Applied Math Seminar - Matt Wascher

Matt Wascher
October 24, 2024
1:50PM - 2:45PM
Math Tower (MW) 154

Date Range
2024-10-24 13:50:00 2024-10-24 14:45:00 Applied Math Seminar - Matt Wascher Matt WascherCase Western Reserve UniversityTitleThe effects of individual-level behavioral responses on SIS epidemic persistenceAbstractThe contact process (SIS epidemic model) has long been studied as a model for the spread of infectious disease through a population. One important question concerns the long-term behavior of the epidemic--does it result in a large outbreak, or does the infection die out quickly? There is a large literature on the effects of the underlying population structure on this long-term behavior. However, the role of individual-level behavioral responses to the epidemic is less studied. In this talk, I will introduce the contact process, some key ideas used to analyze it, and a few notable results. I will then discuss my recent work on modified versions of the contact process that include individual-level behavioral responses to the epidemic. I will present some results on how individual-level behavioral responses can influence the long-term behavior of an epidemic and discuss why analyzing these models is mathematically challenging.For More Information About the Seminar Math Tower (MW) 154 Department of Mathematics math@osu.edu America/New_York public

Matt Wascher
Case Western Reserve University

Title
The effects of individual-level behavioral responses on SIS epidemic persistence

Abstract
The contact process (SIS epidemic model) has long been studied as a model for the spread of infectious disease through a population. One important question concerns the long-term behavior of the epidemic--does it result in a large outbreak, or does the infection die out quickly? There is a large literature on the effects of the underlying population structure on this long-term behavior. However, the role of individual-level behavioral responses to the epidemic is less studied. In this talk, I will introduce the contact process, some key ideas used to analyze it, and a few notable results. I will then discuss my recent work on modified versions of the contact process that include individual-level behavioral responses to the epidemic. I will present some results on how individual-level behavioral responses can influence the long-term behavior of an epidemic and discuss why analyzing these models is mathematically challenging.

For More Information About the Seminar

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