- Topology
- STDC
- 2024
- STDC2024-DS
- Submissions
- Details
Dynamical Systems
‟Adic systems associated to multivariable polynomials” by Sarah Frick <sarah.frick@furman.edu>, Furman University
‟Adic systems associated to multivariable polynomials” by Sarah Frick <sarah.frick@furman.edu>, Furman University
‟Adic systems associated to multivariable polynomials” by Sarah Frick <sarah.frick@furman.edu>, Furman University
‟Adic systems associated to multivariable polynomials” by Sarah Frick <sarah.frick@furman.edu>, Furman University
Abstract:
In this talk we will discuss adic systems on Bratteli diagrams associated to multivariable polynomials. While these diagrams are not stationary, they exhibit a self-similar structure that can be used to understand any resulting adic system. In particular, the structure alone implies the diagram is inherently expansive. Further, any diagram with multivariable polynomial shape will also be inherently expansive.