Vanishing corrections for the position in a linear model of FKPP fronts
<p>Take the linearised FKPP equation ∂th = ∂ 2 xh+h with boundary condition h(m(t), t) = 0. Depending on the behaviour of the initial condition h0(x) = h(x, 0) we obtain the asymptotics — up to a o(1) term r(t) — of the absorbing boundary m(t) such that ω(x) := limt→∞ h(x+ m(t), t) exists and...
मुख्य लेखकों: | Berestycki, J, Brunet, É, Harris, S, Roberts, M |
---|---|
स्वरूप: | Journal article |
प्रकाशित: |
Springer Berlin Heidelberg
2016
|
समान संसाधन
-
A new approach to computing the asymptotics of the position of Fisher-KPP fronts
द्वारा: Berestycki, J, और अन्य
प्रकाशित: (2018) -
Exact solution and precise asymptotics of a Fisher–KPP type front
द्वारा: Berestycki, J, और अन्य
प्रकाशित: (2017) -
Growth rates of the population in a branching Brownian motion with an inhomogeneous breeding potential
द्वारा: Berestycki, J, और अन्य
प्रकाशित: (2014) -
The almost-sure population growth rate in branching Brownian motion with a quadratic breeding potential
द्वारा: Berestycki, J, और अन्य
प्रकाशित: (2010) -
Electromagnetic fields with vanishing quantum corrections
द्वारा: Marcello Ortaggio, और अन्य
प्रकाशित: (2018-04-01)