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20142022
most citedPopulation Stabilization in Branching Brownian Motion With Absorption

3 citations · 7 across the 3 of their papers we have counts for

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6 papers · 1 filter

math.AP2024

A Hamilton-Jacobi approach to road-field reaction-diffusion models

Christopher Henderson, King-Yeung Lam

We consider the road-field reaction-diffusion model introduced by Berestycki, Roquejoffre, and Rossi. By performing a "thin-front limit," we are able to deduce a Hamilton-Jacobi eq…

math.AP2023

Decay estimates and continuation for the non-cutoff Boltzmann equation

Christopher Henderson, Stanley Snelson, Andrei Tarfulea

We consider the non-cutoff Boltzmann equation in the spatially inhomogeneous, soft potentials regime, and establish decay estimates for large velocity. In particular, we prove that…

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.AP20222 cited

Quantitative steepness, semi-FKPP reactions, and pushmi-pullyu fronts

Jing An, Christopher Henderson, Lenya Ryzhik

We uncover a seemingly previously unnoticed algebraic structure of a large class of reaction-diffusion equations and use it, in particular, to study the long time behavior of the s…

math.AP20162 cited

The Bramson logarithmic delay in the cane toads equations

Emeric Bouin, Christopher Henderson, Lenya Ryzhik

We study a nonlocal reaction-diffusion-mutation equation modeling the spreading of a cane toads population structured by a phenotypical trait responsible for the spatial diffusion…

math.AP20143 cited

Population Stabilization in Branching Brownian Motion With Absorption

Christopher Henderson

We consider, through PDE methods, branching Brownian motion with drift and absorption. It is well know that there exists a critical drift which separates those processes which die…