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"walala" <[EMAIL PROTECTED]> writes:
Why people think I want to lie upon seeing my question? Oh, it's my problem that I did not clearly present the background...
Partly. Partly also you posed the question in a slightly troll-like way. :-)
Here is the story: in deblocking of block DCT coded JPEG images, it was known that the DCTed coefficients are Laplacian distributed... But now I am looking at low bit rate JPEG images, so there are someking of artifacts... in order to reconstruct the original images... many algorithms have been devised... one possibility is to make the image coefficients more Laplcian like...
These dudes appear to use the fact that the coefficients are Laplacian to a reasonable level of accuracy:
http://bmrc.berkeley.edu/research/publications/1996/110/imdsp.ps http://citeseer.nj.nec.com/smoot96study.html
So what makes you say your coefficients are not? Are you looking at the right coefficients?
So that came my question: how to make data more Laplican like...Please give me some detailed explanation as I am not veteran in statistics...
Well, what variations do you have available? Does your modification have to fit into JPEG? Or can it be seen as a completely separate step?
Usually, if you want to convert a random variable with one
distribution to another distribution you need to find a function that
relates the two random variables.
A first, naive, approach might be to use the histogram of the data you have to find a piece-wise linear function that rescales the data so that its histogram is Laplacian.
This technique is sometimes used in image processing to make greyscale
images have a uniform brightness distribution (see e.g.
http://www.cs.tcd.ie/Fergal.Shevlin/courses/4d4/4BA10/PixelBrightnessTransformations.pdf
)
Ciao,
Peter K.
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