Optical switching in nonlinear chiral distributed Bragg reflectors with defect layers: Comment

Werner S. Weiglhofer; Akhlesh Lakhtakia; Martin W. McCall

doi:10.1364/JOSAB.19.003042

Optical switching in nonlinear chiral distributed Bragg reflectors with defect layers: Comment

Werner S. Weiglhofer, Akhlesh Lakhtakia, Martin W. McCall

Research output: Contribution to journal › Review article › peer-review

3 Scopus citations

Abstract

Optical switching in nonlinear chiral distributed Bragg reflectors was studied with defect layers. The similarity of plane-wave propagation in any direction in an isotropic chiral medium and plane-wave propagation along the distinguished axis of an electrically gyrotropic medium was found to be incidental. Helmholtz equations were derived from frequency-domain formalism.

Original language	English (US)
Pages (from-to)	3042-3043
Number of pages	2
Journal	Journal of the Optical Society of America B: Optical Physics
Volume	19
Issue number	12
DOIs	https://doi.org/10.1364/JOSAB.19.003042
State	Published - Dec 2002

All Science Journal Classification (ASJC) codes

Statistical and Nonlinear Physics
Atomic and Molecular Physics, and Optics

Access to Document

10.1364/JOSAB.19.003042

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abstract = "Optical switching in nonlinear chiral distributed Bragg reflectors was studied with defect layers. The similarity of plane-wave propagation in any direction in an isotropic chiral medium and plane-wave propagation along the distinguished axis of an electrically gyrotropic medium was found to be incidental. Helmholtz equations were derived from frequency-domain formalism.",

author = "Weiglhofer, {Werner S.} and Akhlesh Lakhtakia and McCall, {Martin W.}",

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AB - Optical switching in nonlinear chiral distributed Bragg reflectors was studied with defect layers. The similarity of plane-wave propagation in any direction in an isotropic chiral medium and plane-wave propagation along the distinguished axis of an electrically gyrotropic medium was found to be incidental. Helmholtz equations were derived from frequency-domain formalism.

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