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Noise-Induced Resurrection of Dynamical Skin Effects in Quasiperiodic Non-Hermitian Systems

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abstract

The non-Hermitian skin effect (NHSE) refers to the accumulation of an extensive number of eigenstates at system boundaries under open boundary conditions (OBCs). As a dynamical consequence, wave packets in such systems drift and ultimately accumulate at a boundary, giving rise to the dynamical skin effect (DSE). While strong quasiperiodic potentials are known to suppress the DSE by inducing localization, we show that the introduction of Ornstein-Uhlenbeck (OU) noise unexpectedly restores it. Using perturbative analysis, we demonstrate that noise effectively maps the non-Hermitian Schr\"{o}dinger dynamics onto a non-reciprocal master equation, whose complex spectrum develops a noise-induced point gap. This mechanism enables delocalization, reinstates directional transport, and revives the DSE even in regimes where the static NHSE is absent. Moreover, the relaxation dynamics exhibit a non-monotonic dependence on noise strength, reflecting a competition between noise-assisted delocalization and noise-induced decoherence. Our results uncover a noise-enabled mechanism for resurrecting the DSE and suggest a new route for controlling transport in quasiperiodic, open quantum systems.

fields

quant-ph 1

years

2026 1

verdicts

UNVERDICTED 1

representative citing papers

Noise-Enhanced Self-Healing Dynamics in Non-Hermitian Systems

quant-ph · 2026-04-14 · unverdicted · novelty 7.0

Stochastic noise constructively enhances edge self-healing in non-Hermitian systems: weak noise aligns finite-time Lyapunov exponents to prolong healing, while strong noise induces effective non-unitary drift-diffusion for universal asymptotic recovery.

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  • Noise-Enhanced Self-Healing Dynamics in Non-Hermitian Systems quant-ph · 2026-04-14 · unverdicted · none · ref 58 · internal anchor

    Stochastic noise constructively enhances edge self-healing in non-Hermitian systems: weak noise aligns finite-time Lyapunov exponents to prolong healing, while strong noise induces effective non-unitary drift-diffusion for universal asymptotic recovery.