Study of Self-Organized InAs/GaAs Quantum Dots by Photoluminescence and Photoreflectance
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(2) Jpn. J. Appl. Phys. Vol. 42 (2003) Pt. 1, No. 9A. J.-S. HWANG et al.. ð1Þ. where I0 denotes the integrated intensity at 0 K, E represents the activation energy from the exciton radiative state to the nonradiative state, and EQ is the thermal quenching energy defined as the thermal energy when the integrated intensity is reduced to half I0 . When the experimental data shown in Fig. 2 are least-squares fitted to eq. 1, E and EQ can be obtained as fitting parameters. The solid lines in Fig. 2 denote the least-square fits and Table I also includes the obtained values of E and EQ . Figure 3 shows plots for the full width at half maximum (FWHM) of the PL peaks as a function of thermal energy, kT. With increasing temperature, the FWHM decreases until the thermal energy is comparable to the thermal quenching energy and then, increases as the thermal energy exceeds the thermal quenching energy. In a related study, Lubyshev et al. interpreted the behavior of decreasing FWHM in terms of the effective suppression of nonpredominant-size QD emissions due to carrier tunneling between nearby dots.6,7) Note that the increase in FWHM at high temperatures are attributed to the increasing effect of the phonon–electron scattering. Figure 4 displays the PR spectrum of sample C478 at 8 K. The features below the GaAs band gap, 1.52 eV, originate from the QDs and QW in the wetting layer (WL). Meanwhile features observed in the 1.52 to 1.70 eV range are the Franz–Keldysh oscillations (FKOs) originating from the. C478. C479. C480. C481. 54 52 50 48 46 44 42 40 38 58 56 54 52 50 48 46 44 42 0. 3. 6. 9. 12. 15. 18. 0. 3. 6. 9. 12. 15 18. kT(meV) Fig. 3. Full width at half maxima of the PL peaks as a function of thermal energy.. 3 Eg=1.526 eV. 2. F= 43+0.50 kV/cm. 1 0 -1. 0.030. (4/3π)(En-Eg)3/2. I0 ; E E 1 þ exp EQ kT . 56. FWHM(meV). IðTÞ ¼. 58. ∆R/R(x10-4). peak energy when the V/III ratio is reduced to 1.1 may be attributed to the change in the growth of InAs from Asstabilized to In-stabilized, thereby enhancing the critical thickness of InAs. In addition, increasing the wetting layer thickness leads to a smaller dot size and higher PL peak energy. Figure 2 shows plots of the wavelength-integrated PL intensity as a function of thermal energy, kT, for all the samples. The integrated intensity as a function of temperature T can be expressed as1). 5877. -2 -3. 0.025 0.020 0.015 0.010 0.005 0.000 -0.005 0. -4. 2. 4. 6. 8. 10. Index n. Wavelength-integrated PL (arb. units). -5 1.0 5x10-5. 3x10-5. C481. 3x10-5 2x10-5. 3x10-5. 2x10-5. 1.6. 1.8. 2.0. 2.2. Fig. 4. PR spectrum of the sample C478 at 8 K. The inset is a plot of ð4=3ÞðEn Eg Þ3=2 as a function of FKO index n with the least-squares fit shown in solid line.. 2x10-5. 10-5. 10-5. 5x10-6. 1.4. Photon Energy (eV). C479. 4x10-5. 1.2. 0. 0. 3.5x10-5. 10-5. C480. 3.0x10-5. C478. 8x10-6. 2.5x10-5 -6. 2.0x10-5. 6x10. 1.5x10-5. 4x10-6. 10-5. 2x10-6. 5.0x10-6. 0. 0 0. 5. 10. 15. 20. 0. 5. 10. 15. 20. KT (meV) Fig. 2. Wavelength-integrated PL intensity as a function of thermal energy, kT, for all the samples. The solid lines are the least-squares fits to eq. (1).. built-in electric field at the sample’s surface. The FKOs disappeared completely when the samples were etched for 2 s by the etching solution that consisted of H2 SO4 , H2 O2 and H2 O with a volume ratio of 1 : 1 : 50. The etching rate is at room temperature. The inset in approximately 36.7 A/s Fig. 4 is a plot of ð4=3ÞðEn Eg Þ3=2 as a function of FKO index n. Figure 5 displays the features below 1.5 eV of the PR spectra for all the samples at several temperatures. The feature labeled QW corresponds to the electron-heavy hole transition energy of the quantum well formed in the wetting layer while the features designated QD1, QD2, and QD3 originate from the QDs. The lowest energy signal, labeled exciton, is the energy of the confined exciton in the self-.
(3) Jpn. J. Appl. Phys. Vol. 42 (2003) Pt. 1, No. 9A QD1 exciton. C478. QD2 QW. J.-S. HWANG et al.. QD2 QW. 5. C479. exciton. 4. 150 K 150 K exciton. QW. QD1. 90 K. ∆R/R (arb. units). QD1 QD2. QD1. 90 K. 3. QD2 QW. QD1 exciton. ∆R/R (x10-5). QD2. QD2 QW. QW. exciton. exciton. 8K. 8K. QD1(1.2997). 2. QD1. Intensity ( x10-4). 5878. 1.27192 1. 0. 1.15. 2. QD2(1.3724). 1.20. 1.25. 1.30. 1.35. 1.40. Photon Energy (eV). QW(1.435). 1. 8K 0. QD1 QD2 QD3 QW. C480. exciton. exciton. 150 K. QW. QD1. C481. -1. 150 K. -2 1.00. QD1 QD2 QD3QW. 1.05. 1.10. 1.15. exciton exciton. 90 K. QD1 QD2 QD3 QW. 1.25. 1.30. 1.35. 1.40. 1.45. 1.50. 1.55. QW. QD1. Fig. 6. The detailed fitting to the first derivative Gaussian lineshape for all features originating from QDs and QW in the PR spectrum of sample C478 at 8 K. Shown in the inset is the PL spectrum.. QW. 8K. 8K 1.1. 1.20. Photon Energy (eV). QD1. 90 K exciton. exciton. Exp. data Fitting result. Exciton(1.2719). 1.2. 1.3. 1.4. 1.6 1.1. 1.5. 1.2. 1.3. 1.4. 1.5. 1.6. Photon Energy (eV) Fig. 5. Features of the PR spectra shown in detail below 1.5 eV for all the samples at several temperatures. The solid lines represent the leastsquares fits to their corresponding lineshape with the transition energies indicated by arrows.. organized InAs quantum dots. The PR spectra were well fitted to the first derivative of a Gaussian profile to accurately determine the transition energies of each feature. Arrows in Fig. 5 denote the obtained transition energies of the features, while solid lines represent the curves of the least-squares fits. To ensure that these solid lines are discernible, one out of every three data points has been removed from the data curves. Table II lists the exciton energies obtained from the PR spectra for all the samples at various temperatures along with the peak energies of the PL spectra. According to the table, results obtained for the PL spectra correlate well with those for the PR spectra. Figure 6 illustrates the detailed fitting to the first-derivative Gaussion lineshape for all the features originating from the QDs and QW in the PR spectrum of sample C478 at 8 K. The inset in. Fig. 6 is the PL spectrum. Notably, the exciton energies in the PR and PL spectra are identical. The k p method was employed to calculate the theoretical transition energies in the strained layer of InAs/GaAs QW structures with 1.5 ML width.8) Parameters used in the calculation, including the band gap, deformation potential, elastic constant, and effective mass can be found in refs. 9 and 10. The band offsets are 0.25 and 0.17 eV for the conduction band and valence band, respectively. According to Fig. 7, the experimental and theoretical QW transition energies for all samples at various temperatures closely correspond to each other. This figure also includes the transition energies of QDs and the exciton. Notably, two QD transitions, labeled QD1 and QD2, appeared in the PR. 1.50. C478. Theoritical calculation of QW QW from PR. 1.45. QW QD2 QD1 Exciton from PR Exciton from PL. C479. 1.40 1.35 1.30. Table II. Comparison of exciton energies obtained from PR and PL measurements. Temperature (K). C478. C479. C480. C481. PL. PR. PL. PR. PL. PR. PL. PR. (eV). (eV). (eV). (eV). (eV). (eV). (eV). (eV). Energy (eV). 1.25 1.20. 1.10 1.50 1.45. 30. 1.270 1.270 1.248 1.248 1.232 1.229 1.272 1.271. 60. 1.263 1.263 1.241 1.241 1.228 1.228 1.265 1.265. 1.25. 90. 1.251 1.251 1.229 1.229 1.218 1.220 1.251 1.251. 1.20. 105. 1.223 1.223 1.211 1.212 1.242 1.242. 1.15. 120. 1.241 1.240 1.217 1.217 1.204 1.205 1.235 1.231. 130 135. 1.238 1.237. 140. 1.236 1.236. 150. 1.235 1.235 1.209 1.208 1.189 1.189 1.223 1.211. 1.30. 1.10. 1.212 1.212 1.194 1.194 1.228 1.222. C481. 1.35. 1.272 1.271 1.248 1.248 1.232 1.234 1.273 1.274. 1.244 1.244. C480. 1.40. 8.8. 110. QD1 from PR QD2 from PR Exciton from PR Exciton from PL. 1.15. QW QD3 QD2 QD1 Exciton from PR Exciton from PL. 0. 50. 100. 150. QW QD1 Exciton from PR Exciton from PL. 200. 250. 300. 0. 50. 100. 150. 200. 250. 300. Temperature (K) Fig. 7. Transition energies obtained from the PR spectra for all samples at various temperatures. The curve shown in open squares () in C478 represents the theoretical transition energies originating from QW for all samples..
(4) Jpn. J. Appl. Phys. Vol. 42 (2003) Pt. 1, No. 9A. spectra of samples C478 and C479. Meanwhile, three transitions, labeled QD1, QD2, and QD3, are observed in the PR spectrum of sample C480 that has QDs larger than those of C478 and C479. As mentioned earlier, sample C481 has the smallest QDs because it was grown with a V/III ratio of 1 : 1 which is under In-stabilized growth conditions. Therefore, only a single QD transition was observed in the PR spectrum of sample C481. The exciton feature gradually disappears when the temperature surpasses 110 K or when the thermal energy (kT) is larger than the thermal quenching energy ( 10 meV). In conclusion, this study investigated the transition energies in InAs/GaAs QD samples grown on (100) misoriented 7 toward (110) GaAs substrates using GSMBE with various V/III ratios by PL and PR spectra ranging from 8 to 300 K. For all the samples at all different temperatures, PL spectra revealed only one optical transition originating from the confined exciton. Only one predominant QD is formed in the samples and the dot size depends on the V/III ratio or the AsH3 flow rate during InAs layer growth. In the low temperature region, the decrease in the FWHM of the PL peak with increase in temperature implies the suppression of non-predominant QD emissions due to carrier tunneling between nearby dots. Further increasing the temperature increases the FWHM due to the increasing effect of phonon–electron scattering. Transition energies from all relevant portions of the samples were observed in. J.-S. HWANG et al.. 5879. the PR spectra from 8 to 300 K. The QW transition energies obtained herein correlate with the theoretical values calculated using the k p method. One to three transition energies in the QDs, depending on the dot size, were observed in the PR spectra. Acknowledgement This work was supported by the National Science Council of the Republic of China under contract No. NSC 90-2112M006-029. 1) 2) 3) 4) 5) 6) 7) 8) 9). 10). M. C. Chen, H. H. Lin and C. W. Shie: J. Appl. Phys. 83 (1998) 3061. Y. T. Dai, J. C. Fan and Y. F. Chen: J. Appl. Phys. 82 (1997) 4489. H. Lee, W. Yang and P. C. Sercel: Phys. Rev. B 55 (1997) 9757. E. R. Glaser, B. R. Bennett, B. V. Shanabrook and R. Magno: Appl. Phys. Lett. 68 (1996) 3614. P. Chen, Q. Xie, A. Madhukar, Lichen and A. Konkar: J. Vac. Sci. Technol. B 12 (1994) 2568. D. I. Lubyshev, P. P. Gonzalez-Borrero, E. Marega, Jr., E. Petitprez and P. Basmaji: J. Vac. Sci. Technol. B 14 (1996) 2212. D. I. Lubyshev, P. P. Gonzalez-Borrero, E. Marega, Jr., E. Petitprez, N. La Scala and P. Basmaji: Appl. Phys. Lett. 68 (1996) 205. T. Anan, K. Nishi and S. Sugou: Appl. Phys. Lett. 60 (1992) 3159. See Materials Aspects of GaAs and InP Based Structures, eds. V. Swaminathan and A. T. Macrander (Prentice Hall, New Jersey, 1991) p. 18. Landolt-Bornstein: Numerical Data and Functional Relationships in Science and Technology (New series), ed. O. Madelung (SpringerVerlag, Berlin, 1987) Vol. III/22a, p. 117..
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