activity
20032023
most citedLarge and tunable photo-thermoelectric effect in single-layer MoS2

631 citations · 6.5k across the 74 of their papers we have counts for

collaborators

76 papers

quant-ph2023

Nanowire-based Integrated Photonics for Quantum Information and Quantum Sensing

Jin Chang, Jun Gao, Iman Esmaeil Zadeh +2

At the core of quantum photonic information processing and sensing, two major building pillarsare single-photon emitters and single-photon detectors. In this review, we systematica…

quant-ph2023★ 23 cited

Oscillating photonic Bell state from a semiconductor quantum dot for quantum key distribution

Matteo Pennacchietti, Brady Cunard, Shlok Nahar +10

An on-demand source of bright entangled photon pairs is desirable for quantum key distribution (QKD) and quantum repeaters. The leading candidate to generate entangled photon pairs…

quant-ph2023★ 22 cited

Scalable generation and detection of on-demand W states in nanophotonic circuits

Jun Gao, Leonardo Santos, Govind Krishna +8

Quantum physics phenomena, entanglement and coherence, are crucial for quantum information protocols, but understanding these in systems with more than two parts is challenging due…

cond-mat.dis-nn2023★ 16 cited

Observation of reentrant metal-insulator transition in a random-dimer disordered SSH lattice

Ze-Sheng Xu, Jun Gao, Adrian Iovan +3

The interrelationship between localization, quantum transport, and disorder has remained a fascinating focus in scientific research. Traditionally, it has been widely accepted in t…

cond-mat.dis-nn2023★ 17 cited

Coexistence of extended and localized states in finite-sized mosaic Wannier-Stark lattices

Jun Gao, Ivan M. Khaymovich, Adrian Iovan +7

Quantum transport and localization are fundamental concepts in condensed matter physics. It is commonly believed that in one-dimensional systems, the existence of mobility edges is…

cond-mat.dis-nn2023★ 21 cited

Probing multi-mobility edges in quasiperiodic mosaic lattices

Jun Gao, Ivan M. Khaymovich, Xiao-Wei Wang +8

The mobility edge (ME) is a crucial concept in understanding localization physics, marking the critical transition between extended and localized states in the energy spectrum. And…