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Optical Flow

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... Horn-Schunck We want an optical flow field that satisfies the Optical Flow Equation with the minimum variance between the vectors (smoothness) ... – PowerPoint PPT presentation

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Title: Optical Flow


1
Optical Flow
10-24-2005
2
Problem
  • Problems in motion estimation
  • Noise,
  • color (intensity) smoothness,
  • lighting (shadowing effects),
  • occlusion,
  • abrupt movements, etc
  • Approaches
  • Block matching,
  • Generalized block matching,
  • Optical flow (block-based, Horn-Schunck etc)
  • Bayesian, etc.
  • Applications
  • Video coding and compression,
  • Segmentation
  • Object reconstruction (structure-from-motion)
  • Detection and tracking, etc.

3
Motion description
  • 2D motion
  • p x(t),y(t) ? p x(t t0),
    y(tt0) ?
  • d(t) x(t t0)-x(t),y(tt0)-y(t) ?
  • 3D motion
  • ? ?1, ?1, ?1 ? ? ? ?2, ?2, ?2 ?
    ?
  • R T
  • Basic projection models
  • Orthographic
  • Perspective

4
Optical Flow
  • Basic assumptions
  • Image is smooth locally
  • Pixel intensity does not change over time (no
    lighting changes)
  • Normal flow
  • Second order differential equation

5
Block-based Optical Flow Estimation
  • Optical flow estimation within a block
    (smoothness assumption) all pixels of the block
    have the same motion
  • Error
  • Motion equation

6
Horn-Schunck
  • We want an optical flow field that satisfies the
    Optical Flow Equation with the minimum variance
    between the vectors (smoothness)

7
Derivative Estimation with Finite differences
8
Example 1
9
Example 2
10
Example 3 frame reconstruction
11
Application Examples
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