problem of nonlinear index uation.
NFOC
- 分数阶PID控制器MATLAB程序,可自行下载研究。-Digital Nonlinear Fractional Order PID Controller of the form
201000001844
- This paper studies the problem of fractional-order adaptive fault estimation for a class of fractional-order Lipschitz nonlinear systems using fractional-order adaptive fault…
tsls
- Fractional-order adaptive fault estimation for a class of nonlinear fractional-order systems
FEKF-under-Levy-noises
- 介绍了非高斯Levy噪声下的分数阶扩展卡尔曼滤波算法，对非线性离散系统进行滤波。-The fractional order Extended Kalman Filter algorithm for nonlinear discrete system under non-Gaussian Levy noises
001
- 四阶runge-kutta方法求非线性动力系统,并计算其最大李雅谱诺夫指数-Fourth Order runge-kutta method of nonlinear dynamical systems, and calculate the maximum Lyapunov index