The Radius of Vanishing Bubbles in Equivariant Harmonic Map Flow from $D^2$ to $S^2$

DOI10.1137/070706732zbMath1223.35198OpenAlexW2168153710MaRDI QIDQ3564568

Josephus Hulshof, Hiroshi Matano, Sigurd B. Angenent

Publication date: 2 June 2010

Published in: SIAM Journal on Mathematical Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/070706732

zbMATH Keywords

logarithmic factor

Mathematics Subject Classification ID

Nonlinear parabolic equations (35K55)

Related Items (11)

Construction of a spectrally stable self-similar blowup solution to the supercritical corotational harmonic map heat flow ⋮ Blowup dynamics for smooth data equivariant solutions to the critical Schrödinger map problem ⋮ Strict type-II blowup in harmonic map flow ⋮ Transition of blow-up mechanisms ink-equivariant harmonic map heat flow ⋮ Bubbling Blow-Up in Critical Parabolic Problems ⋮ Stable Blowup Dynamics for the 1‐Corotational Energy Critical Harmonic Heat Flow ⋮ Unnamed Item ⋮ Singularity formation for the two-dimensional harmonic map flow into \(S^2\) ⋮ Type II blow-up mechanisms in a semilinear heat equation with critical Joseph-Lundgren exponent ⋮ ENERGY CONCENTRATION FOR 2-DIMENSIONAL RADIALLY SYMMETRIC EQUIVARIANT HARMONIC MAP HEAT FLOWS ⋮ (In-)stability of singular equivariant solutions to the Landau–Lifshitz–Gilbert equation

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