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Dollár, Piotr, and C. Lawrence Zitnick. "Structured forests for fast edge detection.“ Computer Vision (ICCV), 2013 IEEE International Conference on. IEEE, 2013.
MainContribution 
Compute edge maps in realtime, 
faster than the competing state-of-the-art 
Proposed 
Method 
Structured Random Forests 
This presentation is inspired by the talk: http://techtalks.tv/talks/structured-forest-for-fast-edge-detection/59412/
Edge Definition 
Source: http://upload.wikimedia.org/wikipedia/en/8/8e/EdgeDetectionMathematica.png
Edge Definition 
Source: http://upload.wikimedia.org/wikipedia/en/8/8e/EdgeDetectionMathematica.png
Where this work excelsAccuracy& Speed[realtime]
Where this work excelsAccuracy& Speed[realtime]
Where this work excelsAccuracy& Speed[realtime]
Where this work excelsAccuracy& Speed[realtime]
Edge Detection asClassification Problem
Edge Detection as Classification Problem 
• {0, 1}
Edge Detection as Classification Problem 
• {0, 1} 
•Binaryclassification ignoring the local structures of the edges
Edges have Structures
Clustering Sketch Tokens 
Sketch Tokens: A Learned Mid-level Representation for Contour and Object Detection, Joseph J. Lim et al. 2013
Random Forests
Random Forests 
ℎ푥,휃=푥푘1−푥푘2<휏
Random Forests
Random Forests
Random Forests
Random Forests For Edge Detection
Random Forests For Edge Detection
Random Forests For Edge Detection
Random Forests For Edge Detection
Random Forests For Edge Detection
Random Forests For Edge Detection 
Decision:
Structured Random Forests
The Output Space 
{0, 1}2 
{,….}151 
Dimensionality 
Input Space
The Output Space 
{0, 1}2 
{,….}151 
2256 
Dimensionality 
Input Space
Node Split 
Low entropy split
Training Model 
Bad split
Training Model 
Good split
Training Model 
Cluster the structured labels
Training Model 
Just one difference to random forests: 
clusterthe output into a binary or multiclass output using distance function
Clustering 
푌: Structured space where information gain not well defined 
퐶: Discrete space where information space is good defined 
푍: Intermediate space where similarity measurement is easy to compute 
Π∶푌→푍, 푍→퐶
Training Model 
•Computing information gain 
–Labels 퐶are discrete, standard entropy criterions used. 
•Combining predictions 
–To combine 푦1…푦푛∈푌into a prediction: 
•Compute푧푖=Π휑(푦푖)of dimension 푚 
•Select 푦푘, whose 푧푘=푎푟푔푚푖푛푧푘 푖,푗(푧푘푗−푧푖푗)2(medoid) 
+ Computing medoids is fast, 푂(푛푚)
Training Structured Forests For Edge Detection
Training Structured Forests For Edge Detection 
32x32 RGB image patch →7228 features
Training Structured Forests For Edge Detection 
32x32 RGB image patch →7228 features 
Π∶푌→푍 
Dimension of 푍=2562 
Down-sampled to m = 256
Training Structured Forests For Edge Detection 
32x32 RGB image patch →7228 features 
Π∶푌→푍 
Dimension of 푍=2562 
Down-sampled to m = 256
Edge Detection with Structured Forests 
32x32 RGB image patch →7228 features
Edge Detection with Structured Forests 
32x32 RGB image patch →7228 features 
푌is a 16x16 segmentation mask
Multi-scale Detection
Multi-scale Detection
Multi-scale Detection
Results 
•BSDS 500 image set 
–Multi-scale ties or outperforms the accuracy of the state of the art. 
–Single-scale improves runtime by 5x to 10x
Results 
•BSDS 500 image set 
–Multi-scale ties or outperforms the accuracy of the state of the art. 
–Single-scale improves runtime by 5x to 10x
Results 
•BSDS 500 image set 
–Multi-scale ties or outperforms the accuracy of the state of the art. 
–Single-scale improves runtime by 5x to 10x
Results 
•NYU image set 
–Multi-scale is slightly better than the state of the art. 
–Improved performance by multiple orders of magnitude
Conclusions 
•Realtimestructured learning method for edge detection 
•General purpose method for learning structured random forests 
•Real time + state of the art accuracy → new applications possible 
•Novel learning approach may be applicable to other problems.
Thank you

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