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Profile
Christopher Henderson
Associate Professor, Mathematics | Member of the Graduate Faculty
Mathematics
Full Page
Overview
Research
More
Grants
(3)
CAREER: Well-Posedness and Long-Time Behavior of Reaction-Diffusion and Kinetic Equations.
Active
·
2024
·
$31.5K
·
External
Principal Investigator (PI)
mathematics,
theoretical physics,
chemical engineering,
applied mathematics,
modeling
Nonlinearity in Reaction-Diffusion and Kinetic Equations
Active
·
2022
·
$163.4K
·
External
Principal Investigator (PI)
nonlinear dynamics,
reaction-diffusion systems,
kinetic equations,
nonlinear analysis,
mathematical modeling
Nonlocal and Stochastic Effects in Reaction-Diffusion and Kinetic Equations
2019
·
$111.1K
·
External
Principal Investigator (PI)
reaction-diffusion,
stochastic processes,
nonlocal effects,
kinetic equations,
mathematical modeling
Publications
(37)
Recent
A Hamilton-Jacobi approach to road-field reaction-diffusion models
2024
field,
models
Traveling waves for the Keller-Segel-FKPP equation with strong chemotaxis
2024
mathematical biology,
partial differential equations,
chemotaxis,
wave propagation,
reaction-diffusion equations
A kinetic Nash inequality and precise boundary behavior of the kinetic Fokker-Planck equation
2024
kinetic theory,
fokker-planck equation
Front location determines convergence rate to traveling waves
2024
wave dynamics,
spatial dynamics,
wave propagation,
geographical analysis
Decay estimates and continuation for the non-cutoff Boltzmann equation
2023
boltzmann equation,
kinetic theory
Slow and fast minimal speed traveling waves of the FKPP equation with chemotaxis
2022
mathematical modeling,
biological dynamics,
chemotaxis,
wave propagation,
reaction-diffusion equations
Speed-uof traveling waves by negative chemotaxis
2022
chemotaxis,
wave propagation,
transport phenomena,
mathematical modeling,
biological motion
Long-time behaviour for a nonlocal model from directed polymers
2022
polymer dynamics,
nonlocal models,
long-time behavior
Voting models and semilinear parabolic equations
2022
mathematical models,
semilinear equations,
voting behavior,
political science,
mathematical analysis
Local Well-Posedness for the Boltzmann Equation with Very Soft Potential and Polynomially Decaying Initial Data
2022