A graph is called *monopolar* if its vertices can be partitioned into an independent set and a disjoint union of cliques. My undergraduate research with Jing Huang studied monopolar partitions in line graphs, claw-free graphs, and other graph classes.

I presented our results at various conferences and seminars, and you can find the slides of each below:

- Monopolar partitions: easy to learn, NP-hard to master
- UVic discrete math seminar (September 27, 2010)
- Monopolar claw-free graphs: characterization and recognition
- UVic discrete math seminar (October 25, 2010)
- Monopolar claw-free graphs
- Canadian Mathematics Society Winter Meeting (December 4, 2010)
- Partitioning graphs via edge-coloured homomorphisms
- Canadian Discrete and Algorithmic Mathematics Conference (June 1, 2011)
- A survey on monopolar graphs: algorithms and complexity
- SFU computer science seminar (June 13, 2013)