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WIENER FILTER
PERSONALITIES
©Wikipedia ©Brittanica
Andrey Kolmogorov
Norbert Wiener
CHARECTERISTICS
1. Restoration technique for deconvolution (high pass filtering).
2. Compression operation (low pass filtering)
3. Inverse filtering is very sensitive to additive noise.
4. Optimal tradeoff between inverse filtering and noise smoothing.
5. Removes the additive noise and inverts the blurring
simultaneously.
6. Better than Inverse filter
7. Degradation function & Noise SC
8. Image & Noise are random
OBJECTIVE
Reduce the error
OBJECTIVE
Reduce the error
OBJECTIVE
Reduce the error
OBJECTIVE
Reduce the error
OBJECTIVE
Reduce the error
ASSUMPTIONS
1. Noise & Image are uncorrelated
2. Any one’s mean is 0.
3. Gray levels in the estimate are
linear functions of the degraded image
VARIABLES
• H(u, v) = degradation function
• H*(u, v) = complex conjugate of H(u, v)
• ||H(u, v)||^2 = H*(u, v)H(u, v)
• Sn (u, v) = ||N(u, v)||^2 = power spectrum of the noise
• Sf (u, v) = ||F(u, v)||^2 = power spectrum of the
undegraded image
DERIVATIONS
• G(u,v) = F(u,v) H(u,v) + N(u,v) 1
• W (u,v) = Fc(u,v) /G(u,v) 2
• R(u,v) = G(u,v) *W(u,v) 3
• E{F(u,v) N*(u,v)} = E{F*(u,v) N(u,v)} =0 4
• E{||F (u,v)||^2} = SF (u,v) 5
• E{||N (u,v)||^2} = SN (u,v) 6
• ||F (u,v)||^2 = F (u,v) F* (u,v) 7
MAIN EQUATION
SIGNAL-TO-NOISE RATIO
MEAN SQUARE ERROR
SIGNAL-TO-NOISE RATIO
PRACTICAL EQUATION
FULL INVERSE FILTERING
k = 0.0025
RADIALLY LIMITTED INVERSE
FILTERING
k = 0.0025
WIENER FILTERING
k = 0.0025
MOTION BLUR AND ADDITIVE NOISE
100% OF σ
Corrupted Inverse Filter Wiener Filter
MOTION BLUR AND ADDITIVE NOISE
0.1% OF σ
Corrupted Inverse Filter Wiener Filter
MOTION BLUR AND ADDITIVE NOISE
0.00001% OF σ
Corrupted Inverse Filter Wiener Filter
REFERENCE
• Digital Image Processing, Third Edition Rafael C. Gonzalez,
Richard E. Woods
• http://www.owlnet.rice.edu/~elec539/Projects99/BACH/proj2/
wiener.html
• https://www.youtube.com/watch?v=aKSiZ8lu-lM
• https://www.youtube.com/watch?v=unkMkRUHULg
• https://www.youtube.com/watch?v=l3LMVLbDCic
THANK YOU

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Wiener Filter

Editor's Notes

  1. http://www.owlnet.rice.edu/~elec539/Projects99/BACH/proj2/wiener.html