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math.AP2018
Almost sure local well-posedness for a derivative nonlinear wave equation
Bjoern Bringmann
We study the derivative nonlinear wave equation \( - \partial_{tt} u + Δu = |\nabla u|^2 \) on \( \mathbb{R}^{1+3} \). The deterministic theory is determined by the Lorentz-critica…
math.AP2018★ 21 cited
Almost sure scattering for the radial energy critical nonlinear wave equation in three dimensions
Bjoern Bringmann
We study the Cauchy problem for the radial energy critical nonlinear wave equation in three dimensions. Our main result proves almost sure scattering for radial initial data below…