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?. ? White Fuzzy Color Oblong Texture Shape Most problems in vision are underconstrained White Color Most problems in vision are underconstrained.

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Presentation on theme: "?. ? White Fuzzy Color Oblong Texture Shape Most problems in vision are underconstrained White Color Most problems in vision are underconstrained."— Presentation transcript:

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2 ?

3 White Fuzzy Color Oblong Texture Shape

4 Most problems in vision are underconstrained
White Color Most problems in vision are underconstrained

5 The goal of computational vision:
To identify and formalize the strategies and assumptions the visual system uses to overcome under-constrainedness.

6 The goal of computational vision:
To identify and formalize the strategies and assumptions the visual system uses to overcome under-constrainedness. David Marr

7 Processing Framework Proposed by Marr
Recognition 3D structure; motion characteristics; surface properties Shape From stereo Motion flow Shape From motion Color estimation Shape From contour Shape From shading Shape From texture Edge extraction Emphasis on ‘Bottom-up’ processing Image

8 My research interests Image Recognition Edge extraction TANGENT ALERT!
Mechanisms of recognition ‘Top-down’ Influences on perception Shape From stereo Motion flow Shape From motion Color estimation Shape From contour Shape From shading Shape From texture Edge extraction Image

9 The importance of edges
Depth discontinuity (Object border) Orientation change (Object shape) Reflectance change (Object property)

10 What is an edge? - a point at which image luminance (I) changes steeply - a point at which the first derivative of I has a peak

11 Detecting edges Grid of numbers Denoting edge Strength at each
Point in image Edge map Thresholding Convolution (dot-products all over the image) Edge operator 1 Image Network implementation of convolution

12 What is an edge? - a point at which image luminance (I) changes steeply - a point at which the first derivative of I has a peak - a point at which the second derivative of I has a zero crossing

13 Second order differential operators
Image A B C D First differences (A-B) (B-C) (C-D) Second differences (A-2B+C) (B-2C+D) Why would we want to use second order Operators rather than first order ones?

14 Second order differential operators
Image A B C D First differences (A-B) (B-C) (C-D) Second differences (A-2B+C) (B-2C+D) Zero crossings can Be detected with Circularly symmetric Filters! (orientation Independence)

15 The link between models of edge detection and physiology

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17 Detecting edges at different scales

18 The scale integration problem

19 The scale integration problem
Witkin, 1983

20 Detecting illusory contours
Where do conventional edge-detectors fail? Detecting illusory contours No luminance difference across long sections of the perceived contours


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