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zad2
add2.Model of the control system modeled in Simulink
- 2010-12-04 03:57:05下载
- 积分:1
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convolutive
卷积盲源分离,采用matlab编程,带有说明文档。(convolution Blind Source Separation using Matlab programming, with documentation.)
- 2020-06-30 12:00:02下载
- 积分:1
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Untitled2
AWGN信道设计与仿真熟悉加性高斯白噪声(AWGN)信道,学习Matlab相关编程知识及AWGN信道的设计与仿真实现。(AWGN channel)
- 2015-01-17 19:56:26下载
- 积分:1
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MATLAB-tutorial
Tutorial for MATLAB.Learn the basics of matlab script programming .The basic commands and writing script in MATLAB is taken care off.Working with matrix in MATLAB.
- 2012-11-02 18:28:32下载
- 积分:1
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SimpleMKL
很经典的一个多核学习程序SimpleMKL,包括对应的文章和demo程序,可以很容易学习和上手MKL的原理和应用!(A classic learning program multicore SimpleMKL, including the corresponding articles and demo program that makes it easy to learn and to use the principles and applications of MKL!)
- 2015-11-17 14:10:42下载
- 积分:1
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图像保存和元胞数组的应用
Matlab 图像保存和元胞数组的应用,如何保存图像时保存坐标轴(the method to save picture with the axis in matlab)
- 2014-08-03 13:07:35下载
- 积分:1
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ViBe_Matlab
在matlab上用VIBE算法完成视频前景提取(Using VIBE algorithm to complete video foreground extraction on MATLAB)
- 2017-09-17 21:26:39下载
- 积分:1
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MATLAB
用matlab对wav文件进行频谱分析,并画出频谱图(att)
- 2009-11-07 20:35:31下载
- 积分:1
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3466
提出了一种基于人类视觉系统和模糊隶属度函数的小波卫星图像融合新算法,利用小波域的人类视觉系
统经验模型,刻画图像的边缘、纹理及高亮区域, 采用模糊隶属度函数自适应地计算权系数, 在小波域上通过加权
平均实现了图像融合。(Proposed a new algorithm based on human visual system and the fuzzy membership function of the wavelet satellite image fusion using wavelet domain experience in the human visual system model, depicting the image of the edge, texture, and the highlighted area, the use of fuzzy membership function adaptively calculate the weight coefficients in the wavelet domain by the weighted average realized fusion.)
- 2012-06-23 13:34:51下载
- 积分:1
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1
Eigenfunctions of integrable planar billiards are studied — in particular,
the number of nodal domains, ν of the eigenfunctions
with Dirichlet boundary conditions are considered. The billiards
for which the time-independent Schrö dinger equation (Helmholtz
equation) is separable admit trivial expressions for the number
of domains. Here, we discover that for all separable and nonseparable
integrable billiards, ν satisfies certain difference equations.
This has been possible because the eigenfunctions can be
classified in families labelled by the same value ofm mod kn, given
a particular k, for a set of quantum numbers, m, n. Further, we observe
that the patterns in a family are similar and the algebraic representation
of the geometrical nodal patterns is found. Instances of
this representation are explained in detail to understand the beauty
of the patterns. This paper therefore presents a mathematical connection
- 2014-10-06 20:57:54下载
- 积分:1