2016
DOI: 10.1364/oe.24.004239
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Emergence of resonant mode-locking via delayed feedback in quantum dot semiconductor lasers

Abstract: Abstract:With conventional semiconductor lasers undergoing external optical feedback, a chaotic output is typically observed even for moderate levels of the feedback strength. In this paper we examine single mode quantum dot lasers under strong optical feedback conditions and show that an entirely new dynamical regime is found consisting of spontaneous mode-locking via a resonance between the relaxation oscillation frequency and the external cavity repetition rate. Experimental observations are supported by de… Show more

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Cited by 15 publications
(20 citation statements)
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References 30 publications
(34 reference statements)
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“…We examine the evolution of the pulse train found in Ref. 19 as the feedback strength is increased, finding a splintering of modal groups leading eventually to chaos. To investigate the generality of the phenomenon, we also examine a different device type-a multiquantum well device with a high RO damping.…”
Section: Introductionmentioning
confidence: 94%
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“…We examine the evolution of the pulse train found in Ref. 19 as the feedback strength is increased, finding a splintering of modal groups leading eventually to chaos. To investigate the generality of the phenomenon, we also examine a different device type-a multiquantum well device with a high RO damping.…”
Section: Introductionmentioning
confidence: 94%
“…[16][17][18] In Ref. 19, a resonance between the ROs and the ECMs was observed using a long external cavity and an InAs based QD device. It led to a resonant mode-locking where the RO frequency and a harmonic of the round-trip frequency coincided yielding a periodic train of pulses.…”
Section: Introductionmentioning
confidence: 99%
“…
High-order frequency locking phenomena were recently observed using semiconductor lasers subject to large delayed feedbacks [1,2]. Specifically, the relaxation oscillation (RO) frequency and a harmonic of the feedback-loop round-trip frequency coincided with the ratios 1:5 to 1:11.
…”
mentioning
confidence: 90%
“…(B10) and (B11) are easily solved. We find three families of solutions given by (1): σθ = 2nπ (n = 1, ...), and σ = 1, (B13) (2): σθ = (2n + 1)π (n = 0, 1, ...)…”
Section: Hopf Bifurcationsmentioning
confidence: 99%
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