For Landau type Schrödinger operators, pointwise convergence holds in W^{s,p} above explicit regularity thresholds, and along curves the rate is o(t^h) for h bounded by δ min{1,γ}/a, a result that is sharp for vertical lines.
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On the rate of convergence for Landau type Schr\"odinger Operators
For Landau type Schrödinger operators, pointwise convergence holds in W^{s,p} above explicit regularity thresholds, and along curves the rate is o(t^h) for h bounded by δ min{1,γ}/a, a result that is sharp for vertical lines.