matlab

matlab与VC很不错的。肯定不少人需要吧。(matlab with the VC is very good. Certainly a lot of people need it.)

it is an example for matlab in electrical applications

提供了广义最小方差控制的MATLAB程序，以及基于广义最小方差控制的自校正控制直接与间接算法的MATLAB程序。(Provides a generalized minimum variance control of MATLAB procedures, and direct and indirect algorithm of self-tuning control based on generalized minimum variance control.)

Metodo newton raphson y bisección

相位噪声是OFDM中影响最大的一个因素，本文详细介绍了相位噪声的模型(OFDM phase noise is one of the most influential factor, This paper describes the phase noise model)

利用UKF融合算法在融合多传感器数据加上GPS实现多数据融合，最后进行姿态解算(UKF fusion algorithm in use multi-sensor data fusion plus GPS multi-data fusion, and finally the attitude solution)

基于MATLAB的微分方程的界面设计，应付一下作业(Interface Design of Differential Equation Based on MATLAB)

摘要：本文基于Matlab对约瑟夫森结（Josephson Junction）RCSJ模型的交直流I-V特性及非线性混沌现象进行数值模拟。通过计算机数值模拟得到该模型的非线性微分方程数值解，研究了RCSJ模型中各参量对约瑟夫森结的影响，进而简要分析其I-V特性和非线性混沌现象的产生机理，绘制出约瑟夫森结的交直流I-V特性曲线、非线性微分方程的相图及因其高度非线性而引起的通过倍周期分岔和阵发性原理进入混沌状态的分岔图。 关键词：超导器件 隧道效应 约瑟夫森结 弱耦合 倍周期分岔 庞加莱截面 混沌 (Abstract: Matlab-based Josephson junction on the (Josephson Junction) RCSJ model AC and DC IV characteristics and non-linear numerical simulation of chaotic phenomena. Through computer simulation model by the numerical solution of nonlinear differential equations to study the RCSJ model parameters on the impact of Josephson junction, and a brief analysis of the IV characteristics and the emergence of the phenomenon of non-linear chaotic mechanism, drawn Josephson junction IV characteristic curve of AC-DC, non-linear differential equations and the phase diagram because of its highly nonlinear arising through period-doubling bifurcation and chaotic state of paroxysmal principle of access to the bifurcation diagram. Key words: superconducting devices tunnel effect Josephson junction weakly coupled period-doubling bifurcation chaotic Poincare section)

Adaptive Thresholding by Variational Method

Matlab程序有限差分法\Gauss_Seidel迭代法的Matlab程序.rar(Matlab procedures finite difference method Gauss_Seidel iteration of the Matla b procedures. rar)