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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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Practical erasure codes for storage systems: The study of entanglement codes, an approach that propagates redundancy to increase reliability and performance

Nematodynamics and random homogenization

Two subtle convex nonlocal approximations of the BV-norm

On the Design of Economic NMPC Based on Approximate Turnpike Properties

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

Rate allocation and optimized decoding in inter-session network coding

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

Convergence Of Variance-Reduced Learning Under Random Reshuffling

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