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Discussion of Pictorial Structures

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Title: Discussion of Pictorial Structures


1
Discussion ofPictorial Structures
  • Pedro FelzenszwalbDaniel HuttenlocherSicily
    WorkshopSeptember, 2006

2
What are Pictorial Structures?
  • Local appearance
  • Part models
  • Parts ? feature detection
  • Global geometry
  • Not necessarily fully connected graph
  • Joint optimization
  • Combine appearanceand geometry withouthard
    constraints
  • Stretch and fit
  • Qualitative

3
Pictorial Structure Models
  • Parts have match quality at each location
  • Location in a configuration space
  • No feature detection
  • Maps for parts combined together into overall
    quality map
  • According to underlying graph structure

4
A History of Pictorial Structures
  • Fischler and Elschlager original 1973 paper
  • Burl, Weber and Perona ECCV 1998
  • Probabilistic formulation
  • Full joint Gaussian spatial model
  • Computational challenges led to feature-based
  • Felzenszwalb and Huttenlocher CVPR 2000
  • Explicit revisiting of FE73 for trees,
    probabilistic
  • Efficient algorithms using distance transforms
  • Crandall et al CVPR 2005, ECCV 2006
  • Low tree-width graph structures, unsupervised

5
Matching Pictorial Structures
  • Cost map for each part
  • Distance transform (soft max) using spatial model
  • Shift and combine
  • Localize root then recursively other parts

6
Learning Models
  • Automatically determine which spatial
    relationships to represent FH03
  • Weakly supervised learning CH06
  • Learn part appearance and geometric relations
    simultaneously
  • No labeling of part locations
  • Use large number of patches, similar to Ullman
  • Better detection accuracy than strongly
    supervised

Car (rear) star topology
7
Parts as Context
  • No part detected without using context provided
    by other parts
  • Detect overall configuration composed of parts in
    a spatial arrangement
  • Allows for weak evidence for a part
  • Unlike feature detection
  • Combination of matches can constrain pose
  • In contrast to scene-level context
  • More spatial regularity

8
Factored Models
  • For n parts in fixed arrangement with k templates
    per part
  • Exponential number of possibilities, O(kn)
  • For variable arrangement, another exponential
    factor
  • Important both for representation and algorithmic
    efficiency
  • Pictorial structures takes particular advantage
    of this factoring

9
Closely Related Work
  • Ioffe and Forsyth, Ramanan and Forsyth human body
    pose
  • Part detection but very dense part locations
  • Constellation models
  • Fergus, Perona, Zisserman and others
  • Hard feature detection in contrast with BWP98
    soft feature matching
  • Amits patch models
  • No assumption of independent part appearance
  • Fergus and Zisserman star models

10
Whats Important
  • No decisions until the end
  • No feature detection
  • Quality maps or likelihoods
  • No hard geometric constraints
  • Deformation costs or priors
  • Efficient algorithms
  • Dynamic programming critical or cant get away
    without making intermediate decisions
  • Not applicable to all problems, need good
    factorizations of geometry and appearance

11
Some Pros
  • Good for categorical object recognition
  • Qualitative descriptions of appearance
  • Factoring variability in appearance and geometry
  • Deals well with occlusion
  • In contrast to hard feature detection
  • Weakly supervised learning algorithms
  • Sampling as way of dealing with models that dont
    factor more Saturday

12
Some Cons/Limitations
  • Most applicable to 2D objects defined by
    relatively small number of parts
  • Unclear how to extend to large number of
    transformation parameters per part
  • Explicit representation grows exponentially
  • No known way of using to index into model
    databases

13
Role of Spatial Constraints
  • For k-fans, spatial information substantially
    improves detection accuracy
  • However, limited by relatively small number of
    parts compared to features in a bag
  • General question
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