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Predicting Media Interestingness via
Biased Discriminant Embedding and
Supervised Manifold Regression
Yang Liu1,2, Zhonglei Gu1, Tobey H. Ko3
1Department of Computer Science, Hong Kong Baptist University
2Institute of Research and Continuing Education, Hong Kong Baptist
University
3Department of Industrial and Manufacturing Systems Engineering,
University of Hong Kong
Our System
 Feature Extraction + Prediction
 Step1: Supervised Feature Extraction
 Biased Discriminant Embedding (BDE) for discrete labels
 Supervised Manifold Regression (SMR) for continuous labels
 Step2: Classification/Regression
 v-Support Vector Classification (v-SVC)
 ε-Support Vector Regression (ε-SVR)
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
2
Feature Extraction for Discrete Labels:
Biased Discriminant Embedding
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
: Transformation matrix to be learned
: Biased between-class scatter matrix
Idea: The biased discriminant information in the reduced subspace
should be maximized. (Motivation: we are probably more interested
in the interesting class than the non-interesting one)
Formulation:
: Biased within-class scatter matrix
Solution: The problem can be solved by eigen-decomposition
3
Feature Extraction for Continuous Labels:
Supervised Manifold Regression
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
: Transformation matrix to be learned
: The i-th data sample
Idea: The more similar the interestingness levels of two data
samples, the closer the two feature vectors should be in the
learned subspace
Formulation:
: Interestingness similarity, i.e., label similarity
Solution: The problem can be solved by eigen-decomposition
: Data similarity in the original space
4
Media Interestingness Prediction
 Predicting Interesting/Non-interesting
 Formulated as a binary classification problem
 v-Support Vector Classification (v-SVC)
 Predicting Interestingness levels
 Formulated as a real-value regression problem
 ε-Support Vector Regression (ε-SVR)
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
5
Experimental Setting 1
 Image feature vectors: 1299-D
 128-D color histogram features, 300-D denseSIFT
features, 512-D gist features, 300-D hog2*2, 59-D LBP
features
 Video feature vectors: 2598-D
 Calculate the average and standard deviation over all
frames of the corresponding shot, and concatenate
these two 1299-D feature vectors
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
6
Experimental Setting 2
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
 Run 1 of image data
 Use the normalized 1299-D feature vector as the input of SVM
 Runs 2-5 of image data
 Reduce the original data to the 23-D, 25-D, 26-D, 27-D
subspaces via BDE (for discrete labels) and SMR (for continuous
labels), respectively
 Run 1 of video data
 Use the normalized 2598-D feature vector as the input of SVM
 Runs 2-5 of video data
 Reduce the original data to the 23-D, 25-D, 26-D, 27-D
subspaces via BDE (for discrete labels) and SMR (for continuous
labels), respectively
7
Experimental Setting 3
 𝜈-SVC
 Use an RBF kernel with 𝜈 = 0.1 and 𝑔𝑎𝑚𝑚𝑎 = 100
(for image data) / 64 (for video data).
 ε-SVR
 Use an RBF kernel with 𝑐𝑜𝑠𝑡 = 1, 𝜖 = 0.01, and 𝛾 =
1/𝐷
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
8
Results and Observations
 Observation: For image data, the reduced features perform better than the
original ones
 Subspaces learned by BDE and SMR capture important discriminant
information
 Observation: For video data, the performance of reduced features is slightly
worse than that of the original ones
 Video data are more complex than image data so that such a low-dimensional
representation cannot fully capture the key discriminant information embedded in
the original space.
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
9
Results and Observations
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
10
Results and Observations
 The contribution of the 𝑖-th dimension is defined as
where 𝜆𝑗 denotes the 𝑗-th eigenvalue, 𝑤𝑖𝑗 denotes the (𝑖, 𝑗)-th element of
W, and | · | denotes the absolute value operator.
 Observation 1: Color histogram and LBP features contribute more than
the others while the GIST features contribute the least in the discrete
prediction task (Figures 1(a) and 1(c))
 Observation 2: Color histogram and GIST features contribute the most
among the five feature sets in the continuous prediction task (Figures
1(b) and 1(d))
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
11
Outlook
 Improve the performance of video interestingness
prediction by incorporating the video temporal
information
 Refine the human labeled ground truth (especially
for continuous case) via machine learning
technologies
 The ground truth (labels) of interestingness are
provided by human beings, they generally vary with
each individual and are somewhat subjective
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
12
Q & A
Thank You !
Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression
13

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MediaEval 2017 - Interestingness Task: Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression

  • 1. Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression Yang Liu1,2, Zhonglei Gu1, Tobey H. Ko3 1Department of Computer Science, Hong Kong Baptist University 2Institute of Research and Continuing Education, Hong Kong Baptist University 3Department of Industrial and Manufacturing Systems Engineering, University of Hong Kong
  • 2. Our System  Feature Extraction + Prediction  Step1: Supervised Feature Extraction  Biased Discriminant Embedding (BDE) for discrete labels  Supervised Manifold Regression (SMR) for continuous labels  Step2: Classification/Regression  v-Support Vector Classification (v-SVC)  ε-Support Vector Regression (ε-SVR) Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 2
  • 3. Feature Extraction for Discrete Labels: Biased Discriminant Embedding Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression : Transformation matrix to be learned : Biased between-class scatter matrix Idea: The biased discriminant information in the reduced subspace should be maximized. (Motivation: we are probably more interested in the interesting class than the non-interesting one) Formulation: : Biased within-class scatter matrix Solution: The problem can be solved by eigen-decomposition 3
  • 4. Feature Extraction for Continuous Labels: Supervised Manifold Regression Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression : Transformation matrix to be learned : The i-th data sample Idea: The more similar the interestingness levels of two data samples, the closer the two feature vectors should be in the learned subspace Formulation: : Interestingness similarity, i.e., label similarity Solution: The problem can be solved by eigen-decomposition : Data similarity in the original space 4
  • 5. Media Interestingness Prediction  Predicting Interesting/Non-interesting  Formulated as a binary classification problem  v-Support Vector Classification (v-SVC)  Predicting Interestingness levels  Formulated as a real-value regression problem  ε-Support Vector Regression (ε-SVR) Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 5
  • 6. Experimental Setting 1  Image feature vectors: 1299-D  128-D color histogram features, 300-D denseSIFT features, 512-D gist features, 300-D hog2*2, 59-D LBP features  Video feature vectors: 2598-D  Calculate the average and standard deviation over all frames of the corresponding shot, and concatenate these two 1299-D feature vectors Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 6
  • 7. Experimental Setting 2 Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression  Run 1 of image data  Use the normalized 1299-D feature vector as the input of SVM  Runs 2-5 of image data  Reduce the original data to the 23-D, 25-D, 26-D, 27-D subspaces via BDE (for discrete labels) and SMR (for continuous labels), respectively  Run 1 of video data  Use the normalized 2598-D feature vector as the input of SVM  Runs 2-5 of video data  Reduce the original data to the 23-D, 25-D, 26-D, 27-D subspaces via BDE (for discrete labels) and SMR (for continuous labels), respectively 7
  • 8. Experimental Setting 3  𝜈-SVC  Use an RBF kernel with 𝜈 = 0.1 and 𝑔𝑎𝑚𝑚𝑎 = 100 (for image data) / 64 (for video data).  ε-SVR  Use an RBF kernel with 𝑐𝑜𝑠𝑡 = 1, 𝜖 = 0.01, and 𝛾 = 1/𝐷 Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 8
  • 9. Results and Observations  Observation: For image data, the reduced features perform better than the original ones  Subspaces learned by BDE and SMR capture important discriminant information  Observation: For video data, the performance of reduced features is slightly worse than that of the original ones  Video data are more complex than image data so that such a low-dimensional representation cannot fully capture the key discriminant information embedded in the original space. Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 9
  • 10. Results and Observations Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 10
  • 11. Results and Observations  The contribution of the 𝑖-th dimension is defined as where 𝜆𝑗 denotes the 𝑗-th eigenvalue, 𝑤𝑖𝑗 denotes the (𝑖, 𝑗)-th element of W, and | · | denotes the absolute value operator.  Observation 1: Color histogram and LBP features contribute more than the others while the GIST features contribute the least in the discrete prediction task (Figures 1(a) and 1(c))  Observation 2: Color histogram and GIST features contribute the most among the five feature sets in the continuous prediction task (Figures 1(b) and 1(d)) Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 11
  • 12. Outlook  Improve the performance of video interestingness prediction by incorporating the video temporal information  Refine the human labeled ground truth (especially for continuous case) via machine learning technologies  The ground truth (labels) of interestingness are provided by human beings, they generally vary with each individual and are somewhat subjective Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 12
  • 13. Q & A Thank You ! Predicting Media Interestingness via Biased Discriminant Embedding and Supervised Manifold Regression 13