A discrete Dirichlet-to-Neumann map, derived from the semi-discrete Schrödinger equation and approximated by rational functions, yields stable absorbing boundary conditions for 3D quantum dynamics simulations.
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Absorbing boundary conditions for the time-dependent Schr\"odinger-type equations in $\mathbb R^3$
A discrete Dirichlet-to-Neumann map, derived from the semi-discrete Schrödinger equation and approximated by rational functions, yields stable absorbing boundary conditions for 3D quantum dynamics simulations.