4.7 Article

Entropic thermodynamics of nonlinear photonic chain networks

期刊

COMMUNICATIONS PHYSICS
卷 3, 期 1, 页码 -

出版社

NATURE PORTFOLIO
DOI: 10.1038/s42005-020-00484-1

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资金

  1. Office of Naval Research (ONR) [N00014-18-1-2347]
  2. Office of Naval Research (ONR) through the MURI [N00014-20-1-2789]
  3. National Science Foundation (NSF) [EECS-1711230, CBET 1805200, ECCS 2000538, ECCS 2011171]
  4. Army Research Office (ARO) [W911NF-17-1-0481]
  5. Air Force Office of Scientific Research (AFOSR) [FA9550-14-1-0037, FA9550-20-1-0322]
  6. US-Israel Binational Science Foundation (BSF) [2016381]
  7. Qatar National Research Fund (QNRF) [NPRP9-020-1-006]
  8. MPS Simons collaboration (Simons grant) [733682]
  9. Polish Ministry of Science and Higher Education [1654/MOB/V/2017/0]

向作者/读者索取更多资源

Theoretical descriptions of photonic networks become increasingly complex as nonlinear, multimode systems are considered. Here, a statistical approach to determining the optical entropy of complex photonic chain networks is presented. The convoluted nonlinear behaviors of heavily multimode photonic structures have been recently the focus of considerable attention. The sheer complexity associated with such multimode systems, allows them to display a host of phenomena that are otherwise impossible in few-mode settings. At the same time, however, it introduces a set of fundamental challenges in terms of comprehending and harnessing their response. Here, we develop an optical thermodynamic approach capable of describing the thermalization dynamics in large scale nonlinear photonic tight-binding networks. For this specific system, an optical Sackur-Tetrode equation is obtained that explicitly provides the optical temperature and chemical potential of the photon gas. Processes like isentropic expansion/compression, Joule expansion, as well as aspects associated with beam cleaning/cooling and thermal conduction effects in such chain networks are discussed. Our results can be used to describe in an effortless manner the exceedingly complex dynamics of highly multimoded nonlinear bosonic systems.

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