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Christopher Henderson

Associate Professor, Mathematics | Member of the Graduate Faculty

Mathematics
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$305.9K / $305.9K Funding
30+ Publications
7+ Courses

About

Research Groups: Analysis and its Applications, Mathematical Physics, Fluids and Mechanics, Mathematical Biology

Research Area

mathematical modeling, partial differential equations, population dynamics, stochastic processes, mathematical biology, boltzmann equation, nonlinear dynamics, reaction-diffusion equations, mathematics, ecology, kinetic theory, statistical mechanics, kinetic equations, chemotaxis, wave propagation

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    Recent

    Traveling waves for the Keller-Segel-FKPP equation with strong chemotaxis

    2024
    mathematical biology, partial differential equations, chemotaxis, wave propagation, reaction-diffusion equations

    Front location determines convergence rate to traveling waves

    2024
    wave dynamics

    Decay estimates and continuation for the non-cutoff Boltzmann equation

    2023
    boltzmann equation, decay

    Long-time behaviour for a nonlocal model from directed polymers

    2022
    polymer dynamics, nonlocal models, long-time behavior

    Speed-uof traveling waves by negative chemotaxis

    2022
    chemotaxis, wave propagation, transport phenomena, mathematical modeling, biological motion

    Local Well-Posedness for the Boltzmann Equation with Very Soft Potential and Polynomially Decaying Initial Data

    2022

    Slow and fast minimal speed traveling waves of the FKPP equation with chemotaxis

    2022
    mathematical modeling, biological dynamics, chemotaxis, wave propagation, reaction-diffusion equations

    Voting models and semilinear parabolic equations

    2022
    mathematical models, semilinear equations, voting behavior, political science, mathematical analysis

    The speed of traveling waves in a FKPP-Burgers system

    2021

    The Bramson delay in a Fisher-KPP equation with log-singular nonlinearity

    2021
    mathematical biology, nonlinear dynamics, partial differential equations, delay differential equations

    • Calculus II

    • Advanced Applied Mathematics

    • Theoretical Foundations of Applied Mathematics I

    • Topics in Modern Analysis

    • Analysis of Ordinary Differential Equations

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