What can we learn from the experiment of electrostatic conveyor belt for excitons?

J Phys Condens Matter

Key Laboratory for Microstructural Material Physics of Hebei Province, School of Science, Yanshan University, Qinhuangdao 066004, People's Republic of China.

Published: October 2024

AI Article Synopsis

  • Scientists studied excitons, which are special particles made of an electron and a hole, to understand how they move and create patterns in experiments.
  • They found that patterns close to the light source came from "hot" excitons acting like regular particles, while patterns farther away came from "cooled" excitons that behave differently.
  • By using a complex equation, they modeled how these excitons move over time and found results that matched experiments, showing that how quickly excitons cool down is key to their movement.

Article Abstract

Motivated by the experiment of electrostatic conveyor belt for indirect excitons (Winbow2011196806), we studied the exciton patterns for understanding the exciton dynamics. By analyzing the exciton diffusion, we found that the patterns mainly came from the photoluminescence of two kinds of excitons. The patterns near the laser spot came from the hot excitons which can be regarded as the classical particles. However, the patterns far from the laser spot come from the cooled or coherent excitons. Considering the finite lifetime of Bosonic excitons and of the interactions between them, we built a time-dependent nonlinear Schrödinger equation including the non-Hermitian dissipation to describe the coherent exciton dynamics. The real-time and imaginary-time evolutions were used alternately to solve the Schrödinger equation to simulate the exciton diffusion accompanied by the exciton cooling in the moving lattices. By calculating the escape probability, we obtained the transport distances of the coherent excitons in the conveyor, consistent with the experimental data. The cooling speed of excitons was found to be important in coherent exciton transport. Moreover, the plateau in the average transport distance cannot be explained by the dynamical localization-delocalization transition induced by the disorders.

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Source
http://dx.doi.org/10.1088/1361-648X/ad81a7DOI Listing

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