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Segmentation Course web page: May 2, 2003  Lecture 29.

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Presentation on theme: "Segmentation Course web page: May 2, 2003  Lecture 29."— Presentation transcript:

1 Segmentation Course web page: May 2, 2003  Lecture 29

2 Announcements Read Forsyth & Ponce Chapter 14.4 and Chapter 25 on clustering and digital libraries, respectively

3 Outline Definition of segmentation Grouping strategies Segmentation applications –Detecting shot boundaries –Background subtraction

4 What is Segmentation? Clustering image elements that “belong together” –Partitioning Divide into regions/sequences with coherent internal properties –Grouping Identify sets of coherent tokens in image Tokens: Whatever we need to group –Pixels –Features (corners, lines, etc.) –Larger regions (e.g., arms, legs, torso) –Discrete objects (e.g., people in a crowd) –Etc.

5 Example: Partitioning by Texture courtesy of University of Bonn

6 Fitting Associate model(s) with tokens –Estimation: What are parameters of model for a given set of tokens? Least-squares, etc. –Correspondence: Which token belongs to which model? RANSAC, etc.

7 Approaches to Grouping Bottom up segmentation –Tokens belong together because they are locally coherent Top down segmentation –Tokens belong together because they lie on the same object—must recognize object first –RANSAC implements this in a very basic form Not clear how to apply to higher-level concepts (i.e., objects for which we lack analytic models) Not mutually exclusive—successful algorithms generally require both

8 Gestalt Theory of Grouping Psychological basis for why/how things are grouped Figure-ground discrimination –Grouping can be seen in terms of allocating tokens to figure or ground Factors affecting token coherence –Proximity –Similarity: Based on color, texture, orientation (aka parallelism), etc. –Common fate: Parallel motion (i.e., segmentation of optical flow by similarity) –Common region: Tokens that lie inside the same closed region tend to be grouped together. –Closure: Tokens or curves that tend to lead to closed curves tend to be grouped together. –Symmetry: Curves that lead to symmetric groups are grouped together –Continuity: Tokens that lead to “continuous” — as in “joining up nicely,” rather than in the formal sense — curves tend to be grouped –Familiar Configuration: Tokens that, when grouped, lead to a familiar object—e.g., the top-down recognition that allows us to see the dalmation from Forsyth & Ponce

9 Gestalt Grouping Factors from Forsyth & Ponce

10 Example: Bottom-Up Segmentation Segmenting cheese curds by texture (note importance of scale!)

11 Example: Top-Down Segmentation from Forsyth & Ponce

12 Application: Shot Boundary Detection The problem: Divide video footage into a set of shots –Each shot is a continuous sequence of frames from one camera Types –Cut: Shot changes in one frame –Fade, wipe, dissolve, etc.: Multi-frame transition Applications –Video editing easier since shots become tokens –Can summarize video with key frames from each shot from M. Smith & T. Kanade

13 Shot Boundary Detection Basic approach: Threshold inter-frame difference Possible metrics –Raw: SSD, correlation, etc. More sensitive to camera motion –Histogram –Edge comparison –Break into blocks Use hysteresis to handle gradual transitions from M. Smith & T. Kanade Graph of frame-to-frame histogram difference

14 Application: Background Subtraction The problem: Assuming static camera, discrimin- ate moving foreground objects from background Applications –Traffic monitoring –Surveillance/security –User interaction Current image from C. Stauffer and W. Grimson Background imageForeground pixels courtesy of C. Wren Pfinder

15 Background Subtraction: Simple Approaches Adjacent Frame Difference: Each image is subtracted from previous image in sequence. Absolute pixel differences greater than a threshold are marked as foreground ( I t > ¿ ) Mean & Threshold: Pixel-wise mean values are computed during training phase; pixels within fixed threshold of the mean are considered background adapted from K. Toyama et al.

16 Results & Problems for Simple Approaches from K. Toyama et al.

17 Background Subtraction: Issues Noise models –Unimodal: Pixel values vary over time even for static scenes –Multimodal: Features in background can “oscillate”, requiring models which can represent disjoint sets of pixel values (e.g., waving trees against sky) Gross illumination changes –Continuous: Gradual illumination changes alter the appearance of the background (e.g., time of day) –Discontinuous: Sudden changes in illumination and other scene parameters alter the appearance of the background (e.g., flipping a light switch) Bootstrapping –Is a training phase with “no foreground” necessary, or can the system learn what’s static vs. dynamic online?

18 Pixel RGB Distributions over time Perceived color values of solid objects (e.g., tree trunk) have roughly Gaussian distributions due to CCD noise, etc. Leaf & monitor pixels have bimodal distributions because of waving & flickering, respectively courtesy of J. Buhmann

19 Improved Approaches to Background Subtraction Mean & Covariance: Mean and covariance of pixel values are updated continuously: –Moving average is used to adapt to slowly changing illumination (low-pass temporal filter) Foreground pixels are determined using a threshold on the Mahalanobis distance Mixture of Gaussians: A pixel-wise mixture of multiple Gaussians models the background adapted from K. Toyama et al.

20 Ellipsoids of Constant Probability for Gaussian Distributions from Duda et al.

21 Fitting Gaussians to Color Distributions Can parametrize scaling, rotation, translation of ellipsoid with SVD of covariance matrix

22 Mahalanobis Distance Distance of point from Gaussian distribution –Along axes of fitted ellipsoid –In units of standard deviations (i.e., scaled) covariance matrix X (2, 2) adapted from Duda & Hart

23 Example: Background Subtraction for Surveillance courtesy of Elgammal et al.

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