Wang Xianghai, Li Fang, Wang Shuang. Remote sensing image de-noising on partial differential equation in wavelet directional subband[J]. Journal of Image and Graphics, 2012, 17(5): 721-728. DOI: 10.11834/jig.20120518.
Remote sensing image de-noising on partial differential equation in wavelet directional subband
The noise analysis and elimination in remote sensing images has attracted considerable attention
and has become an important research field for remote sensing image processing. In this paper
we propose a wavelet threshold method to de-noise the Gaussian noise in remote sensing image to make the edge fuzzy causing by over the existence of the "strangulation" of the wavelet coefficients
as well as P-M model usually tends to make the image gray sub-constant
resulting the so-called "massive" effect problem
This paper proposes a new remote sensing image denoising model based on wavelet partial differential equations (PDE) to address the above mentioned issue.This model decomposes remote sensing images by wavelets and maintain the low-frequency subband information.Only with noise and the edge's high-frequency sub-band based on sub-band directional characteristics of the nonlinear anisotropic diffusion
this model can remove Gaussian noise well and
at the same time
can also protect the edge features and details of remote sensing image
and avoids to appear the piecewise constant phenomenon.Experimental results show that our model gains 1~2dB higher PSNR than the class of zero-tree based on Bayes model threshold and P-M model.