Seminars
We will be hosting both in-person and virtual seminars.
Zoom Links will be provided on the calendar and through email.
Spring 2025
These meetings occur on Mondays from 4:00pm to 5:00pm
Virtual Zoom Seminars (unless otherwise indicated)
Monday 4:00pm
Virtual Zoom
(poster)
Martin Luther King Day (No Seminar)
Host:
Monday 4:00pm
Zoom Link
(href="">poster)
Spring Break (No Seminar)
Host:
May 19
Monday 4:00pm
Zoom Link:
(poster)
Host:
Fall 2024
These meetings occur on Mondays from 4:00pm to 5:00pm
Virtual Zoom Seminars (unless otherwise indicated)
Monday 4:00pm
Virtual
(poster)
Host:
Spring 2024
These meetings occur on Mondays from 4:00pm to 5:00pm
Virtual Zoom Seminars (unless otherwise indicated)
Monday 4:00pm
Virtual Zoom
(poster)
Host:
Monday 4:00pm
Zoom Link
(poster)
Prof. Marija Vucelija
University of Virginia
Host:Giti Khodaparast
Monday 4:00pm
Zoom Link
(poster)
Joint Seminar
Prof. Elham Ghadiri Wake Forest University
Host: Giti Khodaparast
May 22
Monday 4:00pm
Zoom Link: https://virginiatech.zoom.us/j/84066367405
(poster)
Prof. Alastair Rucklidge
University of Leeds, Germany
"Cycling behavior and spatial structure in a hetero-clinic network model of Rock-Paper-Scissors-Spock-Lizard
The well-known game of Rock-Paper-Scissors can be used as a simple model of competition between three species. When modeled in continuous time using ordinary differential equations, the resulting system contains a hetero-clinic cycle between the three equilibrium solutions that represent the existence of only a single species. The game can be extended in asymmetric fashion by the addition of two further strategies (`Spock' and `Lizard'):now each strategy is dominant over two of the other four strategies, and is dominated by the remaining two. The ODE model contains coupled hetero-clinic cycles forming a hetero-clinic network. We develop a technique, based on the concept of fragmentary asymptotic stability, to understand the stability of arbitrarily long periodic sequences of visits made to the neighborhoods of the equilibrium. The regions of stability form a complicated pattern in parameter space. By adding spatial diffusion, we extend to a partial differential equation model and investigate the spatiotemporal evolution of these periodic itineraries.
Host: Prof. Uwe Tauber