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"Peter J. Kootsookos" <[EMAIL PROTECTED]> wrote in message news:[EMAIL PROTECTED] > "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. > > -- > Peter J. Kootsookos > > "I will ignore all ideas for new works [..], the invention of which > has reached its limits and for whose improvement I see no further > hope." > > - Julius Frontinus, c. AD 84 Thanks a lot, Peter, I will digest what you've pointed me to... Rgs, -Walala
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