Can I read Finite Rigid Sets in Flip Graphs on EtoBox?

Finite Rigid Sets in Flip Graphs by Shinkle, Emily is a scholarly article available to read on EtoBox.

What is Finite Rigid Sets in Flip Graphs about?

We show that for most pairs of surfaces, there exists a finite subgraph of the flip graph of the first surface so that any injective homomorphism of this finite subgraph into the flip graph of the second surface can be extended uniquely to an injective homomorphism between the two flip graphs. Combined with a result of Aramayona-Koberda-Parlier, this implies that any such injective homomorphism of this finite set is induced by an embedding of the surfaces. We also include images of several flip graphs in an appendix.

Author

Shinkle, Emily

Published

2020

Language

EN