A topological model of microtubule caps with dynamical edge states reproduces peaked distributions of lengths at catastrophe and growth stuttering using two free parameters while providing an analytical description consistent with experiments across tubulin concentrations.
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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.