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Image Restoration - Electrical and Computer (图像恢复电子和计算机)
Image Restoration
EE 528 Digital Image Processing
All images taken from Gonzalez and Woods
online slides
/DIP/dip
_faculty/classroom_presentations_downloads
.htm
Material mostly based on A.K. Jain’s book
Some topics taken from Gonzalez Woods
Intuition images on slides, math details will
be covered in class or is in the book
Image Enhancement or Restoration
Most of what we learnt in Image
Enhancement chapter can also be classified
as Image Restoration techniques. Specifically
Linear filtering (low pass for noise reduction, high
pass for edge sharpening, band-pass for both)
Median filtering (for salt and pepper noise),
Log-domain filtering and other nonlinear
techniques
Inverse Pseudo-inverse Filters
Inverse Filter
Assumes no noise, only blurring.
Blurring filter known
In case of noise
If blurring filter has zeros at some frequencies (which it
will since it is a low-pass filter), those frequencies will be
amplified in the noise
Pseudo-inverse filter:
removes the problem at zero (or near zero) frequencies,
but still amplifies noise at other frequencies where the
blurring filter response is not zero but small
Image blurred by atmospheric turbulence
with additive noise
Inverse v/s Pseudo-inverse filtering
Wiener Smoother
Assumes image is blurred and has additive noise
(independent of image)
Need to know
Blurring filter
Noise covariance
True image autocorrelation
Mean of noise of true image (or assume zero mean)
Gives “linear MMSE” estimate: linear filter with least
expected value of MSE w.r.t. the true image
Truly MMSE when the observed and true image are
jointly Gaussian
Motion blurred image
Pseudo-inverse v/s Wiener
Column 2:
Pseudo-inverse
Column 3:
Wiener
Maximum noise
in row 1, least in
row 3
Wiener smoother
Observed: v. True: u, convo
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