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.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
verdicts
UNVERDICTED 2representative citing papers
Algebraic states in continuum (AICs) with 1/|r| decay exist inside the bulk continuum of 2D non-Hermitian systems with one impurity, with an analytically derived threshold condition, and are absent in Hermitian or 1D non-Hermitian cases.
citing papers explorer
-
Noise-Enhanced Self-Healing Dynamics in Non-Hermitian Systems
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.
-
Algebraic States in Continuum in $ d\gt 1$ Dimensional Non-Hermitian Systems
Algebraic states in continuum (AICs) with 1/|r| decay exist inside the bulk continuum of 2D non-Hermitian systems with one impurity, with an analytically derived threshold condition, and are absent in Hermitian or 1D non-Hermitian cases.