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Spatial Domain Processing and Image Enhancement
Spatial Domain Processing and Image Enhancement Lecture 4, Feb 16th, 2009 Lexing Xie EE4830 Digital Image Processing http://www.ee.columbia.edu/~xlx/...
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Archibald Lawrence Phelps
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Spatial Domain Processing and Image Enhancement Lecture 4, Feb 16th, 2009 Lexing Xie
EE4830 Digital Image Processing http://www.ee.columbia.edu/~xlx/ee4830/ thanks to Shahram Ebadollahi and Min Wu for slides and materials
-2-
announcements
Today
HW1 due HW2 out
-3-
recap
-4-
why spatial processing
?
http://flickr.com/photos/alliwalk/3284897415/
-5-
roadmap for today
Application
Method N (.) f ⎯T⎯ ⎯→ g = TΝ ( f )
f ( x, y ) , 1 ≤ x ≤ M ,1 ≤ y ≤ N
TN (.)
g ( x, y ) , 1 ≤ x ≤ M ,1 ≤ y ≤ N
: Spatial operator defined on a neighborhood N of a given pixel
N 0 ( x, y )
point processing
N 4 ( x, y )
N 8 ( x, y )
mask/kernel processing
-6-
outline
What and why
Spatial domain processing for image enhancement
Intensity Transformation Spatial Filtering
-7-
intensity transformation / point operation
Map a given gray or color level u to a new level v
Memory-less, direction-less operation
output at (x, y) only depend on the input intensity at the same point Pixels of the same intensity gets the same transformation
Does not bring in new information, may cause loss of information But can improve visual appearance or make features easier to detect
v output gray level
input gray level
u
-8-
intensity transformation / point operation
Two examples we already saw Color space transformation Scalar quantization
-9-
image negatives the appearance of photographic negatives
Enhance white or gray detail on dark regions, esp. when black areas are dominant in size
-10-
basic intensity transform functions
monotonic, reversible compress or stretch certain range of gray-levels
-11-
log transform lena
FFT(lena)
stretch: u ∈ [0, .5] Æ v ∈ [0, .59] compress: u ∈ [.5, 1] Æ v ∈ [.59, 1]
im = imread(‘lena.png’) a = abs(fftshift(fft2(double(im)))); c = log(1+double(im)); c = range_normalize(c); b = log(1+a); b=b/max(b(:));
-12-
-13-
power-law transformation
power-law response functions in practice
CRT Intensity-to-voltage function has γ ≈ 1.8~2.5 Camera capturing distortion with γc = 1.0-1.7 Similar device curves in scanners, printers, …
power-law transformations are also useful for general purpose contrast manipulation
-14-
gamma correction
make linear input appear linear on displays method: calibration pattern + interactive adjustment
example calibration chart
-15-
effect of gamma on consumer photos 2.2
L0
L0
1/2.2
L0
-16-
what gamma to use?
γ >1 γ
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