Scattering for the $2d$ NLS with inhomogeneous nonlinearities
Authors
Luke Baker
Abstract
We prove large-data scattering in $H^1$ for inhomogeneous nonlinear Schrödinger equations in two space dimensions for all powers $p>0$. We assume the inhomogeneity is nonnegative and repulsive; we additionally require decay at infinity in the case $0
