matlab-gui-design

通过重心法确定光斑图像的中心。根据个像素的灰度值和所在的位置乘积和总面值作比，进而求得重心。(Through the center of gravity method to determine the center of the image spot. According to the gray-scale pixel value and the location of the product and the total for more than face value, and then get the focus.)

This book includes nine examples that represent typical design tasks of an automotive engineer. It shows how The MathWorks modeling and simulation tools, Simulink® and Stateflow,TM facilitate the design of automotive control systems. Each example explains the principles of the physical situation, and presents the equations that represent the system. The examples show how to proceed from the physical equations to the Simulink block diagram. Once the Simulink model has been completed, we run the simulation, analyze the results, and draw conclusions from the study.

系统辨识与自适应控制 最小二乘辨识算法增广广义最小二乘算法(System identification. algorithm for the augmented generalized least squares)

蚁群算法选址的电动汽车充电站与换电站协调规划,对电动汽车充电站与换电站选址有帮助(Ant colony algorithm for the coordination of electric vehicle charging station and power station coordination planning, to the electric vehicle charging station and the site selection of the site to help)

adaboost 测试，te_func_handle is a handle to the testing function of a learning (weak) algorithm whose prototype is shown below.(te_func_handle is a handle to the testing function of a learning (weak) algorithm whose prototype is shown below.)

说明：  fm调制解调算法，对于初学者来说很通俗易懂(fm modulation and demodulation)

Matlab中仿真车辆移动模型，双车道，共100辆车，采用分簇算法进行分簇。(Vehicle movement simulation in Matlab model, a two-lane, a total of 100 vehicles, the use of clustering algorithms cluster.)

Lyapunov exponent Lyapunov exponent solving, By viture of this prompt, you can solve the lyapunov exponent of linear and nonlinear dynamic systems, for example duffing equation, Lorenz equation, henon and Vdp equation etc.(Lyapunov exponent solving, By viture of this prompt, you can solve the lyapunov exponent of linear and nonlinear dynamic systems, for example duffing equation, Lorenz equation, henon and Vdp equation etc.)

说明：   已知某控制系统结构图如下所示,要求设计校正环节G(s),使系统对于阶跃输入的稳态误差为零。使系统校正后的相角裕量γ≥45°，幅值裕量kg≥10db。(Known structure of a control system as shown below, links to design correction G (s), allowing the system to step input for the steady-state error to zero. The system after correction phase margin γ ≥ 45 °, the amplitude margin kg ≥ 10db.)

Use this GUI for fitting 2-port S-parameters using the functions from RF Toolbox