Controlofperiod__省略_miconductorlaser_李静霞.doc
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1、Vol 17 No 12, December 2008 1674-1056/2008/17(12)/4516-07 Chinese Physics B 2008 Chin. Phys. Soc. and IOP Publishing Ltd Control of period-one oscillation for all-optical clock division and clock recovery by optical pulse injection driven semiconductor laser* Li Jing-Xia(李静霞 ), Zhang Ming-Jiang (张明江
2、 ), Niu Sheng-Xiao(牛生晓 ), and Wang Yun-Cai(王云才 )t Department of Physics, College of Science, Taiyuan University of Technology, Taiyuan 030024, China (Received 9 March 2008; revised manuscript received 19 June 2008) The period-one oscillation produced by an external optical pulse injection driven sem
3、iconductor laser is applied to clock recovery and frequency division. By adjusting the repetition rate or injection power of the external injection optical pulses to lock the different harmonic frequencies of the period-one state, the clock recovery and the frequency division (the second and third f
4、requency divisions) are achieved experimentally. In addition, in frequency locking ranges of 2 GHz and 1.9 GHz, the second and third frequency divisions are obtained with the phase noise lower than -lOOdBc/Hz, respectively. Our experimental results are consistent well with the numerical simulations.
5、 Keywords: clock division, clock recovery, optical pulses injection, nonlinear dynamics PACC: 4265, 4260, 4230Q 1. Introduction Nonlinear dynamics of semiconductor lasers has been extensively studied in recently years due to its important role in current optical communications 13 Subject to external
6、 perturbations such as current modulation, 4 optical injection,5 optical feedback,6,7 and optoelectronic feedback,8 varieties of nonlinear phenomena have been observed and investigated. Among them, optical injection is the most direct way to drive semiconductor lasers into instability and it can als
7、o control the output states of semiconductor lasers to the greatest content. With optical injection, the semiconductor lasers invoke different periodic statesthat are useful in various fields. One of them, for example, is an optical time division multiplexing (OTDM) system, where the clock at the li
8、ne rate must be divided in order to demultiplex an individual channel, and therefore the subharmonic frequency is required. When the optical injection is strong enough to lead the semiconductor laser into a period-two oscillation state, the sub harmonic frequency can be obtained to be half the modul
9、ation frequency. Frequency divisions at 12.4 GHz 18.56GHz,10 and 19.6GHzn have been achieved. In the previous studies, we achieved the frequency division of optical pulses at 6.32 GHzJ12,1S In all the above studies, the researchers utilized the period-two oscillation state of the semiconductor laser
10、 for achieving the second frequency division, and the frequency division range was limited to no more than 1 GHz. In this paper, utilizing an optically injected semi-conductor laser, we obtain not only the fundamental frequency, but also the high order sub harmonic fre-quency of the period-one (PI)
11、state, which is useful for all-optical clock division. Furthermore, in 2 GHz and 1.9 GHz frequency locking ranges, the phase noises of the subharmonic frequencies obtained in our experi-ments are lower than -lOOdBc/Hz. 2. Numerical simulation The schematic setup for optical pulse injection is shown
12、in Fig.l. Both the master laser and the slave laser are from single longitudinal mode laser diodes. The slave laser is optical pulse injected by the current modulation master laser. By adjusting the injection strength, the frequency detuning between the two lasers, and the repetition rate of the inj
13、ected optical pulses, the slave laser can oscillate in different states. * Project supported by the National Natural Science Foundation of China (Grant No 60577019). tCorresponding author. E-mail: http: / www.iop.org/journals/cpb http: / cpb.iphy. ac. cn No. 12 Control of period-one oscillation for
14、 all-optical clock division and clock . 4517 Fig.l. Schematic setup for optical pulses injection. The dynamics of slave laser subjected to optical pulses can be described by the following single- longitudinal-mode rate equations: and where N(t) is the carrier density, S(t) is the photon density and
15、(j) is the phase. The injection can be applied to the second terms on the right-hand side of Eqs.(2) and (3). J is the pump current normalized by electron charge. Au = (a; 2 o; i)/27r denotes the frequency detuning of the two lasers, is the injection parameter that describes the injection strength r
16、eceived by the slave laser and can be written as where r is the amplitude reflectivity of the laser front facet, Tinj represents the percentage of the master laser output amplitude injected into the slave laser. The parameters of the two lasers in our simulations are listed in Table 1. Numerical cal
17、culations are performed by the Rung-Kutta integration. Table 1. Parameter values of master and slave lasers. Parameter Symbol Master laser Slave laser Electron charge Active region volume q/C V/m3 1.6 X 1.2 X -19 -16 1.5 X -19 -16 Carrier lifetime Photo lifetime Optical confinement factor Carrier de
18、nsity at threshold Carrier density at transparency Gain saturation parameter TN/ns 2 2 Tp/ps 2 2 r 0.5 0.4 Ath/m-3 1.5 x 1024 4 x 1023 N /m3 1 x 1024 3 x 1023 s/m3 3 x l -23 3 x l -23 Linewidth enhancement factor a. Gain coefficient (3 4.5 4.5 1 x 1( _5 1 x 1 -5 Figure 2 shows the time series and th
19、e spectra of the fundamental frequency, the second frequency division, the third frequency division, and the fourth frequency division, obtained numerically with the rep-etition rates of optical pulses being 6.53, 13.06, 19.59, and 25.93 GHz, respectively. The injection parameter and the frequency d
20、etuning are fixed at 0.15 and 3 GHz, respectively. The fundamental frequency is shown in Figs.2(ai) and 2(aii). When the optical pulse repetition rate is close to the oscillation frequency of the PI state, the frequency of the output signal equals the repetition rate of the optical pulses. Thus the
21、fundamental frequency comes to being. By modulating the optical pulse repetition rate from 6.53 to 13.06 GHz, where the repetition rate is close to the second harmonic frequency of the PI state, the second frequency division is observed (see Figs.2(b- i) and 2(b-ii). It means that the output clock f
22、requency is half the repetition rate of the injected optical pulses. Similarly, when the repetition rates are close to the third and fourth harmonic frequencies of the PI state, the third and fourth frequency divisions are observed (see Figs.2(c-i), 2(c-ii), 2(d-i) and 2(d- ii) ), respectively. 4518
23、 Li Jing-Xia et al Vol.1T We also numerically study the fundamental fre-quency extraction and the subharmonic frequency ex-traction from a pseudorandom bit stream (PRBS). In addition, by adjusting the injection parameter and the frequency detuning to 0.2 and 20 GHz, respectively, we achieve high rep
24、etition rate clock extraction. Figures 3(a-i), 3(a-ii), 3(b-i) and 3(b-ii) show the time series and the spectra of the recovered clock and the second division clock, respectively. Figure 3(a 1) shows the scenario of 20 Gb/s pseudorandom return-to-zero (RZ). When the repetition rate of the PRBS is cl
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