Periodic-structure

Abstract—In this article we provide a thorough stability analysis of two well known adaptive algorithms for equalization based on a novel least squares reference model that allows to treat the equalizer problem equivalently as system identification problem.

认知无线电中 硬判决 matlab仿真代码 EGC(Hard decision cognitive radio matlab simulation code EGC)

NOISYMPC Basic Predictive Control with noise and distrubances. (Script file) Implements unconstrained MPC for stable SISO discrete-time system defined as LTI object. Simulation of measurement noise, and of unmeasured input and output disturbances is included.

有关语音识别的系统，采用MATLAB对语音识别的具体实现过程进行仿真。(About speech recognition system, using specific implementation process of speech recognition MATLAB simulation.)

模拟数据分析处理的过程，构成不同频率的调制信号，有信道编码，调制，信道估计等，线性调频脉冲压缩的Matlab程序,基于kaiser窗的双谱线插值FFT谐波分析，PLS部分最小二乘工具箱,重要参数的提取。( Analog data analysis processing, Constituting the modulated signals of different frequencies, Channel coding, modulation, channel estimation, LFM pulse compression of the Matlab program, Dual-line interpolation FFT harmonic analysis kaiser windows, PLS PLS toolbox, Extract important parameters.)

说明：  数据处理后，利用matlab进行逻辑回归运算，建立回归模型(After data processing, use matlab to carry on the logic regression operation, and establish the regression model)

关于最小频移键控的五篇很好的文章：GMSK调制信号的仿真.caj，MSK数字化调制解调技术研究.nh，最小频移键控系统实现技术的仿真研究(1).caj，最小频移键控系统实现技术的仿真研究.caj，最小移频健控信号的特点分析.caj(Minimum Shift Keying on the five good article: GMSK modulation signal simulation. Caj, MSK modulation and demodulation of digital technology research. Nh, Minimum Shift Keying System Simulation Technology (1). Caj, the smallest Frequency Shift Keying System Simulation Technology. caj, the smallest frequency shift Keying signal characteristics analysis. caj)

shock filter code with matlab

matlab LOGO绘制程序：空间三维几何图形，颜色渲染填充(matlab LOGO drawing program: three-dimensional geometry, color rendering fill)

说明：  窄带高斯噪声复包络、同相正交分量的自相关函数及功率谱密度(Autocorrelation function and power spectral density of complex envelope and in-phase orthogonal components of narrow-band Gaussian noise)