|
INTRODUCTIONSemiconductor lasers emitting near 2-μm wavelength have been demonstrated in both Indium Phosphide (InP) and Gallium Antimonide (GaSb) material systems. Due to Auger recombination and other loss mechanisms at longer wavelengths, state-of-the-art single-mode InP-based diode lasers operating at 2µm are limited to output powers near 10 mW.4 GaSb-based laser materials are a promising alternative for greater than 2-µm lasers;5 however, conventional fabrication of DFB lasers incorporating buried gratings for longitudinal mode selection is challenging due to the difficulty of epitaxial regrowth over GaSb alloys. An alternative method for DFB fabrication makes use of Bragg gratings etched alongside a ridge waveguide to form a laterally coupled distributed-feedback (LC-DFB) laser.6 This approach enables fabrication of single-longitudinal-mode lasers using a single epitaxial growth process. To date, the power output of LCDFB lasers using GaSb-based alloys has been limited to only a few milliwatts. In particular, previously demonstrated devices have relied on deposited metal gratings that provide strong feedback but generate additional absorption loss in the laser cavity.7 In this work, we report on high-power 2-µm laterally coupled etched grating distributed feedback (LC-DFB) lasers. The fabricated lasers produce more than 80 mW of single-mode output from the front facet with side-mode suppression greater than 20 dB. The devices also exhibit stable wavelength tuning over a broad range of temperature and operating current. LASER DESIGN AND FABRICATIONThe heterostructure laser wafer was grown using solid-source molecular-beam epitaxy on a n-GaSb substrate, with 1.5-µm-thick Al0.85Ga0.15As0.07Sb0.93 cladding layers. The nominally undoped Al0.3Ga0.7As0.02Sb0.98 waveguide layers were grown to a total thickness of approximately 800 nm with two 12.5-nm In0.23Ga0.77As0.1Sb0.9 quantum wells (QWs) centered in the waveguide and spaced 40 nm apart. The resulting compressive strain in the QWs is approximately 1.45%.8 Ridges structures as shown in Fig. 1 (a) were fabricated using contact lithography and inductively coupled plasma reactive-ion etching. Second-order gratings with a pitch of 582 nm were patterned alongside the ridges using electron-beam lithography and etched to a depth of approximately 350 nm, shown in Fig. 1(b). We elected to implement second-order gratings because of the simplicity of fabricating larger grating features as well as the ability to suppress multimode operation around the stop band that arises from index-modulated DFB structures. The gratings were covered with 1 μm of SiNx using plasma-enhanced chemical-vapor deposition prior to depositing gold contacts and cleaving the wafer into 2-mm-long bars. The exposed facets were passivated with a 10-nm layer of electron-beam evaporated Y2O3. One facet was further passivated with a thin layer of SiO2, resulting in facet reflectivity of 30%, and the other facet was covered with a two-layer anti-reflection (AR) coating of TiO2 and Al2O3. Using a calibrated Fourier-transform infrared (FTIR) spectrometer, the AR coating was found to have reflectivity of 2% at 2.05 µm on a silicon reference sample. Finally, individual lasers were mounted epitaxy-side up on gold-coated C-mount copper blocks. Two-dimensional numerical calculations were used to determine the electric field distribution and modal effective index, neff, for the fabricated ridge waveguides.9 Due to the thickness of the ridge and the SiNx covering the gratings, the metal contacts contribute negligibly to neff for guided modes. Assuming an effective-medium index for the grating region, we find neff = 3.53 for the fundamental transverse-electric mode and an electric-field overlap factor of Γgrating = 0.33% for the grating region. Using the approximation employed in Ref. 12, the feedback effect of the lateral gratings can be quantified by estimating the grating coupling coefficient, where nclad is the index of the Al0.85Ga0.15As0.07Sb0.93 cladding layer into which the gratings are etched, ncover is the index of the SiNx, Λ is the grating pitch, w is the width of the grating teeth, and m = 2 is the relevant grating diffraction order. For the fabricated devices, we measured w = 265 nm, corresponding to a duty cycle of w/Λ = 0.46 and an estimated κ of 3 to 4 cm-1, which, for a cavity length of L = 2 mm, yields κ L ~ 1. LASER PERFORMANCEThe CW light-current-voltage characteristics and emission spectra for a LC-DFB laser with a 4-µm-wide ridge plotted in Fig. 2, where the laser emission collected from the AR-coated facet of the device. The solid portions of the power curves in Fig. 2(a) indicate the range of operating current for which single-mode DFB emission observed, while the dashed lines correspond to multimode emission. At 10 °C, the laser exhibited a threshold current of 34 mA, and the total power conversion efficiency for emission from the AR-coated facet reached 11%. The inset in Fig. 2(a) shows a CW life test for a LC-DFB laser operated at a current of 300 mA. The lasers operated in open air with a thermoelectric cooler for temperature stabilization at 20 °C. The device showed less than 3% variation in output power over a period of 1000 h, within the error of the thermopile detector. Figure 2(b) shows modal gain spectra obtained from sub-threshold Hakki-Paoli measurements, which include the effect of grating reflections near 2.053 µm. The spectra indicate total optical loss of approximately 18 cm-1. With an estimated facet loss of 13 cm-1, the internal waveguide loss is therefore approximately 5 cm-1. The total loss is comparable to Fabry-Perot lasers without gratings fabricated with the same ridge geometry and facet coatings, indicating that, in contrast to LC-DFB devices with metal gratings, the etched gratings do not introduce significant broadband attenuation. From the characterization of the Fabry-Perot devices, we estimate internal quantum efficiency of 58%. The emission wavelength of the LC-DFB laser for a range of heat-sink temperature and operating current shown in Fig. 3. Only the peak wavelengths corresponding to DFB-mode output shown; therefore, the data points roughly define the upper bounds of current and heat sink temperature for single-mode operation. Previous studies have shown that the gain spectrum for GaSb-based laser materials shifts more rapidly than InP- or GaAs-based materials with increasing temperature. In particular, the emission wavelength for Fabry-Perot lasers made from the same active materials used here has been shown to tune at 1.39 nm/°C with a thermal resistance of 22.3 °C/W.14 As indicated in Fig. 3, a broad temperature-current window exists within which the LC-DFB lasers exhibit stable and continuous wavelength tuning at 0.20 nm/°C, comparable to the tuning characteristics of GaSb-based LC-DFB lasers with metal gratings. Shown in the inset of Fig. 3, the peak wavelength for DFB operation, λ, as a function of current, I, is well fit by the expression λ(I) = λ0 + C1 I + C2 I2, with the parameters λ0 = 2053.62 nm, C1 = 5.39×10-3 nm/mA, and C2 = 7.94×10-6 nm/mA2; however, with increasing temperature and current, the relatively higher tuning rate of the gain spectrum leads to laser oscillation in Fabry-Perot modes away from the DFB wavelength. The top portion of Fig. 4 shows LC-DFB emission spectra collected at 10°C with increasing current. The transition from single-mode DFB to Fabry-Perot operation can be seen between 300 and 350 mA, where the redshifted gain spectrum leads to laser oscillation at the DFB wavelength as well as at longer wavelengths. As shown in the inset, the longer-wavelength emission tunes by slightly more than 1 nm/°C, which is consistent with previous results obtained for Fabry-Perot lasers without Bragg gratings and indicates comparable thermal resistance. The lower portion of Fig. 4 shows the spectral emission and total power output for the same LC-DFB device measured in a cryostat at -10 °C. At low current levels, the gain spectrum is blueshifted from the DFB wavelength; however, current-induced heating results in a region of stable single-mode DFB operation above 500 mA, with output power from the AR-coated facet exceeding 80 mW CW (see lower inset, Fig. 4). At still higher current levels, we observed emission from longer-wavelength Fabry-Perot modes as the gain spectrum continued to shift toward longer wavelengths. We measured LC-DFB laser linewidths of 1.4 MHz and 900 KHz for 500 ms and 10 ms observation times, respectively. The linewidths were derived from the frequency-noise power-spectral density measured using a Fabry-Perot interferometer.10,11 The result is an upper bound of the linewidth that includes all components of instrumental noise, including mechanical jitter in the interferometer, amplitude noise of the voltage source tuning the interferometer, and noise in the laser current supply. We have demonstrated high-performance, single-longitudinal-mode LC-DFB lasers at 2.05 µm wavelength. We measured more than 80 mW of CW power at -10 ºC for devices with a 4-µm-wide ridge and 2-mm-long cavity. This record performance is attributed to the high quality of epitaxial growth, device fabrication, and thermal management of the laser. These results are an important step toward the realization of high-power, frequency-stable semiconductor seed lasers suitable for lidar applications. ACKNOLEDGEMENTThis work was performed at the Jet Propulsion Laboratory (JPL), California Institute of Technology, under contract with the NASA. The authors thank G. Komar, J. Hyon and I. Eastwood for their support and encouragement. REFERENCESJ. Caron and Y. Durand, Appl. Optics, 48
(5413),
(2009). Google Scholar
G. D. Spiers, R. T. Menzies, M. Phillips, S. Geier, I. Poberezhskiy, and P. Meras,
in 14th Coherent Laser Radar Conference,
(2007). Google Scholar
G. J. Koch, J. Y. Beyon, P. J. Petzar, M. Petros, J. Yu, B. C. Trieu, M. J. Kavaya, U. N. Singh, E. A. Modlin, B. W. Barnes, and B. B. Demoz, J. Appl. Remote Sens., 4 043512
(2010). https://doi.org/10.1117/1.3368726 Google Scholar
R. Phelan, J. O’Carroll, D. Byrne, C. Herbert, J. Somers, and B. Kelly, IEEE Photon. Technol. Lett., 24 652
–654
(2012). https://doi.org/10.1109/LPT.2012.2185689 Google Scholar
L. Shterengas, G. L. Belenky, M. V. Kisin, and D. Donetsky, Appl. Phys. Lett., 90 011119
(2007). https://doi.org/10.1063/1.2430012 Google Scholar
S. Forouhar, R. M. Briggs, C. Frez, K. J. Franz, and A. Ksendzov, Appl. Phys. Lett., 100 031107
(2012). https://doi.org/10.1063/1.3678187 Google Scholar
J. A. Gupta, P. J. Barrios, J. Lapointe, G. C. Aers, C. Storey, and P. Waldron, IEEE Photon. Tech. Lett., 21 1532
(2009). https://doi.org/10.1109/LPT.2009.2029244 Google Scholar
R. F. Kazarinov and C. H. Henry, IEEE J. Quant. Elect., QE-21
(144),
(1985). Google Scholar
M. Bagheri, C. Frez, B. Kelly, J. A. Gupta, and S. Forouhar, Electron. Lett., 49
(1552),
(2013). Google Scholar
M. Bagheri, G. D. Spiers, C. Frez, S. Forouhar, and F. Aflatouni, IEEE Photon. Technol. Lett., 27
(1934),
(2015). Google Scholar
|