文件名称:Correlation_Multiple_Cluster
- 所属分类：
- matlab例程
- 资源属性：
- [Matlab] [源码]
- 上传时间：
- 2012-11-26
- 文件大小：
- 25kb
- 下载次数：
- 0次
- 提 供 者：
- demonzh*******
- 相关连接：
- 无
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一系列关于信道仿真的基于Matlab的代码，相关的链路级仿真，十分详细-Series of channel simulation based on Matlab code, the associated link level simulation, very detailed
相关搜索： 信道仿真
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下载文件列表
Correlation_Multiple_Cluster
............................\AS2sigma_gaussian_180.mat
............................\AS2sigma_gaussian_90.mat
............................\AS2sigma_laplacian_180.mat
............................\AS2sigma_laplacian_90.mat
............................\correlation.m
............................\dialog.m
............................\erfcomp.m
............................\geometry2correlation.m
............................\normalisation_gaussian.m
............................\normalisation_laplacian.m
............................\normalisation_uniform.m
............................\plot_gaussian.m
............................\plot_laplacian.m
............................\plot_uniform.m
............................\Rxx_gaussian.m
............................\Rxx_laplacian.m
............................\Rxx_uniform.m
............................\Rxy_gaussian.m
............................\Rxy_laplacian.m
............................\Rxy_uniform.m
............................\stat_laplacian.m
............................\AS2sigma_gaussian_180.mat
............................\AS2sigma_gaussian_90.mat
............................\AS2sigma_laplacian_180.mat
............................\AS2sigma_laplacian_90.mat
............................\correlation.m
............................\dialog.m
............................\erfcomp.m
............................\geometry2correlation.m
............................\normalisation_gaussian.m
............................\normalisation_laplacian.m
............................\normalisation_uniform.m
............................\plot_gaussian.m
............................\plot_laplacian.m
............................\plot_uniform.m
............................\Rxx_gaussian.m
............................\Rxx_laplacian.m
............................\Rxx_uniform.m
............................\Rxy_gaussian.m
............................\Rxy_laplacian.m
............................\Rxy_uniform.m
............................\stat_laplacian.m