Photonics Research, Volume. 8, Issue 3, 252(2020)
Exceptional points and the ring laser gyroscope
[18] D. Smith, H. Chang, L. Horstman, J.-C. Diels. Parity-time-symmetry-breaking gyroscopes: lasing without gain and subthreshold regimes. Opt. Express.
[19] [19] 19The equations are written in optics notation so that there is no “i” on the left-hand side. One must use caution when comparing to Schrödinger-like equations and defining hermiticity.
[20] F. Aronowitz, M. Ross. The laser gyro. Laser Applications, 133-200(1971).
[23] [23] 23This relation depends on the form of the CMEs. If in the form of the Schrödinger equation (with an “i” on the left-hand side), the relation is κ˜1=κ˜2*.
[24] J.-C. Diels, W. Rudolph. Ultrashort Laser Pulse Phenomena(2006).
[25] A. Yariv. Universal relations for coupling of optical power between microresonators and dielectric waveguides. Electron. Lett., 36, 321-322(2000).
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Luke Horstman, Ning Hsu, James Hendrie, David Smith, Jean-Claude Diels, "Exceptional points and the ring laser gyroscope," Photonics Res. 8, 252 (2020)
Category: Physical Optics
Received: Jun. 10, 2019
Accepted: Dec. 20, 2019
Published Online: Feb. 10, 2020
The Author Email: Jean-Claude Diels (jcdiels@unm.edu)