文件名称:10

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使用偏微分方程(PDE)进行图像去噪的matlab代码集合-Use partial differential equation (PDE) image denoising matlab code set
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使用偏微分方程(PDE)进行图像去噪的matlab代码集合\autoK.m

...............................................\calc_lam.m

...............................................\Canal.gif

...............................................\directional_diffusion.m

...............................................\main.m

...............................................\order4_diffusion.m

...............................................\plot_edgestop.m

...............................................\smooth_diffusion.m

...............................................\SNR.m

...............................................\TV_denoise.m

使用偏微分方程(PDE)进行图像去噪的matlab代码集合

蒙特卡罗方法的基本思想及应用\蒙特卡罗方法\第3讲蒙特卡洛方法基本思想.ppt

............................\............\..三讲 蒙特卡洛方法基本思想\liti1.m

............................\............\...........................\liti2.m

............................\............\...........................\liti3.m

............................\............\...........................\liti31.m

............................\............\...........................\liti4.m

............................\............\...........................\liti5.m

............................\............\...........................\liti6.m

............................\............\...........................\第3讲蒙特卡洛方法基本思想.ppt

............................\............\..二讲 MATLAB入门\for1.m

............................\............\.................\fun.m

............................\............\.................\fun1.m

............................\............\.................\fun2.m

............................\............\.................\lian.m

............................\............\.................\lian1.m

............................\............\.................\lian1data.mat

............................\............\.................\matrix1.m

............................\............\.................\matrix2.m

............................\............\.................\matrix3.m

............................\............\.................\shuzu1.m

............................\............\.................\shuzu2.m

............................\............\.................\shuzu3.m

............................\............\.................\shuzu4.m

............................\............\.................\while1.m

............................\............\.................\yuansu.m

............................\............\.................\第2讲 MATLAB入门.ppt

............................\............\..五讲 蒙特卡洛方法的应用\Buffon.m

............................\............\.........................\liti1.m

............................\............\.........................\liti2.m

............................\............\.........................\liti3.asv

............................\............\.........................\liti3.m

............................\............\.........................\liti31.m

............................\............\.........................\liti4.m

............................\............\.........................\litiR1.asv

............................\............\.........................\litiR1.m

............................\............\.........................\litiR2.m

............................\............\.........................\sjtdf.asv

............................\............\.........................\sjtdf.m

............................\............\.........................\sjtdf_pi1.m

............................\............\.........................\sjtdf_pi2.m

............................\............\.........................\sjtdf_zuoye2.asv

............................\............\.........................\sjtdf_zuoye2.m

............................\............\.........................\ybjzf.m

............................\............\.........................\ybjzf1.m

............................\............\.........................\ybjzf2.m

............................\............\............

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