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Dip (Mod 3)

Method of restoration by degradation function

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Heena Kousar
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0% found this document useful (0 votes)
19 views12 pages

Dip (Mod 3)

Method of restoration by degradation function

Uploaded by

Heena Kousar
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF or read online on Scribd
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@O REDMINOTES Leela Nay me ytnesy) tne degradation is modelled as an m, (say) = f(9) HC Here *is convolution operation. in LSI syste {Wh has the following properties! 1. Hisalinear operator ; 2. {tobeys the rules of homogene'lly “3. tis position-invariant. By applying the Fourier transform, the equation i G(u,v) =F(u.v)>H(uy)+N(U¥) . The original image can be retrieved by rearranging the equation to get G(u,v)_N(wv) F(u,v)= Me : ean rier tra i Four The originalimaged f(x,y) can be obtained by applying an inverse een called inverse filtering. The inthe frequency domain becom F(u, v), The idea of removing both noise and blur is j concept ofimage restoration revolves around estimating the degradation function ft There are three (3) basic principle ways to estimate the degradation function in image restoration > (0, Observation hii (2) Experimentation zi + (8) Mathematical Modeling timation by Imago Observ tion pple, the image's blured, we ean look ata small rectangular section | reduce the effect ee oo. a lec. T rox sip mou bn oes he sone ene te ¥ blurred as possible. For example, we can A sharpening filter and even by processi mage be denoted by g, (x,y), and | CO AI QUAD CAMERA era cee edits Pm ineet ns d pines tees Fig. Types of degradations. 6.3.1. Noise Modelling Noise is a disturbance which causes fluctuations in the pixel values. Hence the pix jom variations and this cannot be avoided Hence, suitable stré | values show rar should be! designed fomodel and manage noise. Noise can be viewed in multiple ‘Some the frequent ‘Gaussian probability distributive function. j i ith speckle noise cme ranger noeot variance (a) fein ate catohene Due to th heal Of photons is not constant. This causes variations in photon @O REDMINOTES Comune a7) VuaW¥2 GYND Ivy CO CEP Meet Been ) rendre (Semel ete ents the hue. - ‘ model can be converted to the HSV model using the following pra J Vu3W) GVND Iv ESRC II (cE iO) ie RGB values of a point be (0.4, 06, 0.8). Find the HSV equivalent of verify whether the original point can be obtained by the inverse transform O RGB. : lues are R = 0.4,G = 0.6, and B=0.8- B} = max {0.4,0.6,0.8} = 0.8

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