ΨΗΦΙΑΚΗ ΕΠΕΞΕΡΓΑΣΙΑ ΕΙΚΟΝΑΣ

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ΨΗΦΙΑΚΗ ΕΠΕΞΕΡΓΑΣΙΑ ΕΙΚΟΝΑΣ. Τμήμα Πληροφορικης & Επικοινωνιών - ΤΕΙ ΣΕΡΡΩΝ Δρ.Χ.Στρουθόπουλος. Οι στόχοι της ΨΕΕ είναι οι εξής: Η ψηφιοποίηση και κωδικοποίηση εικόνων με σκοπό την αποθήκευση, μετάδοση και εκτύπωσή τους. - PowerPoint PPT Presentation

Transcript of ΨΗΦΙΑΚΗ ΕΠΕΞΕΡΓΑΣΙΑ ΕΙΚΟΝΑΣ

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  • .

  • (picture element, pixel, pel)J JxK I(j,k) k=0,1,2.K-1 j=0,1,2.J-1 (k,j)

  • E (color images): , (RGB).I(k.j)=(IR(k,j), IG(k,j), IB(k,j))IR(k,j), IG(k,j), IB(k,j){0,1,2,...,255} (binary images) I(k,j){0,1} (gray level images)I(k,j)=0,1,...255

  • . C , bits : C=2B B=log2C

    bit (bit depth) . J JKB bits.

    .

    JKBbitsbytes1001001100001250 10010088000010000 RGB1001002424000030000

  • KKJJ pixels/mm2 dpi ( dots per inch : )

  • (Run Length encoding, RLE) (), (connected components) (connected component) (not connected component)

  • (chain coding) (2,2)0, 0, 0, 0, 0, 7, 6, 6, 6, 6, 7, 6, 4, 3, 5, 4, 4, 4, 4, 2, 3, 2, 2, 2, 2, 1. (signature)

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    2505010010

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    gH(g)h(g)

    1030.125

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  • I(k,j) = [(G-1)P(I(k,j)] P(g) = P(g-1)+ h(g).

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    3

  • 1

  • 2

  • . . . . .

  • C1C2g

  • - (Otsu)p1+p2=1.=p11+p2212t=107

  • - (Kapur)t=111

  • Kohonenoc(t) = min{oj(t)} wj(t+1)=wj(t)+wj(t)

  • Kohonen

  • . . (edge detection). . , (k,j) (k, j) . , , , , .

  • Laplace

  • 1K(k+1,j)- 1K(k,j)= I(k+1,j)-I(k,j)-( I(k,j)-I(k-1,j))= I(k+1,j)-2I(k,j)+I(k-1,j)1J(k,j+1)- 1J(k,j)= I(k,j+1)-I(k,j)-( I(k,j)-I(k,j-1))= I(k,j+1)-2I(k,j)+I(k,j-1) Laplace

    12=1-411

  • HUFFMAN 15+15+24+43+72+52+52=54 bits 253=75 bits bits (3=[log27]+1)

    gH(g)h(g)1010.042010.045020.088040.1610070.2815050.220050.2251

    g10205080100150200h(g)00000000010001001011011

    100100100100100200102015010020050501501002002002001501508080808080

  • n=0,1,2

  • 132

    0

  • n=0n=2n=1g0g1g2fF0F1F2

  • ( )

  • 1 2 (n1,n2), n1=0,1,,N1-1, n2=0,1,,N2-1. :

  • #include#include#include#include#include/*-------------------------------------------------------------------------*/float dct1d(int k, float *x, int N){ int n; float c=0.0;

    if( k == 0 ) { for( n = 0; n < N; n++) c += x[n]; return c/sqrt((float)N); }

    for( n = 0; n < N; n++) c += x[n]*cos(M_PI*k*(2*n+1)/(2*N)); return c/sqrt((float)N/2);}

    /*-------------------------------------------------------------------------*/float idct1d(int n, float *c, int N){ int k; float x=0; for( k = 1; k < N; k++) x += c[k]*cos(M_PI*k*(2*n+1)/(2*N)); return c[0]/sqrt((float)N) + x/sqrt((float)N/2);}

    /*-------------------------------------------------------------------------*/float dct2d(int k1, int k2, float *x, int N1, int N2){ int n1; float *c, cc; char buf[20]; c = (float*)malloc(N1*sizeof(float)); for(n1 = 0; n1

  • Hough = x + y = x + y

  • Hough

  • , . . (pixels,picture-elements) . . erosion() dilation(). pixels -pattern . pixels . - (bilevel ),

  • -

  • (translation) x :()x = {c|c = + x, a A} 2.1 x (1,2) , , A (3,3) + (1,2) = (4,5). A . (computer graphics) ( {1,2}).