MATLAB DAB

可用3D打印技术打印的齿轮。解压缩后将。STL文件拖入CURE软件中，进行分层，之后保存为.gcode,输入3D打印机就可打印出齿轮(chilun.wobuhuiyingwena qin ,nide tiaotiaokuangkuangtaiduo l a shoubuliao)

说明：  TDOA/AOA融合方法定位仿真,最小二乘算法,对其定位效果进行了仿真(TDOA / AOA fusion method positioning simulation, least squares algorithm, its positioning effect is simulated)

说明：  用于视觉检测 使用前转换为docx格式以保证正常使用(Used in Visual Detection)

go语言实现的24种设计模式。包含全部的设计原则。(Implement design pattern by Go, Hope to help more programming partners.)

Fei Sha 等人编写的流形学习算法CCA的matlab代码,它基于MVU算法,但是计算速度比较慢()

说明：  PMSM控制系统采用速度电流双闭环矢量控制调速系统，即控制系统中有速度调节器和电流调节器。(PMSM control system adopts speed and current double closed-loop vector control speed regulation system, that is, speed regulator and current regulator are included in the control system.)

用于matlab的无线传感器网络时间同步算法的编程参考(Programming reference of time synchronization algorithm for wireless sensor networks in MATLAB.)

source code for MOVE to download in java file

说明：  画椭圆、矩形，勾勒出所需图形的大小与所在的位置。(Draw an ellipse or rectangle to outline the size and location of the desired graphic.)

说明：  传统的永磁同步电机(Permanent Magnet Synchronous Motor, PMSM)自抗扰调速 系统往往存在可调参数多且整定复杂的问题，利用滑模控制方法(Sliding Mode Control,SMC)对自抗扰控制(Active Disturbance Rejection Control, ADRC)结构进行改进，设计了PMSM 调速系统的滑模自抗扰速度控制器和电流控制器。将滑模控制方法引入自抗扰控制结构中，将自抗扰控制中的扩张状态观测器和非线性误差反馈控制律进行优化，在保留自抗扰原有抗扰性能的基础上，简化了参数整定，提高了系统的响应速度和鲁棒性，利用李雅普诺夫理论证明了控制器的稳定性。仿真结果验证了该方法的有效性。(The traditional permanent magnet synchronous motor (PMSM) ADRC system often has many adjustable parameters and complex setting. Using the sliding mode control (SMC) to improve the structure of ADRC (active disturbance rejection control, ADRC), the ADRC speed controller and current control of PMSM are designed Manufacture. The sliding mode control method is introduced into the ADRC structure. The extended state observer and the nonlinear error feedback control law are optimized. On the basis of retaining the original ADRC performance, the parameter setting is simplified and the response speed and robustness of the system are improved. The stability of the controller is proved by using Lyapunov theory. The simulation results verify the effectiveness of the method.)