most citedObservation of Restored Adiabatic State Transfer in Time-Modulated Non-Hermitian Systems

2 citations · 2 across the 1 of their papers we have counts for

collaborators

6 papers

physics.optics20262 cited

Observation of Restored Adiabatic State Transfer in Time-Modulated Non-Hermitian Systems

Xiaowei Wang, Ievgen I. Arkhipov, Quan Lin +5

Exceptional points (EPs) have attracted extensive research interest due to their intriguing properties. One of the hallmarks of EP physics is that dynamically encircling the EPs in…

quant-ph2026

Topological Sensing in the Dynamics of Quantum Walks with Defects

Xiaowei Tong, Xingze Qiu, Xiang Zhan +4

Topological quantum sensing leverages unique topological features to suppress noise and improve the precision of parameter estimation, emerging as a promising tool in both fundamen…

quant-ph2025

Observation of Metal-Insulator and Spectral Phase Transitions in Aubry-André-Harper Models

Quan Lin, Christopher Cedzich, Qi Zhou +1

Non-Hermitian extensions of the Aubry-André-Harper (AAH) model reveal a rich variety of phase transitions arising from the interplay of quasiperiodicity and non-Hermiticity. Despi…

cond-mat.mes-hall2025

Simulating Floquet non-Abelian topological insulator with photonic quantum walks

Quan Lin, Tianyu Li, Haiping Hu +2

Floquet non-Abelian topological phases emerge in periodically driven systems and exhibit properties that are absent in their Abelian or static counterparts. Dubbed the Floquet non-…

quant-ph2025

Experimental device-independent certification of indefinite causal order

Dengke Qu, Quan Lin, Lei Xiao +2

Understanding the physical world fundamentally relies on the assumption that events are temporally ordered, with past events serving as causes for future ones. However, quantum mec…

quant-ph2025

Non-Hermitian sensing in the absence of exceptional points

Lei Xiao, Yaoming Chu, Quan Lin +4

Open systems possess unique potentials in high-precision sensing, yet the majority of previous studies rely on the spectral singularities known as exceptional points. Here we theor…