Lower Transport Bounds for One-Dimensional Continuum Schrödinger Operators
Damanik, David · Lenz, Daniel · Stolz, Günter
Original · EN
We prove quantum dynamical lower bounds for one-dimensional continuum Schrödinger operators that possess critical energies for which there is slow growth of transfer matrix norms and a large class of compactly supported initial states. This general result is applied to a number of models, including the Bernoulli-Anderson model with a constant single-site potential.
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