Resetting applied to a disordered 1D hopping model, recast as microtubule catastrophes with Gamma-distributed times, produces observed reset-length distributions and can yield logarithmically slow mean displacement growth.
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Resetting dynamics in a system with quenched disorder
Resetting applied to a disordered 1D hopping model, recast as microtubule catastrophes with Gamma-distributed times, produces observed reset-length distributions and can yield logarithmically slow mean displacement growth.