In this talk we will describe quiver mutation with several examples, and form the associated mutation graph (whose edges are mutations and vertices are quivers). We will learn about a particular kind of quiver called a fork, and use them to identify infinite rooted trees in the mutation graph, leading us to several results about the remaining 'forkless' part.
| Building: | East Hall |
|---|---|
| Event Type: | Workshop / Seminar |
| Tags: | Mathematics |
| Source: | Happening @ Michigan from Student Combinatorics Seminar - Department of Mathematics, Department of Mathematics |
