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Optics Express

  • Editor: C. Martijn de Sterke
  • Vol. 18, Iss. 9 — Apr. 26, 2010
  • pp: 8781–8789

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Nanobeam photonic crystal cavity quantum dot laser

Yiyang Gong, Bryan Ellis, Gary Shambat, Tomas Sarmiento, James S. Harris, and Jelena Vuckovic  »View Author Affiliations


Optics Express, Vol. 18, Issue 9, pp. 8781-8789 (2010)
http://dx.doi.org/10.1364/OE.18.008781


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Abstract

The lasing behavior of one dimensional GaAs nanobeam cavities with embedded InAs quantum dots is studied at room temperature. Lasing is observed throughout the quantum dot PL spectrum, and the wavelength dependence of the threshold is calculated. We study the cavity lasers under both 780 nm and 980 nm pump, finding thresholds as low as 0.3 μW and 19 μW for the two pump wavelengths, respectively. Finally, the nanobeam cavity laser wavelengths are tuned by up to 7 nm by employing a fiber taper in near proximity to the cavities. The fiber taper is used both to efficiently pump the cavity and collect the cavity emission.

© 2010 Optical Society of America

Photonic crystal (PC) cavities have had a large impact in the field of low threshold lasers [1

O. Painter, R. K. Lee, A. Scherer, A. Yariv, J. D. O’Brien, P. D. Dapkus, and I. Kim, “Two-dimensional photonic band-gap defect mode laser,” Science 284, 1819 (1999). [CrossRef] [PubMed]

,2

M. Lončar, T. Yoshie, K. Okamoto, Y. Qiu, J. Vučković, and A. Scherer, “Planar photonic crystal nanolasers (I): Porous cavity lasers,” IEICE T. Electron. E87C 3, 291 (2004).

], as these high quality (Q-) factor and small mode volumes (Vm ) resonators reduce the lasing threshold by reducing the amount of active material in the cavity and enhancing the spontaneous emission rate of the emitters through Purcell enhancement, which is proportional to Q/Vm [3

E. M. Purcell, “Spontaneous Emission Probabilities at Radio Frequencies,” Phys. Rev. 69, 681 (1946).

]. PC cavities also enable lasers with very fast direct modulation speeds exceeding 100 GHz [4

H. Altug, D. Englund, and J. Vučković, “Ultra-fast Photonic Crystal Nanolasers,” Nature Physics 2, 484 (2006). [CrossRef]

,5

D. Englund, H. Altug, I. Fushman, and J. Vučković, “Efficient Terahertz Room-Temperature Photonic Crystal Nanocavity Laser,” Appl. Phys. Lett. 91, 071126 (2007). [CrossRef]

], which have the potential to be used in opto-electronic communications. Finally, the use of quantum dot active material inside PC cavity lasers to further lower the lasing threshold (by minimizing non-radiative surface recomination effects) has been studied [6–10

B. Ellis, I. Fushman, D. Englund, B. Zhang, Y. Yamamoto, and J. Vučković, “Dynamics of Quantum Dot Photonic Crystal Lasers,” Appl. Phys. Lett. 90, 151102 (2007). [CrossRef]

]. Other potential applications of these devices include compact chemical or mass sensors [11

M. Lončar, A. Scherer, and Y. M. Qiu, “Photonic crystal laser sources for chemical detection,” Appl. Phys. Lett. 82, 4648 (2003). [CrossRef]

].

In this work, we study the lasing properties of GaAs nanobeam cavities with InAs quantum dots (QDs) at room temperature. One dimensional (1D) nanobeam cavities have been previously designed and fabricated in a variety of passive materials, such as Si [12

J. S. Foresi, P. R. Villeneuve, J. Ferrera, E. R. Thoen, G. Steinmeyer, S. Fan, J. D. Joannopoulos, L. C. Kimerling, H. I. Smith, and E. P. Ippen, “Photonic-bandgap microcavities in optical waveguides, ” Nature 390, 143 (1997). [CrossRef]

,13

P. B. Deotare, M. W. McCutcheon, I. W. Frank, M. Khan, and M. Lončar, “High Quality factor photonic crystal nanobeam cavities,” Appl. Phys. Lett. 94, 121106 (2009). [CrossRef]

], Si3N4 [14

M. Eichenfield, R. Camacho, J. Chan, K. J. Vahala, and O. Painter, “A picogram- and nanometre-scale photonic-crystal optomechanical cavity,” Nature 459, 550 (2009). [CrossRef] [PubMed]

] and SiO2 [15

Y. Gong and J. Vučković, “Photonic crystal cavities in silicon dioxide,” Appl. Phys. Lett. 96, 031107 (2010). [CrossRef]

]. Very recently, lasing in such cavities incorporating quantum well material has been demonstrated [16

Y. Zhang, M. Khan, Y. Huang, J.-H. Ryou, P. Deotare, R. Dupuis, and M. Lončar, “Photonic crystal nanobeam lasers,” arxiv:1002.2380 (2010).

,17

B.-H. Ahn, J.-H. Kang, M.-K. Kim, J.-H. Song, B. Min, K.-S. Kim, and Y.-H. Lee, “One-dimensional parabolic-beam photonic crystal laser,” Opt. Express 18, 5654 (2010). [CrossRef] [PubMed]

]. Because of their small footprint, such 1D PC cavities also have potential as compact light sources for on-chip optical communications, and proposals for employing nanomechanical properties of such structures to build tunable lasers have been made [18

T. P. M. Alegre, R. Perahia, and O. Painter, “Optomechanical zipper cavity lasers: theoretical analysis of tuning range and stability,” Opt. Express 18, 7872 (2010). [CrossRef] [PubMed]

]. Much like two dimensional PC cavities, nanobeam cavities have high Q and low Vm, thereby potentially decreasing the lasing threshold via the Purcell enhancement of spontaneous emission rate. The nanobeam laser are also suitable for coupling to fiber taper, which is demonstrated in this work. We employ this coupling to tune the lasing wavelength by up to 7 nm by controlling the overlap between the cavity and the taper.

The cavity design is based on a beam having thickness d and width w, and circular holes are patterned along the beam with period a and radii r = 0.3a in the photonic crystal mirror region [Fig. 1(a)]. The cavity comprises of holes spaced at a′ = 0.84a at the center of the cavity, and holes size of r′ = 0.84r. The hole spacing and size increase parabolically from the center of the cavity outwards, extending 6 holes on either side of the cavity. The cavity is designed with d = 0.7a and w = 1.3a, and is simulated by the three dimensional finite difference time domain (3D-FDTD) method with 20 units per lattice constant and perfectly matched layer (PML) absorbing boundary conditions. We compute the Q of the cavity using Q = ωU/P, where ω is the frequency of the cavity, U is the total energy of the mode, and P is the time-averaged energy radiated transverse to the beam length (i.e. not through the ends of the beams, where the leakage is suppressed by the distributed Bragg reflection). Using the FDTD simulation, we find the ∣E∣2 field profile of the fundamental transverse electric (TE-) like cavity mode shown in Fig 1(b), which is dominated by the E y component. We also find that further increase in the number of photonic crystal mirror layers beyond 15 did not increase the overall Q of the cavity. Finally, from the simulations, we obtain Q = 3.5×104, Vm = 0.8(λ/n)3, and normalized frequency of a/λ = 0.25. We work with the fundamental TE mode as it has the highest Q and lowest Vm among all TE modes. In experiment, we observe a significant reduction in Q relative to theoretical prediction (by a factor of 3), resulting from fabrication imperfections (such as edge roughness from the dry etch and lithographic tolerances to the hole position), or from absorption losses in the QDs and the wetting layer.

Fig. 1. (a) The fabricated 1D nanobeam cavity. (b) The electric field intensity (∣E∣2) of the fundamental mode supported by the cavity.

The employed membrane structure was grown by molecular beam epitaxy (MBE) and consists of a 1 μm Al0.8Ga0.2As sacrificial layer and a 240 nm GaAs membrane that contains three layers of InAs quantum dots separated by 50 nm GaAs spacers. To achieve emission at 1.3 μm, the dots were capped with a 6 nm In0.15Ga0.85As strain-reducing layer. The quantum dots were formed by depositing 2.8 monolayer (ML) of InAs at 510°C using a growth rate of 0.05 ML/s. These growth conditions result in a dot density of 3 × 1010 cm-2, as estimated from atomic force microscopy (AFM) measurements of uncapped quantum dot samples. Fabrication of the PC cavities is done by spinning a 300 nm layer of the electron beam resist ZEP-520A on top of the wafer, and performing e-beam lithography. The written pattern is then transferred to the GaAs membrane using a Cl2:BCl3 dry etch. Finally, the nanobeam is undercut with a 7% HF solution in water. An example fabricated structure is shown in Fig. 1(a). In fact, by simulating this structure directly [19

D. Englund and J. Vučković, “A direct analysis of photonic nanostructures,” Opt. Express 4, 3472 (2006). [CrossRef]

] without absorption losses, we observe a reduction in Q to Q ≈ 20,000.

We pump the cavities at both 780 nm (above the GaAs band gap positioned at λg = 870nm) and at 980nm (below λg, but above the emission wavelength of the QDs, and slightly above the emission wavelength of the quantum well wetting layer at 1000 nm), both at room temperature. Suspended bridge nanobeam cavities have been shown to have very small heat conduction [20

L.-D. Haret, T. Tanabe, E. Kuramochi, and M. Notomi, “Extremely low power optical bistability in silicon demonstrated using 1D photonic crystal nanocavity,” Opt. Expr. 17, 21108 (2009). [CrossRef]

]. However, the 980 nm pumping avoids heating of the cavity at high pump powers, and allows high power continuous wave (CW) pumping. The CW pump laser is focused onto the beam from normal incidence with a 100× objective lens with numerical aperture NA=0.5. The photoluminescence (PL) from the sample is also collected from the direction perpendicular to the plane of the chip and sent to a spectrometer with an InGaAs CCD array. The PL from QDs in a unpatterned region of the sample is shown in Fig. 2. The PL spectra of various cavities with slightly different lattice constants and radii are also shown in Fig. 2, with pump powers above threshold with the 980 nm pump. The Lorentzian fit to a cavity spectrum (pumped at 14 μW, below threshold) with Q = 9,700 is shown in the inset of Fig. 2.

Fig. 2. Normalized PL spectra from representative cavities above lasing threshold (colored points). The PL spectrum from QDs in bulk (unpatterned film) is also shown (gray circles). The inset shows a zoomed-in cavity spectrum (pumped at 14 μW, below the lasing threshold) and its fit to a Lorentzian lineshape, corresponding to Q = 9,700.

We also study the pump power dependence of cavities by varying the pump power of an unchopped CW 980 nm laser from as little as 0.1 μW to as much as 10mW. The output power of the nanobeam laser as a function of the pump power is shown in Fig. 3(a). The experiment is repeated with the same cavity, but with the 780 nm pump [Fig. 3(b)]. We fit the data to the standard rate equations [21

L. Coldren and S. Corzine, Diode Lasers and Photonic Integrated Circuits (Wiley, New York, 1995).

]:

dNdt=η Lin h̄ω Va−N ( F τr+ 1 τnr)− νggP
(1)
dPdt=Γ νggP +Γβ N τr− P τp,
(2)

where N(P) represents the carrier (photon) density, F is the Purcell factor, η represents the fraction of incident pump power (Lin ) absorbed in the active region, Va is the active volume of the laser, τr (τnr ) is the radiative (non-radiative) recombination lifetime, νg = 1 × 1010 cm/s is the group velocity of light in the active medium, τp is the photon lifetime of the cavity, β is the fraction of spontaneous emission coupled to the cavity mode, and Γ is the mode overlap with the QDs. Because the homogeneous linewidth of such QDs at room temperature is approximately 10 meV [7

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

], which far exceeds the cavity linewidth, the Purcell enhancement is negligible (F ≈ 1) [22

M. P. van Exter, G. Nienhuis, and J. P. Woerdman, “Two simple expressions for the spontaneous emission factor β ,” Phys. Rev. A. 54, 3553 (1996). [CrossRef] [PubMed]

]. A logarithmic gain model g = g 0ln(N/Ntr ) is used where g 0 is the gain coefficient in units of cm-1 and Ntr is the transparency carrier density in units of cm-3 [7

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

]. The photon lifetime τp = Q/ω is estimated from the linewidth of the cavity resonance around threshold to be 7.1 ps. The QD radiative lifetime in bulk, τr, is estimated from the literature to be about 3 ns [7

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

], and the non-radiative lifetime, τnr, is too long to significantly affect the fits. We also expect that the non-radiative recombination occurring at the surfaces in our structures is significantly lower than in quantum well lasers, as a result of the spatial confinement of the QD exciton. This small non-radiative recombination rate, in addition to low threshold, causes a soft turn-on of the laser structures shown in Fig. 3(a).

Fig. 3. The light-in light-out curves of a representative cavity, using (a) the 980 nm pump and (b) the 780 nm pump laser. Fits from the rate equations, and linear fits to the above threshold behavior are also shown. (c) The power dependence of the cavity wavelength with 780 nm and 980 nm pump. The red-shift at high pump powers indicates structure heating, and it kicks off sooner if the above-GaAs bandgap laser (780nm) is employed, as expected. The inset shows the cavity intensity for larger pump powers, where the beginning of saturation is observed toward the end of both traces. (d) The power dependence of the cavity linewidth with 780 nm and 980 nm pump. The pump power (horizontal axis) is measured before the objective in all cases.

Since it is difficult to estimate the gain parameters and the fraction of absorbed pump power in our structures, we fit the rate equations with β, g 0, Ntr, and η as variable parameters. We simultaneously fit the data from the 780 nm pump and the 980 nm pump to the model with the same β, g 0, and Ntr, but different η. The best fit to the data is obtained with g 0 = 6.2×104cm2 and Ntr = 7.9×1015cm-3, comparable to previous studies with similar quantum dots [7

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

]. For our lasers we find β = 0.88, η = 1.3×10-5 for the 980 nm pump, and η = 6.3×10-4 for the 780 nm pump. The difference in η for the two pump powers is expected, since the 980 nm pump laser has lower energy than the GaAs band gap and therefore is weakly absorbed (only by QDs and the wetting layer). Despite low Purcell enhancement, a high β factor is achieved, resulting from redirection of spontaneous emission into a single mode, similar to vertical nanowire antennas [23

I. Friedler, C. Sauvan, J. P. Hugonin, P. Lalanne, J. Claudon, and J. M. Grard, “Solid-state single photon sources: the nanowire antenna,” Opt. Express 17, 2095 (2009). [CrossRef] [PubMed]

, 24

T. M. Babinec, B. J. M. Hausmann, M. Khan, Y. Zhang, J. R. Maze, P. R. Hemmer, and Marko Lončar, “A diamond nanowire single-photon source,” Nat. Nanotech. 5, 195 (2010). [CrossRef]

]. To find the threshold of the laser we use a linear fit to the light-in light-out curve above threshold, and find the thresholds to be 19 μW and 0.3 μW, for the 980 nm and 780 nm pump, respectively. Again, the reduction in threshold highlights the improved pump efficiency with the 780 nm pump. The threshold with the 780 nm pump is an order of magnitude lower than that (25 μW) reported in Ref. [7

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

], where a chopped CW pump (100 μs on in a period of 1 ms) was used to reduce heating effects, and that (2.5 μW, in front of the objective) in Ref. [8

M. Nomura, S. Iwamoto, N. Kumagai, and Y. Arakawa, “Temporal coherence of a photonic crystal nanocavity laser with high spontaneous emission coupling factor,” Phys. Rev. B 75, 195313 (2007). [CrossRef]

], with CW pumping. We observe a reduction in threshold despite not using any chopping, which could come from the reduced number of QDs layers in our structure, or from the high β-factor of this cavity design.

Fig. 4. The thresholds of various nanobeam lasers obtained by linear fit to the above threshold behavior, using both the 780 nm and the 980 nm pump. Threshold pump powers are measured before the objective lens in all cases. The Qs of various cavities (all below threshold) are also shown.

In addition, we notice that two pump wavelengths create different behavior in the cavity heating. For both pump wavelengths, the cavity wavelength is unchanged at low pump powers, but begins to red shift at high pump powers [Fig. 3(c)]. Moreover, the wavelength shift for the 780 nm pump begins at lower powers than the one for the 980 nm pump, which is expected, as the 780 nm pump is more efficiently absorbed in the material. We also study the cavity linewidth as a function of pump power, but observe only a small narrowing [Fig. 3(d)], as the cavity linewidth is near the resolution of our spectrometer and small linewidth narrowing at threshold is a signature of high β factor lasers [25

U. Mohideen, R.E. Slusher, F. Jahnke, and S. Koch, “Semiconductor Microlaser Linewidths,” Phys. Rev. Lett. 73, 1785 (1994). [CrossRef] [PubMed]

]. There is a noticeable increase in linewidth above 10 μW pump power associated with heating losses, and again occurring sooner with the 780 nm pump. Finally, in the inset of Fig. 3(c), we show the high pump power dependence of the cavity output intensity, and the end of each trace represents the pump power where the cavity output starts to decrease. While the two pump wavelengths show approximately the same power output, the cavity linewidth is irreversibly broadened with the 780 nm before the saturation behavior [as in Fig. 3(d)], suggesting heating damage to the cavity. On the other hand, damage to the cavity is not observed with the 980 nm pump.

We also investigate multiple cavities throughout the PL spectrum of the QDs, finding each threshold by a linear fit to the above threshold behavior and plotting the results in Fig. 4. First, we notice that the thresholds increase by nearly an order of magnitude as we move toward the blue side of the PL spectrum, for both the 780 nm and the 980 nm pump. This results from the degradation of the cavity Q-factor with decreasing wavelength (Fig. 4). As more quantum dots are able to absorb the emission from the cavity, the Q falls well below the radiation limited Q found by simulation. In addition, we also observe that the use of the 780 nm pump always results in lower thresholds than the 980 nm, by approximately two orders of magnitude. Again, this corroborates the fact that the pumping above the GaAs band gap efficiently delivers carriers to the QDs.

Fig. 5. The light-in light-out curve for the same cavity as in Fig. 3(a)–3(b), pumped with a pulsed 830 nm laser, and by a CW 830 nm laser. The emission from a portion of the PL spectrum not coupled to the cavity is also shown. Pump powers are measured in front of the objective.

In order to check the lossy mechanisms due to heating, we also pump the cavity with a pulsed 830 nm laser (35 ns pulse, 150 ns repetition period). It should be noted that this corresponds to a quasi-CW regime, as the pulse duration is much longer than any recombination time scales of the system, but the modulation helps reduce heating losses. The cavity emission as a function of the peak CW power is plotted in Fig. 5 for the various cases of CW and pulsed pumping. Lasing is observed in both cases, but the pulsed pump generated a higher slope of the LL curve. Moreover, the saturation at higher pump powers is delayed in the case of the pulsed pumping. This is attributed to the reduction of the heating effect, which leads to higher laser efficiency.

Finally, we attempt to tune the wavelength of the nanobeam cavities by bringing a fiber taper in close proximity to the cavity. Fiber taper fabrication details and experimental setup are the same as in Ref. [26

G. Shambat, Y. Gong, J. Lu, S. Yerci, R. Li, L. dal Negro, and J. Vučković, “Coupled fiber taper extraction of 1.53 um photoluminescence from erbium doped silicon nitride photonic crystal cavities,” Opt. Express 18, 5964 (2010). [CrossRef] [PubMed]

], and a fiber taper with a diameter of approximately 1 μm was used in this work. In this configuration, we are able to both pump the cavity (at 780 nm) and collect the resulting 1.3 μm emission through the fiber. We observe the cavity spectrum as we move the fiber to different positions around the cavity, thereby changing the coupling between the fiber and the cavity. Because the fiber has a higher index of refraction than air, the effective index of the cavity is increased as the fiber overlaps more with the cavity mode, leading to a red-shift of the cavity mode [26

G. Shambat, Y. Gong, J. Lu, S. Yerci, R. Li, L. dal Negro, and J. Vučković, “Coupled fiber taper extraction of 1.53 um photoluminescence from erbium doped silicon nitride photonic crystal cavities,” Opt. Express 18, 5964 (2010). [CrossRef] [PubMed]

]. In particular, we move the fiber along the y and z directions of Fig. 1(b), and plot the resulting spectra in Fig. 6(a). With the movements in the two directions, we demonstrate tuning of the cavity mode by over 7 nm. In addition, the Q factor of the cavity is not greatly deteriorated throughout the movement of the fiber, as the free space measured Q is 5,500, while the measured Q in the spectra in Fig. 6(a) range from 3,800 to 5,400. We simulate the full structure of the cavity with the fiber represented by a 1 μm diameter silica (n = 1.5) cylinder lying horizontally along the nanobeam long axis [inset, Fig. 6(b)]. We find via simulation that the fiber in full contact with the nanobeam redshifts the cavity resonance by 8.4 nm from the free space resonance wavelength, while supporting the same cavity mode with Q = 15,000 (Q=35,000 without the fiber). These theoretical results match the experimental result of minimal perturbation of the cavity Q in experiment, while the reduced tuning range of 7 nm could be due to imperfect positioning of the fiber on top of the cavity. If we were to use thinner membranes, the tuning range of the cavity mode could be even larger, as the design of the nanobeam cavity with d/a = 0.7 confines the mode well in the z direction.

Fig. 6. (a) Spectra from a nanobeam cavity as it is tuned by the movement of a fiber taper in close proximity to the cavity. The free space spectrum without the fiber taper is shown as a reference, and taper movement in the y- and z-directions (shown in Fig. 1) tunes the cavity mode by over 7 nm. The spectra for the tuned cavity are scaled for clarity. (b) The lasing thresholds of one cavity pumped from free space (normal incidence) and through the fiber taper, with collection through the fiber taper in both cases. The fiber taper position is varied to tune the lasing wavelengths. A reference case without any fiber tapers is also shown as the data point with the shortest wavelength. The inset shows the geometry simulated by FDTD, as well as the ∣E∣2 field of the cavity mode in the presence of the fiber taper.

We also pump another cavity through the fiber taper and through free space (from normal incidence) with the 980 nm laser, and with the fiber taper in various positions near the cavity (in both cases, emission is collected via the fiber taper). We observe lasing in both cases, with thresholds obtained from a linear fit to the above threshold behavior, as before [Fig. 6(b)]. The data point with the shortest wavelength represents the experiment without any fiber tapers, and we again observe that the cavity is red-shifted with the presence of the fiber taper. We also note that the fiber taper efficiently pumps the cavity, as we observe lower thresholds with the fiber taper pumping than with free space pumping. This efficient pumping is due to the localized pumping of the cavity from the fiber taper [27

I.-K. Hwang, S.-K. Kim, J.-K. Yang, S.-H. Kim, S. H. Lee, and Y.-H. Lee, “Curved-microber photon coupling for photonic crystal light emitter,” Appl. Phys. Lett. 87, 131107 (2005). [CrossRef]

]. Furthermore, the free space pump case with the presence of the fiber taper has a much higher threshold than any other case, most likely due to the fiber taper reflecting or redirecting the pump away from the cavity. Finally, we notice that the threshold changes by more than a factor of two over a small wavelength range as the cavity wavelength is tuned by the movement of the fiber taper. Such a change is due to the change in pump efficiency, instead of the change in material absorption with wavelength. The taper is moved farther away from the center of the cavity as the cavity wavelength blue shifts, leading to reduced pumping of the cavity region and a higher threshold.

In conclusion, we have demonstrated CW lasing from InAs QDs embedded in 1D nanobeam PC cavities, with low thresholds of 0.3 μW and 19 μW for 780 nm and 980 nm pumping, respectively. Such a low threshold laser can be used in a variety of applications, such as optical communications or chemical sensing. We have also demonstrated that pumping below the GaAs band gap reduces heating of the cavity, while still enabling lasing. We have investigated the wavelength dependence of the lasing threshold, with increasing threshold for decreasing emission wavelength, resulting from higher material absorption. Finally, we have demonstrated that the nanobeam cavity laser can be tuned by over 7 nm by a fiber taper in close proximity to the cavity. The fiber taper can also serve as a pathway to efficiently pump the cavity.

Acknowledgements

The authors would like to acknowledge the MARCO Interconnect Focus Center, the NSF graduate research fellowship (YG, GS), and the Stanford Graduate Fellowship (BE) for funding. Fabrication was done at Stanford Nanofabrication Facilities.

References and links

1.

O. Painter, R. K. Lee, A. Scherer, A. Yariv, J. D. O’Brien, P. D. Dapkus, and I. Kim, “Two-dimensional photonic band-gap defect mode laser,” Science 284, 1819 (1999). [CrossRef] [PubMed]

2.

M. Lončar, T. Yoshie, K. Okamoto, Y. Qiu, J. Vučković, and A. Scherer, “Planar photonic crystal nanolasers (I): Porous cavity lasers,” IEICE T. Electron. E87C 3, 291 (2004).

3.

E. M. Purcell, “Spontaneous Emission Probabilities at Radio Frequencies,” Phys. Rev. 69, 681 (1946).

4.

H. Altug, D. Englund, and J. Vučković, “Ultra-fast Photonic Crystal Nanolasers,” Nature Physics 2, 484 (2006). [CrossRef]

5.

D. Englund, H. Altug, I. Fushman, and J. Vučković, “Efficient Terahertz Room-Temperature Photonic Crystal Nanocavity Laser,” Appl. Phys. Lett. 91, 071126 (2007). [CrossRef]

6.

B. Ellis, I. Fushman, D. Englund, B. Zhang, Y. Yamamoto, and J. Vučković, “Dynamics of Quantum Dot Photonic Crystal Lasers,” Appl. Phys. Lett. 90, 151102 (2007). [CrossRef]

7.

M. Nomura, S. Iwamoto, K. Watanabe, N. Kumagai, Y. Nakata, S. Ishida, and Y. Arakawa, “Room temperature continuous-wave lasing in photonic crystal nanocavity,” Opt. Express 14, 6308 (2006). [CrossRef] [PubMed]

8.

M. Nomura, S. Iwamoto, N. Kumagai, and Y. Arakawa, “Temporal coherence of a photonic crystal nanocavity laser with high spontaneous emission coupling factor,” Phys. Rev. B 75, 195313 (2007). [CrossRef]

9.

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11.

M. Lončar, A. Scherer, and Y. M. Qiu, “Photonic crystal laser sources for chemical detection,” Appl. Phys. Lett. 82, 4648 (2003). [CrossRef]

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J. S. Foresi, P. R. Villeneuve, J. Ferrera, E. R. Thoen, G. Steinmeyer, S. Fan, J. D. Joannopoulos, L. C. Kimerling, H. I. Smith, and E. P. Ippen, “Photonic-bandgap microcavities in optical waveguides, ” Nature 390, 143 (1997). [CrossRef]

13.

P. B. Deotare, M. W. McCutcheon, I. W. Frank, M. Khan, and M. Lončar, “High Quality factor photonic crystal nanobeam cavities,” Appl. Phys. Lett. 94, 121106 (2009). [CrossRef]

14.

M. Eichenfield, R. Camacho, J. Chan, K. J. Vahala, and O. Painter, “A picogram- and nanometre-scale photonic-crystal optomechanical cavity,” Nature 459, 550 (2009). [CrossRef] [PubMed]

15.

Y. Gong and J. Vučković, “Photonic crystal cavities in silicon dioxide,” Appl. Phys. Lett. 96, 031107 (2010). [CrossRef]

16.

Y. Zhang, M. Khan, Y. Huang, J.-H. Ryou, P. Deotare, R. Dupuis, and M. Lončar, “Photonic crystal nanobeam lasers,” arxiv:1002.2380 (2010).

17.

B.-H. Ahn, J.-H. Kang, M.-K. Kim, J.-H. Song, B. Min, K.-S. Kim, and Y.-H. Lee, “One-dimensional parabolic-beam photonic crystal laser,” Opt. Express 18, 5654 (2010). [CrossRef] [PubMed]

18.

T. P. M. Alegre, R. Perahia, and O. Painter, “Optomechanical zipper cavity lasers: theoretical analysis of tuning range and stability,” Opt. Express 18, 7872 (2010). [CrossRef] [PubMed]

19.

D. Englund and J. Vučković, “A direct analysis of photonic nanostructures,” Opt. Express 4, 3472 (2006). [CrossRef]

20.

L.-D. Haret, T. Tanabe, E. Kuramochi, and M. Notomi, “Extremely low power optical bistability in silicon demonstrated using 1D photonic crystal nanocavity,” Opt. Expr. 17, 21108 (2009). [CrossRef]

21.

L. Coldren and S. Corzine, Diode Lasers and Photonic Integrated Circuits (Wiley, New York, 1995).

22.

M. P. van Exter, G. Nienhuis, and J. P. Woerdman, “Two simple expressions for the spontaneous emission factor β ,” Phys. Rev. A. 54, 3553 (1996). [CrossRef] [PubMed]

23.

I. Friedler, C. Sauvan, J. P. Hugonin, P. Lalanne, J. Claudon, and J. M. Grard, “Solid-state single photon sources: the nanowire antenna,” Opt. Express 17, 2095 (2009). [CrossRef] [PubMed]

24.

T. M. Babinec, B. J. M. Hausmann, M. Khan, Y. Zhang, J. R. Maze, P. R. Hemmer, and Marko Lončar, “A diamond nanowire single-photon source,” Nat. Nanotech. 5, 195 (2010). [CrossRef]

25.

U. Mohideen, R.E. Slusher, F. Jahnke, and S. Koch, “Semiconductor Microlaser Linewidths,” Phys. Rev. Lett. 73, 1785 (1994). [CrossRef] [PubMed]

26.

G. Shambat, Y. Gong, J. Lu, S. Yerci, R. Li, L. dal Negro, and J. Vučković, “Coupled fiber taper extraction of 1.53 um photoluminescence from erbium doped silicon nitride photonic crystal cavities,” Opt. Express 18, 5964 (2010). [CrossRef] [PubMed]

27.

I.-K. Hwang, S.-K. Kim, J.-K. Yang, S.-H. Kim, S. H. Lee, and Y.-H. Lee, “Curved-microber photon coupling for photonic crystal light emitter,” Appl. Phys. Lett. 87, 131107 (2005). [CrossRef]

OCIS Codes
(140.3410) Lasers and laser optics : Laser resonators
(140.3600) Lasers and laser optics : Lasers, tunable
(230.5590) Optical devices : Quantum-well, -wire and -dot devices
(230.2285) Optical devices : Fiber devices and optical amplifiers
(230.5298) Optical devices : Photonic crystals

ToC Category:
Lasers and Laser Optics

History
Original Manuscript: March 1, 2010
Revised Manuscript: April 8, 2010
Manuscript Accepted: April 8, 2010
Published: April 12, 2010

Citation
Yiyang Gong, Bryan Ellis, Gary Shambat, Tomas Sarmiento, James S. Harris, and Jelena Vuckovic, "Nanobeam photonic crystal cavity quantum dot laser," Opt. Express 18, 8781-8789 (2010)
http://www.opticsinfobase.org/oe/abstract.cfm?URI=oe-18-9-8781


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References

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  22. . M. P. van Exter, G. Nienhuis, and J. P. Woerdman, “Two simple expressions for the spontaneous emission factor ®, ” Phys. Rev. A. 54, 3553 (1996). [CrossRef] [PubMed]
  23. . I. Friedler, C. Sauvan, J. P. Hugonin, P. Lalanne, J. Claudon, and J. M. Grard, “Solid-state single photon sources: the nanowire antenna,” Opt. Express 17, 2095 (2009). [CrossRef] [PubMed]
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  26. . G. Shambat, Y. Gong, J. Lu, S. Yerci, R. Li, L. dal Negro, and J. Vu?kovi?, “Coupled fiber taper extraction of 1.53 um photoluminescence from erbium doped silicon nitride photonic crystal cavities,” Opt. Express 18, 5964 (2010). [CrossRef] [PubMed]
  27. . I.-K. Hwang, S.-K. Kim, J.-K. Yang, S.-H. Kim, S. H. Lee, and Y.-H. Lee, “Curved-microber photon coupling for photonic crystal light emitter,” Appl. Phys. Lett. 87, 131107 (2005). [CrossRef]

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