Semiconductor laser dynamics for feedback from a finite-penetration-depth phase-conjugate mirror

Most of the previous treatments of semiconductor lasers subject to optical feedback from a phase-conjugate mirror (PCM) have assumed that the PCM responds instantaneously. Furthermore, the mechanism responsible for phase conjugation does not usually enter into the analysis. In this paper, we derive...

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Published inIEEE journal of quantum electronics Vol. 33; no. 5; pp. 838 - 844
Main Authors DeTienne, D.H., Gray, G.R., Agrawal, G.P., Lenstra, D.
Format Journal Article
LanguageEnglish
Published New York, NY IEEE 01.05.1997
Institute of Electrical and Electronics Engineers
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Abstract Most of the previous treatments of semiconductor lasers subject to optical feedback from a phase-conjugate mirror (PCM) have assumed that the PCM responds instantaneously. Furthermore, the mechanism responsible for phase conjugation does not usually enter into the analysis. In this paper, we derive the time-dependent reflectivity of a PCM created through nondegenerate four-wave mixing in a Kerr-type nonlinear medium. The resulting laser dynamics are compared with the case of the ideal PCM, as a function of the external-cavity length, the PCM reflectivity, and the PCM interaction depth. The PCM with a significant interaction depth tends to suppress otherwise chaotic output and produces pulses whose repetition rate is tunable by varying PCM reflectivity. At high feedback levels, it stabilizes the laser output. We use the circle-map formalism to explain our numerical results.
AbstractList Most of the previous treatments of semiconductor lasers subject to optical feedback from a phase-conjugate mirror (PCM) have assumed that the PCM responds instantaneously. Furthermore, the mechanism responsible for phase conjugation does not usually enter into the analysis. In this paper, we derive the time-dependent reflectivity of a PCM created through nondegenerate four-wave mixing in a Kerr-type nonlinear medium. The resulting laser dynamics are compared with the case of the ideal PCM, as a function of the external-cavity length, the PCM reflectivity, and the PCM interaction depth. The PCM with a significant interaction depth tends to suppress otherwise chaotic output and produces pulses whose repetition rate is tunable by varying PCM reflectivity. At high feedback levels, it stabilizes the laser output. We use the circle-map formalism to explain our numerical results
Most of the previous treatments of semiconductor lasers subject to optical feedback from a phase-conjugate mirror (PCM) have assumed that the PCM responds instantaneously. Furthermore, the mechanism responsible for phase conjugation does not usually enter into the analysis. In this paper, we derive the time-dependent reflectivity of a PCM created through nondegenerate four-wave mixing in a Kerr-type nonlinear medium. The resulting laser dynamics are compared with the case of the ideal PCM, as a function of the external-cavity length, the PCM reflectivity, and the PCM interaction depth. The PCM with a significant interaction depth tends to suppress otherwise chaotic output and produces pulses whose repetition rate is tunable by varying PCM reflectivity. At high feedback levels, it stabilizes the laser output. We use the circle-map formalism to explain our numerical results.
Author DeTienne, D.H.
Agrawal, G.P.
Gray, G.R.
Lenstra, D.
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Issue 5
Keywords Semiconductor lasers
Four-wave mixing
Feedback
Dynamics
Theoretical study
External cavity
Mirrors
Nonlinear optics
Phase conjugation
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SubjectTerms Chaos
Exact sciences and technology
Four-wave mixing
Fundamental areas of phenomenology (including applications)
Laser feedback
Lasers
Mirrors
Nonlinear optics
Optical feedback
Optics
Output feedback
Phase change materials
Phase conjugation, optical mixing, and photorefractive effect
Phase conjugation, optical mixing; photorefractive and kerr effects
Physics
Reflectivity
Semiconductor lasers
Semiconductor lasers; laser diodes
Tunable circuits and devices
Title Semiconductor laser dynamics for feedback from a finite-penetration-depth phase-conjugate mirror
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Volume 33
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