activity
20132026
most citedPropagation of solutions to the Fisher-KPP equation with slowly decaying initial data

17 citations · 51 across the 31 of their papers we have counts for

collaborators

37 papers

math.AP2026

Pointwise bounds and obstructions to blowup for the Landau and Boltzmann equations

William Golding, Christopher Henderson, Luis Silvestre

We establish a new a priori estimate on solutions to the space-inhomogeneous Landau and Boltzmann equations. As a consequence, we prove a new continuation criterion, based on a wei…

math.AP2026

Front Location for Go or Grow Models of Aerotaxis

Mete Demircigil, Christopher Henderson

We investigate the pushed-to-pulled transition for a minimal model for invasive fronts influence by ``aerotaxis,'' that is, when organisms follow oxygen gradients. We consider two…

math.AP2023

Front location determines convergence rate to traveling waves

Jing An, Christopher Henderson, Lenya Ryzhik

We propose a novel method for establishing the convergence rates of solutions to reaction-diffusion equations to traveling waves. The analysis is based on the study of the travelin…

math.AP2023

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

Christopher Henderson, Maximilian Rezek

We show that there exist traveling wave solutions of the Keller-Segel-FKPP equation, which models a diffusing and logistically growing population subject to chemotaxis. In contrast…

math.AP2022

Speed-up of traveling waves by negative chemotaxis

Quentin Griette, Christopher Henderson, Olga Turanova

We consider the traveling wave speed for Fisher-KPP (FKPP) fronts under the influence of repulsive chemotaxis and provide an almost complete picture of its asymptotic dependence on…

math.AP2022

Voting models and semilinear parabolic equations

Jing An, Christopher Henderson, Lenya Ryzhik

We present probabilistic interpretations of solutions to semi-linear parabolic equations with polynomial nonlinearities in terms of the voting models on the genealogical trees of b…