-
slidingmodecontrol
滑模控制程序,可以实现对非线性,系统参数部分未知的系统控制。有一定的抗干扰能力(sliding mode control procedures can be achieved right nonlinear system parameters part of the unknown system. A certain degree of anti-jamming capability)
- 2006-06-20 16:36:18下载
- 积分:1
-
Release
LTE Simulation made by xxxxxxxxxxx
- 2013-12-05 11:05:32下载
- 积分:1
-
epi1_3
在matlab上画出三个脑电信号的图像,并进行对比(Draw three EEG images on matlab, and compare)
- 2013-12-25 13:57:27下载
- 积分:1
-
Patters
very important for pattern recognition using neural networks
- 2016-07-02 08:40:09下载
- 积分:1
-
TFRSTFT
可以对信号进行短时傅里叶变换,也可以对反射系数序列进行短时傅里叶变换(STFT)
- 2009-06-07 08:27:05下载
- 积分:1
-
tsp_nn
tsp problem - nearest neighbor algorithm
- 2012-04-02 18:45:36下载
- 积分:1
-
MillerR
Miller-Rabin test for simple numbers.
- 2009-05-22 08:20:36下载
- 积分:1
-
Benesty_PMWF_2010
自己编写的基于Jacob “On optimal frequency-domain multichannel linear filtering for noise reduction”的matlab算法实现(matlab code related to On optimal frequency-domain multichannel linear filtering for noise reduction by Jacob)
- 2015-07-30 15:30:00下载
- 积分:1
-
DCT_IDCT
to understand the Algorithm go to matlab help in page dct2 and idct2 to get the mathematical expression
for M = N = 8, we can calculate the most of hard values and save it as LUTs to speed up the execution
now compare our special 8X8 functions with the internal general functions
use this code:
A = int32(100*rand(8,8))
tic for i = 1 : 1000 IDCT_8X8(DCT_8X8(A)) end toc
tic for i = 1 : 1000 idct2(dct2(A)) end toc
i had built the general functions too, but with low speed (to understand the Algorithm go to matlab help in page dct2 and idct2 to get the mathematical expressionfor M = N = 8, we can calculate the most of hard values and save it as LUTs to speed up the executionnow compare our special 8X8 functions with the internal general functionsuse this code: A = int32 (100* rand (8,8)) tic for i = 1: 1000 IDCT_8X8 (DCT_8X8 (A)) end toc tic for i = 1: 1000 idct2 (dct2 (A)) end toc i had built the general functions too, but with low speed)
- 2007-12-05 18:28:42下载
- 积分:1
-
GIon
OFDM modulation with GII
- 2010-10-18 20:50:15下载
- 积分:1