Dynamical Systems & Ergodic Theory
Dynamical Systems & Ergodic Theory is a branch of analysis that studies the statistical properties of the involvement over time for a point in an ambient space. This topic has applications in many areas both within mathematics and in the real world, including but not limited to combinatorics, number theory, physics, and differential equations.
The image shown on the right is a picture of the Lorenz attractor, which arises in the study of a dynamical system called the Lorenz oscillator.
Research Advisors in Dynamical Systems and Ergodic Theory
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Angela Peace , bioProfessor Peace's research in Mathematical Biology focuses on the predictive power of theoretical approaches to population ecology, using dynamical systems to develop and analyze models across ecology, toxicology, and epidemiology. As part of the invasive species collaborative, she studies population dynamics, nutrient cycling, and the spread of infectious diseases.
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Wenbo Sun , bioAssistant Professor Wenbo Sun works on the problems lying at the interaction of ergodic theory, combinatorics, and number theory.
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Yun Yang , bioAssistant professor Yang conducts research in ergodic theory and dynamical systems.
Researchers in Dynamical Systems and Ergodic Theory
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Samantha Brooker , bioDr. Brooker is a Postdoctoral Associate studying operator algebras and noncommutative geometry. She is mentored by Sarah Reznikoff.
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Bari Hridoy , bioDr. Hridoy is a Postdoctoral Associate specializing in the mathematical modeling and analysis of infectious diseases, with a focus on stochastic dynamics, seasonality, and data-driven methods to inform public health interventions. He is mentored by Lauren Childs.
Recently Retired Faculty
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