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Stephen Wirkus

Visiting Associate Professor 2013-2014 Associate professor, School of Mathematical & Natural Sciences, Arizona State University
The trailblazers in human, academic, scientific and religious freedom have always been in the minority… It will take such a small committed minority to work unrelentingly to win the uncommitted majority. Such a group may transform America’s greatest dilemma into her most glorious opportunity.
— Dr. Martin Luther King Jr.

Background

Stephen Wirkus is an associate professor of mathematics at Arizona State University. He earned his PhD in applied mathematics at Cornell University in 1999.

Interests

Among Wirkus’ scholarly interests are mathematical biology, differential equations, dynamical systems, mathematical methods in physics, mathematical modeling, and numerical methods. His interest in mathematical biology is evidenced by his current work focusing on mathematical models of diffusely interacting populations, the retina, and gene networks.

Sample Work

  • Publication

    Metering Effects in Population Systems

    E. Camacho, C.Kribs-Zaleta, S.Wirkus, “Metering Effects in Population Systems,” Mathematical Biosciences and Engineering, forthcoming.

  • Publication

    Tracing the Progression of Retinitis Pigmentosa via Photoreceptor Interactions

    E. Camacho, S.Wirkus, “Tracing the Progression of Retinitis Pigmentosa via Photoreceptor Interactions,” Journal of Theoretical Biology, 317: 105-118, 2013.

  • Publication

    Mathematical modeling of fungal infection in immune-compromised individuals: Implications for drug treatment

    E. Camacho, S. Wirkus, P. Marshall, “Mathematical modeling of fungal infection in immune-compromised individuals: Implications for drug treatment,” Journal of Theoretical Biology, 281(1): 9-17, 2011.

  • Publication

    Dynamics of population communities with prey migrations and Allee effects: a bifurcation approach

    F. Berezovskaya, S. Wirkus, B. Song, C. Castillo-Chavez, “Dynamics of population communities with prey migrations and Allee effects: a bifurcation approach,” Mathematical Medicine and Biology, 28(2): 129-152, 2011.

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