Theory of four-wave-mixing in phonon polaritons
Theory of four-wave-mixing in phonon polaritons
Third order anharmonic scattering in light–matter systems can drive a wide variety of practical and physically interesting processes from lasing to polariton condensation. Motivated by recent experimental results in the nonlinear optics of localized phonon polaritons, in this Letter we develop a quantum theory capable of describing four-wave mixing in arbitrarily inhomogeneous photonic environments. Using it, we investigate Kerr self-interaction and parametric scattering of surface and localized phonon polaritons, showing both processes to be within experimental reach.
Phonon Polariton, Polariton, Nonlinear Optics
284–288
Gubbin, Christopher R.
09b75073-7a9a-4443-9a84-1458ec2535e9
De Liberato, Simone
5942e45f-3115-4027-8653-a82667ed8473
2018
Gubbin, Christopher R.
09b75073-7a9a-4443-9a84-1458ec2535e9
De Liberato, Simone
5942e45f-3115-4027-8653-a82667ed8473
Gubbin, Christopher R. and De Liberato, Simone
(2018)
Theory of four-wave-mixing in phonon polaritons.
ACS Photonics, 5 (2), .
(doi:10.1021/acsphotonics.7b00863).
Abstract
Third order anharmonic scattering in light–matter systems can drive a wide variety of practical and physically interesting processes from lasing to polariton condensation. Motivated by recent experimental results in the nonlinear optics of localized phonon polaritons, in this Letter we develop a quantum theory capable of describing four-wave mixing in arbitrarily inhomogeneous photonic environments. Using it, we investigate Kerr self-interaction and parametric scattering of surface and localized phonon polaritons, showing both processes to be within experimental reach.
Text
Theory of four-wave-mixing in phonon polaritons
- Accepted Manuscript
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Accepted/In Press date: 1 November 2017
e-pub ahead of print date: 1 November 2017
Published date: 2018
Keywords:
Phonon Polariton, Polariton, Nonlinear Optics
Identifiers
Local EPrints ID: 415589
URI: http://eprints.soton.ac.uk/id/eprint/415589
PURE UUID: e8e1777c-47ff-4113-9254-45e83d416440
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Date deposited: 15 Nov 2017 17:30
Last modified: 16 Mar 2024 05:54
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Author:
Christopher R. Gubbin
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