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Vicenç Parisi Baradad, Joan Cabestany, Jaume Piera

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Presentation on theme: "Vicenç Parisi Baradad, Joan Cabestany, Jaume Piera"— Presentation transcript:

1 Otolith Shape Analysis using Wavelet Transfoms and Curvature Scale Space
Vicenç Parisi Baradad, Joan Cabestany, Jaume Piera Emili Garcia-Ladona, Toni Lombarte

2 INTRODUCTION – Contour – Wavelet – CSS – Fourier – Matching
Contour coding Wavelet Transform Curvature Scale Space representation Fourier Transform Data base retrieval

3 Introduction – CONTOUR – Wavelet – CSS – Fourier– Matching
Coordinates (x,y)

4 Introduction – CONTOUR – Wavelet – CSS – Fourier – Matching
Equiangle coordinates

5 Introduction – CONTOUR – Wavelet – CSS – Fourier – Matching
Chain code

6 Introduction – Contour – WAVELET – CSS – Fourier – Matching
Wavelet Transform

7 Introduction – Contour – WAVELET – CSS – Fourier – Matching

8 Introduction – Contour – WAVELET – CSS – Fourier – Matching
Mother wavelet: smoothing function second derivative

9 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Curvature Scale Space Invariance to image translation, scale and rotation changes Robust to shear Good performance against high frequency noise

10 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Contour Smoothing

11 Curvature Inflection Points
Introduction – Contour – Wavelet – CSS – Fourier– Matching Curvature Inflection Points

12 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Sampling Invariance 150 samples 512 samples CSS normalized

13 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Noise inmunity Low scales elimination increases noise inmunity

14 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Scaling invariance

15 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Rotation invariance Rotation = Maxima translation

16 Introduction – Contour – Wavelet – CSS – Fourier– Matching
Shear "invariance" Shear produces slight changes

17 Introduction – Contour – Wavelet – CSS – FOURIER – Matching
Fourier Transform Integral covers whole contour Singularities not located Cosinus Sinus

18 Data Base 107 otoliths Wavelet Fourier CSS

19 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING
Wavelet Matching Energy conservation Wavelet distance Zero Crossing distance

20 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING

21 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING

22 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING

23 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING

24 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING
CSS Matching Image Model

25 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING
Noise, Rotation and Shear

26 Introduction – Contour – Wavelet – CSS – Fourier– MATCHING

27 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING
Fourier Matching under Rotation

28 Introduction – Contour – Wavelet – CSS – Fourier – MATCHING
Fourier Matching under Shear

29 Introduction – Contour – Wavelet – CSS – Fourier– MATCHING
Fourier Matching under Noise

30 Introduction – Contour – Wavelet – CSS – Fourier – Matching
Conclusions (Wavelet + chain code) and CSS robust under affine transformations and Shear Wavelet and CSS locate Singularities Wavelet + CSS allow database compression Wavelet allows perfect contour reconstruction


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