Dr. Damien Fay. - University of Cambridge

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WSD example Adjacency matrix <strong>of</strong> an AB graph, 2000 nodes.
WSD taken over 51 bins. WSD example
Page 1 and 2: The weighted spectral distribution;
Page 3 and 4: A metric for graph distance. Both g
Page 5 and 6: Background theory. A random walk cy
Page 7 and 8: Theory: random walk cycles. L G=I
Page 9 and 10: Background theory. A random walk cy
Page 11: Theory: metric definition. Finally
Page 15 and 16: Normalised Laplacian eigenvectors.
Page 17 and 18: WSD example The effect is to move t
Page 19 and 20: Random Projection. Random projectio
Page 21 and 22: Given ● matrix A = M×K, Multi-di
Page 23 and 24: example
Page 25 and 26: Internet AS topology models We comp
Page 27 and 28: Application 1: Tuning topology gene
Page 29 and 30: A 3-D view and example of speeding
Page 31 and 32: Application 2: Tracking evolution o
Page 33 and 34: Application 3: Discriminating betwe
Page 35 and 36: CAIDA data* Application 4: Network
Page 37 and 38: Example: MP2P
Page 39 and 40: Result using random projection.
Page 41 and 42: From a different angle.
Page 43 and 44: Application 5: The Orbis topology g
Page 45 and 46: The Orbis topology generator. Conne
Page 47 and 48: Orbis: results An AB model with 500
Page 49 and 50: Application 6: Facial expression re
Page 51 and 52: Resized image. ●
Page 53 and 54: Graph construction. ●
Page 55 and 56: Weighted graph (face 1). ●
Page 57 and 58: WSD. ●
Page 59 and 60: Quadtree All images, overview. Grap
Page 61 and 62: ➢ Only 5 subjects shown for clari
Page 63:
Questions ? Fay, D. , Haddadi, H.,
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Dr. Damien Fay. - University of Cambridge

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