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Stable blow up dynamics for energy supercritical wave equations

Roland Donninger

We study the semilinear wave equation

\displaystyle \partial _t^2 \psi -\Delta \psi =\vert\psi \vert^{p-1}\psi

for

p > 3

with radial data in three spatial dimensions. There exists an explicit solution which blows up at

t=T>0

given by $\displaystyl ...

American Mathematical Society2014

Slicing Distributed Systems

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Stable blow up dynamics for energy supercritical wave equations

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Lymphatic vessel density is associated with CD8(+) T cell infiltration and immunosuppressive factors in human melanoma

Stable blow up dynamics for energy supercritical wave equations

Development of a nano-adjuvant cancer vaccine and its evaluation for melanoma in combination with radiotherapy

Convergence Of Variance-Reduced Learning Under Random Reshuffling

Multi-index stochastic collocation convergence rates for random PDEs with parametric regularity

On the Design of Economic NMPC Based on Approximate Turnpike Properties

Nematodynamics and random homogenization

Two subtle convex nonlocal approximations of the BV-norm