ENSC2025HARGIS42836 ENSC
Type: Graduate
Author(s):
Elizabeth Hargis
Environmental Sciences
Advisor(s):
Victoria Bennett
Environmental Sciences
MATH2025PARK26567 MATH
Type: Undergraduate
Author(s):
Dave Park
Mathematics
Advisor(s):
Efton Park
Mathematics
PHYS2025HENNESSY3160 PHYS
Type: Graduate
Author(s):
Geoffrey Hennessy
Physics & Astronomy
Advisor(s):
Hana Drobrovolny
Physics & Astronomy
View PresentationIn virology, mathematical models are often deployed to examine and test various behaviors of viruses. For example, one for the flu it is speculated that lethality is linked to the virus’s ability to propagate down the trachea, specifically in how ciliated cells push virus up through mucous layers in a process known as advection. We propose a model for this process, believing that this model can reveal links and critical points between lethality and advection. To solve this model, we utilize three techniques: Laplacian transform, non-linear analysis, and quasi-state analysis. We discuss the findings of each method.
PSYC2025TRAN38333 PSYC
Type: Graduate
Author(s):
Bao Han Tran
Psychology
Advisor(s):
Cathy Cox
Psychology