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Optimal polynomial blow up range for critical wave maps

Can Gao

We prove that the critical Wave Maps equation with target

S^2

and origin ℝ

^{2+1}

admits energy class blow up solutions of the form [ u(t, r) = Q(\lambda(t)r) + \epsilon(t, r) ] where

Q:ℝ²\rightarrow S^2

is the ground state harmonic map and $\lambda ...

EPFL2015

Optimal polynomial blow up range for critical wave maps

Joachim Krieger, Can Gao

We prove that the critical Wave Maps equation with target

S^2

and origin

\R^{2+1}

admits energy class blow up solutions of the form

u(t, r) = Q(\lambda(t)r) + \eps(t, r)

where

Q:\R^2\rightarrow S^2

is the ground state harmonic map and $\lambd ...

2015

Lumière

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Optimal polynomial blow up range for critical wave maps

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Quantifying electron transfer reactions in biological systems: what interactions play the major role?

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Optimal polynomial blow up range for critical wave maps

Visualizing Perceptual Dynamics in Architecture

Optimal polynomial blow up range for critical wave maps

Polarization response of nanowires a la carte

Equilibrium concentration of singlet oxygen in photoreaction of reaction center/carbon nanotube bionanocomposites

Nano-optics gets practical

Silicon nanophotonics: Good vibrations for light

Demonstration of a low-frequency three-dimensional terahertz bullet with extreme brightness