Spectral Clustering and Transductive Inference for Graph Data
author:
Dengyong Zhou,
Microsoft Research
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| Slides | |
| 0:00 | Spectral clustering and transductive inference |
| 0:06 | Problem setting of clustering |
| 1:06 | An undirected graph |
| 1:19 | Graph min-cut: formulism |
| 1:50 | Graph min-cut: toy example |
| 2:02 | Graph min-cut: toy example1 |
| 2:24 | Normalized cut: basic intuition |
| 2:55 | Normalized cut: formalism |
| 3:20 | Normalized cut: formalism1 |
| 3:52 | Normalized cut: toy example |
| 4:11 | Normalized cut: algorithm |
| 4:49 | Normalized cut: algorithm1 |
| 5:16 | How to partition a directed graph? |
| 5:50 | How to partition a directed graph?1 |
| 6:19 | How to partition a directed graph?2 |
| 6:55 | How to partition a directed graph?3 |
| 7:41 | Algorithmic challenges in web search engines |
| 8:05 | Our solution: intuition |
| 8:31 | Our solution: formulism |
| 9:53 | Our solution: formulism1 |
| 10:59 | Our solution: formulism2 |
| 11:44 | Our solution: formulism3 |
| 12:37 | Our solution: algorithm |
| 13:20 | Our solution: algorithm1 |
| 13:53 | How to define a random walk |
| 14:50 | Transductive inference |
| 15:07 | Transductive inference1 |
| 15:58 | Transductive inference2 |
| 16:23 | Directionality does contain valuable information! |
| 17:50 | Conclusion |
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