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梯度矫正辨识梯度矫正辨识梯度矫正辨识梯度矫正辨识(tidujiaozhengbianshi)

偏微分方程的MATLAB解法 对学习matlab环境下计算偏微分方程有很好的帮助。同时，也可以用其中的PDEOOL为计算流体力学中的二维问题生成三角形网格，减少前处理工作量(Solution of Partial Differential Equations MATLAB computing environment for learning matlab partial differential equations have a good help. Also, you can use one of the PDEOOL for the two-dimensional computational fluid dynamics problems in the triangular mesh generated, reduce the workload of pre-treatment)

遗传算法中多点交叉算法来优化最小值函数所对应的解－－适应度评价过程(Multi-point genetic algorithm to optimize the cross-algorithm corresponding to the minimum function of the solution- the fitness evaluation process)

说明：  本工具包给出了微分方程求解方法中的DG方法的程序。DG方法是一门新的数值解法，在工程中有广泛应用。(The kit gives the DG method for solving differential equations method of procedure. DG is a new numerical method, is widely applied in engineering.)

正需要这方面的资料,Viterbi算法在业界很强，和大家一起分享交流(Is in need of this information, Viterbi algorithm in the industry is very strong, and we share exchange)

simulink matlab for induction motor for modelisation of the machenery good for study induction

arduino用于控制ENCJ28芯片的库与文件( arduino ENCJ28 chip used to control and document library)

第一、二种边界条件的三次样条插值程序，应用MATLAB编写，比较实用。(First, two kinds of boundary conditions of the cubic spline interpolation procedure, the application of MATLAB to prepare, more practical.)

《系统辨识与自适应控制》程序，包含最小二乘辨识，模型参考自适应控制和自校正控制等("System identification and adaptive control procedures, including the least squares identification, model reference adaptive control and self-tuning control)

This is the demo file for L1 adaptive controller with unknown parameter, unknown disturbance, unknown control effectiveness: dot x(t) = Ax(t) + b(omega u(t) + heta(t)^ op x(t) + sigma(t)) DoSims.m: This script initializes the model parameters, run the simulation. You can split the parts you need and do the simulations according to your interest. L1Model_sec2.mdl:the implementation of the system. Refer to the following paper for background: C. Cao, and N. Hovakimyan, “L1 adaptive controller for systems with unknown time-varying parameters and disturbances in the presence of non-zero trajectory initialization error”, International Journal of Control, Vol. 81, No. 7, 1147–1161, July 2008