| Date |
Assigned |
Course Notes (PDF) |
| 3/30 |
Ross Richardson |
3/30 -
Introduction |
| 4/1 |
Picture Day |
|
| 4/6 |
Manda Riehl |
4/6 -
Preferential Attachment Model |
| 4/8 |
Kevin Costello |
4/8
- Preferential Attachment II |
| 4/13 |
Dan Felix |
4/13
- Martingales and Azuma's Inequality |
| 4/15 |
Jake Wildstrom |
4/15
- The Vertex-Duplication Model |
| 4/22 |
Blair Angle |
4/22 -
Large Deviation Inequalities |
| 4/27 |
Steven Butler |
4/27
- Expected Degrees and Giant Components |
| 4/29 |
Chris Calabro |
4/29
- Partial Duplication Model |
| 5/4 |
Alon Regev |
5/4 -
Quasi-Random Sequences LaTeX
version(Thanks to Steve) |
| 5/6 |
Steve Butler |
5/6
- Giant Component and Matrix Tree Theorem |
| 5/11 |
Kevin Costello |
5/11
- Rise of the Giant Component in G(w) |
| 5/13 |
Jake Wildstrom |
5/13
- Giant Component, Continued |
| 5/18 |
Ross Richardson |
5/18 -
Average Distance in G(w), part I |
| 5/20 |
Dan Felix |
5/20 -
Average Distance in G(w), part II |
| 5/25 |
Chris Calabro |
5/25 -
Estimating the Spectral Radius |
| 5/27 |
Steve Butler |
5/27
- Eigenvalues of Random Power Law Graphs |
| 6/1 |
Steve Butler |
6/1
- Eigenvalues for Random Graphs |
| 6/3 |
Paper Reference |
6/3 - The average
distances in random graphs with given expected degrees by Chung and
Lu |