登录
首页 » Flex » Visual-CPP_MATLAB-usefull-example

Visual-CPP_MATLAB-usefull-example

于 2011-05-12 发布 文件大小:8296KB
0 335
下载积分: 1 下载次数: 2

代码说明:

  Visual C++_MATLAB图像处理与识别实用案例精选(Visual C++ _MATLAB practical image processing and recognition of selected cases)

文件列表:

Visual C%2B%2B_MATLAB图像处理与识别实用案例精选
...........................................\!00001.pdg,12755,2011-05-10
...........................................\!00002.pdg,13811,2011-05-10
...........................................\!00003.pdg,14331,2011-05-10
...........................................\!00004.pdg,14483,2011-05-10
...........................................\!00005.pdg,14793,2011-05-10
...........................................\!00006.pdg,13581,2011-05-10
...........................................\000001.pdg,21781,2011-05-10
...........................................\000002.pdg,29318,2011-05-10
...........................................\000003.pdg,28459,2011-05-10
...........................................\000004.pdg,18761,2011-05-10
...........................................\000005.pdg,27886,2011-05-10
...........................................\000006.pdg,25030,2011-05-10
...........................................\000007.pdg,33180,2011-05-10
...........................................\000008.pdg,22900,2011-05-10
...........................................\000009.pdg,43829,2011-05-10
...........................................\000010.pdg,43781,2011-05-10
...........................................\000011.pdg,19177,2011-05-10
...........................................\000012.pdg,18539,2011-05-10
...........................................\000013.pdg,24588,2011-05-10
...........................................\000014.pdg,30332,2011-05-10
...........................................\000015.pdg,19901,2011-05-10
...........................................\000016.pdg,12143,2011-05-10
...........................................\000017.pdg,17748,2011-05-10
...........................................\000018.pdg,18756,2011-05-10
...........................................\000019.pdg,22393,2011-05-10
...........................................\000020.pdg,27221,2011-05-10
...........................................\000021.pdg,27834,2011-05-10
...........................................\000022.pdg,14714,2011-05-10
...........................................\000023.pdg,41248,2011-05-10
...........................................\000024.pdg,20139,2011-05-10
...........................................\000025.pdg,19249,2011-05-10
...........................................\000026.pdg,23079,2011-05-10
...........................................\000027.pdg,17460,2011-05-10
...........................................\000028.pdg,12280,2011-05-10
...........................................\000029.pdg,16512,2011-05-10
...........................................\000030.pdg,20567,2011-05-10
...........................................\000031.pdg,14443,2011-05-10
...........................................\000032.pdg,21547,2011-05-10
...........................................\000033.pdg,18841,2011-05-10
...........................................\000034.pdg,25121,2011-05-10
...........................................\000035.pdg,15815,2011-05-10
...........................................\000036.pdg,32634,2011-05-10
...........................................\000037.pdg,36687,2011-05-10
...........................................\000038.pdg,34560,2011-05-10
...........................................\000039.pdg,23229,2011-05-10
...........................................\000040.pdg,32124,2011-05-10
...........................................\000041.pdg,55712,2011-05-10
...........................................\000042.pdg,40877,2011-05-10
...........................................\000043.pdg,24712,2011-05-10
...........................................\000044.pdg,53234,2011-05-10
...........................................\000045.pdg,49339,2011-05-10
...........................................\000046.pdg,24141,2011-05-10
...........................................\000047.pdg,25200,2011-05-10
...........................................\000048.pdg,23316,2011-05-10
...........................................\000049.pdg,52986,2011-05-10
...........................................\000050.pdg,20095,2011-05-10
...........................................\000051.pdg,18459,2011-05-10
...........................................\000052.pdg,20064,2011-05-10
...........................................\000053.pdg,12669,2011-05-10
...........................................\000054.pdg,13303,2011-05-10
...........................................\000055.pdg,39064,2011-05-10
...........................................\000056.pdg,14711,2011-05-10
...........................................\000057.pdg,45340,2011-05-10
...........................................\000058.pdg,16372,2011-05-10
...........................................\000059.pdg,9071,2011-05-10
...........................................\000060.pdg,9872,2011-05-10
...........................................\000061.pdg,38874,2011-05-10
...........................................\000062.pdg,17669,2011-05-10
...........................................\000063.pdg,12757,2011-05-10
...........................................\000064.pdg,12847,2011-05-10
...........................................\000065.pdg,33218,2011-05-10
...........................................\000066.pdg,35446,2011-05-10
...........................................\000067.pdg,17382,2011-05-10
...........................................\000068.pdg,11547,2011-05-10
...........................................\000069.pdg,23714,2011-05-10
...........................................\000070.pdg,24141,2011-05-10
...........................................\000071.pdg,44969,2011-05-10
...........................................\000072.pdg,39524,2011-05-10
...........................................\000073.pdg,44316,2011-05-10
...........................................\000074.pdg,13286,2011-05-10
...........................................\000075.pdg,12202,2011-05-10
...........................................\000076.pdg,33033,2011-05-10
...........................................\000077.pdg,39816,2011-05-10
...........................................\000078.pdg,15194,2011-05-10
...........................................\000079.pdg,10363,2011-05-10
...........................................\000080.pdg,14320,2011-05-10
...........................................\000081.pdg,32284,2011-05-10
...........................................\000082.pdg,8834,2011-05-10
...........................................\000083.pdg,29186,2011-05-10
...........................................\000084.pdg,16453,2011-05-10
...........................................\000085.pdg,28954,2011-05-10
...........................................\000086.pdg,29555,2011-05-10
...........................................\000087.pdg,14506,2011-05-10
...........................................\000088.pdg,12486,2011-05-10
...........................................\000089.pdg,36034,2011-05-10
...........................................\000090.pdg,17087,2011-05-10
...........................................\000091.pdg,46422,2011-05-10
...........................................\000092.pdg,21164,2011-05-10
...........................................\000093.pdg,23007,2011-05-10

下载说明:请别用迅雷下载,失败请重下,重下不扣分!

发表评论

0 个回复

  • music8
    MUSIC算法DO模拟2个独立窄带信号入射到均匀线阵上,信号间互不相关,与噪声相互独立,噪声为理想高斯白噪声,阵列的阵元数为10,快拍数为200。阵元间距为入射信号波长的1/2,信噪比为20dB,信号入射角度差分别为5°,10°,20°。(DO MUSIC algorithm simulate two independent narrowband signals incident on the ULA, among signal unrelated, independent noise, the noise is ideal Gaussian white noise, the number of array elements of the array is 10, the number of snapshots to 200. Element spacing is 1/2 of the wavelength of the incident signal, SNR is 20dB, the signal difference between the angle of incidence was 5 °, 10 °, 20 °.)
    2014-12-09 08:56:21下载
    积分:1
  • Lagrange_201811020
    说明:  lagrange的M文件,在数学最优问题中,拉格朗日乘数法(以数学家约瑟夫·路易斯·拉格朗日命名)是一种寻找变量受一个或多个条件所限制的多元函数的极值的方法。(M file of Lagrange,In mathematical optimal problems, Lagrange multiplier method (named after mathematician Joseph Louis Lagrange) is a method to find the extremum of multivariate functions whose variables are limited by one or more conditions.)
    2020-06-25 18:54:16下载
    积分:1
  • nnpca
    利用主分量分析(PCA)进行模式识别,包括主分量分析运算的主要函数,以及相关应用的例子。(Using principal component analysis (PCA) for pattern recognition, including the principal component analysis of the main function of computing, and related application examples.)
    2010-10-04 03:02:37下载
    积分:1
  • B5-85
    Program sends commands via rs232 to the B5-85 power supply.
    2014-11-21 16:28:35下载
    积分:1
  • Demo
    recognition fingerprint
    2013-12-12 03:56:35下载
    积分:1
  • Adaptive_Filtering_Primer_with_MATLAB
    Book,Adaptive_Filtering_Primer_with_MATLAB Pubnlished in 2006 by CRC press Taylor & Francis Group
    2012-01-04 13:56:42下载
    积分:1
  • renkoumoxing
    matlab环境下数学建模中人口模型的资料 包含源程序(mathematical modeling matlab environment, the information contained in the source population model)
    2011-02-13 21:37:49下载
    积分:1
  • ACM_matlab
    说明:  用于主成分分析和概率主成分分析的Matlab程序(Used principal component analysis and probabilistic principal component analysis Matlab program)
    2011-04-09 23:37:08下载
    积分:1
  • HW_Data-(3)
    This program explain how to get auto-correlation and auto spectral function including crosscorrelation function.
    2012-11-04 15:19:57下载
    积分:1
  • plotBisection.m
    code for bisection method
    2013-03-28 19:28:38下载
    积分:1
  • 696516资源总数
  • 106914会员总数
  • 0今日下载