Spectral Clustering with Inconsistent Advice
author:
Tom Coleman,
The University of Melbourne
Description
Clustering with advice (often known as constrained clustering) has been a recent focus of the data mining community. Success has been achieved incorporating advice into the k-means framework, as well as spectral clustering. Although the theory community has explored inconsistent advice, it has not yet been incorporated into spectral clustering. Extending work of De Bie and Cristianini, we set out a framework for finding minimum normalized cuts, subject to inconsistent advice. Our results suggest that the framework will be successful in many situations.
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| Slides | |
| 0:00 | Spectral Clustering with Inconsistent Advice |
| 0:20 | Outline |
| 0:53 | Clustering (1) |
| 0:55 | Clustering (2) |
| 0:57 | Clustering (3) |
| 1:08 | Clustering (4) |
| 1:12 | Clustering (5) |
| 1:13 | Clustering (6) |
| 1:15 | Input: Affinities (1) |
| 1:19 | Input: Affinities (2) |
| 1:21 | Input: Affinities (3) |
| 1:23 | Input: Affinities (4) |
| 1:32 | Input: Affinities (5) |
| 1:37 | Clustering Costs (1) |
| 1:44 | Clustering Costs (2) |
| 1:47 | Clustering Costs (3) |
| 1:56 | Clustering Costs (4) |
| 2:08 | Clustering Costs (5) |
| 2:16 | Clustering Costs (6) |
| 2:46 | Advice for Clustering Problems (1) |
| 2:56 | Advice for Clustering Problems (2) |
| 3:02 | Advice for Clustering Problems (3) |
| 3:28 | Advice for Clustering Problems (4) |
| 3:31 | Advice for Clustering Problems (5) |
| 4:14 | The 2-Correlation Clustering Problem (1) |
| 4:22 | The 2-Correlation Clustering Problem (2) |
| 4:24 | The 2-Correlation Clustering Problem (3) |
| 4:30 | The 2-Correlation Clustering Problem (4) |
| 4:32 | The 2-Correlation Clustering Problem (5) |
| 4:35 | The 2-Correlation Clustering Problem (6) |
| 4:39 | The 2-Correlation Clustering Problem (7) |
| 4:46 | Clustering with Inconsistent Advice (1) |
| 4:51 | Clustering with Inconsistent Advice (2) |
| 5:00 | Outline |
| 5:23 | Ratio Cut (1) |
| 5:47 | Ratio Cut (2) |
| 7:38 | Ratio Cut (3) |
| 8:17 | The Rayleigh-Ritz Theorem (1) |
| 8:26 | Ratio Cut (3) |
| 8:30 | The Rayleigh-Ritz Theorem (1) |
| 8:43 | The Rayleigh-Ritz Theorem (2) |
| 8:51 | The Rayleigh-Ritz Theorem (3) |
| 9:01 | The Rayleigh-Ritz Theorem (4) |
| 9:22 | Spectral Clustering Solution |
| 9:55 | Spectral Clustering with Subspace Constraints (1) |
| 10:20 | Spectral Clustering with Subspace Constraints (2) |
| 10:28 | Spectral Clustering with Subspace Constraints (3) |
| 10:38 | The ‘subspace trick’ [De Bie, Suykens, De Moor (2004)] (1) |
| 10:54 | The ‘subspace trick’ [De Bie, Suykens, De Moor (2004)] (2) |
| 11:42 | The ‘subspace trick’ [De Bie, Suykens, De Moor (2004)] (3) |
| 11:59 | An example |
| 12:39 | Method One (1) |
| 13:07 | Method One (2) |
| 13:16 | Method One (3) |
| 13:23 | Method One (4) |
| 13:45 | Method One (5) |
| 14:35 | Method Two (1) |
| 15:00 | Method Two (2) |
| 15:27 | Method Three |
| 15:58 | Spectral relaxation of 2CC (1) |
| 16:24 | Spectral relaxation of 2CC (2) |
| 16:26 | Spectral relaxation of 2CC (3) |
| 16:58 | Spectral relaxation of 2CC (4) |
| 17:00 | A natural family of subspaces (1) |
| 17:20 | A natural family of subspaces (2) |
| 17:23 | Summary of solution method |
| 17:51 | Outline |
| 17:54 | Datasets (1) |
| 17:58 | Datasets (2) |
| 18:28 | Datasets (3) |
| 18:44 | Datasets (4) |
| 19:07 | Datasets (5) |
| 19:31 | Heart Disease, Dense Advice, p=0.75 |
| 20:59 | Heart Disease, Complete Advice |
| 21:46 | Conclusions (1) |
| 21:58 | Conclusions (2) |
| 22:13 | Conclusions (3) |
| 22:15 | Conclusions (4) |
| 22:33 | Conclusions (5) |
| 22:42 | Conclusions (6) |
| 22:47 | Conclusions (7) |
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