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Description
I've been studying the 2D time-dependent two-slit diffraction example. I'm trying to understand the units of the time degree of freedom. If I modify the potential to be all zero, then I should just get the free particle Gaussian wave packet in 2D which is solvable analytically. When I do this, it looks like the phase velocity at the center of the Gaussian wave packet is quite a bit slower than the motion of the wave packet's density center, and I think they should be about the same. I'm trying to use qmsolve to simulate Bohmian trajectories and eventually stochastic mechanics trajectories, and so I want to make sure that the Gaussian case looks right as a sanity check. Peter Holland's book "The Quantum Theory of Motion", chapter 4, covers this in some detail. Has anybody thought to try and use qmsolve for calculating Bohmian trajectories yet? It seems like an obvious thing to do.