A time-splitting multiscale finite element method for the random-potential semiclassical cubic Schrödinger equation is proven and tested with second-order spatial/temporal and near-first-order random-space convergence.
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Efficient finite element methods for semiclassical nonlinear Schr\"odinger equations with random potentials
A time-splitting multiscale finite element method for the random-potential semiclassical cubic Schrödinger equation is proven and tested with second-order spatial/temporal and near-first-order random-space convergence.