Literature DB >> 31308418

Strain-stress study of AlxGa1-xN/AlN heterostructures on c-plane sapphire and related optical properties.

Yining Feng1,2, Vishal Saravade3, Ting-Fung Chung1, Yongqi Dong4,5, Hua Zhou5, Bahadir Kucukgok1,2, Ian T Ferguson6,7, Na Lu8,9.   

Abstract

This work presents a systematic study of stress and strain of AlxGa1-xN/AlN with composition ranging from GaN to AlN, grown on a c-plane sapphire by metal-organic chemical vapor deposition, using synchrotron radiation high-resolution X-ray diffraction and reciprocal space mapping. The c-plane of the AlxGa1-xN epitaxial layers exhibits compressive strain, while the a-plane exhibits tensile strain. The biaxial stress and strain are found to increase with increasing Al composition, although the lattice mismatch between the AlxGa1-xN and the buffer layer AlN gets smaller. A reduction in the lateral coherence lengths and an increase in the edge and screw dislocations are seen as the AlxGa1-xN composition is varied from GaN to AlN, exhibiting a clear dependence of the crystal properties of AlxGa1-xN on the Al content. The bandgap of the epitaxial layers is slightly lower than predicted value due to a larger tensile strain effect on the a-axis compared to the compressive strain on the c-axis. Raman characteristics of the AlxGa1-xN samples exhibit a shift in the phonon peaks with the Al composition. The effect of strain on the optical phonon energies of the epitaxial layers is also discussed.

Entities:  

Year:  2019        PMID: 31308418      PMCID: PMC6629664          DOI: 10.1038/s41598-019-46628-4

Source DB:  PubMed          Journal:  Sci Rep        ISSN: 2045-2322            Impact factor:   4.379


Introduction

III-Nitride alloys have attracted considerable attention in a wide range of applications of optical, optoelectronic, high-power, and high-frequency devices such as light emitting diodes (LEDs), laser diodes, and high electron mobility transistors (HEMTs)[1-6]. For instance, the hexagonal AlGa1−N is one of the most promising candidates for ultraviolet (UV)-LED applications, especially because of its wide bandgap (Eg) range from 3.42 eV (for GaN) to 6.2 eV (for AlN) at room temperature[7]. AlGa1−N is also an optimum intermediate layer for InGaN-based LEDs and InAlN transistors[2,8-10]. AlGa1−N/GaN HEMTs paves the way for achieving high power radio frequency (RF) devices due to high electron mobility, large critical breakdown field, high sheet charge density, high electron saturation velocity, and high temperature operation[11]. AlGa1−N/AlN heterostructure combines the photodetector abilities of deep ultra-violet (DUV) AlN along with the tunable bandgap AlGa1−N, thereby also suppressing the visible spectrum and enhancing the UV/visible rejection ratio[12,13]. This has applications in military target or missile detection, biochemical sensing, as solar-blind detectors, air/water purification, curing, and biomedical therapies and instrumentation[14-17]. Considering the photodetector applications, AlN has a higher bandgap than AlGa1−N and hence the resulting photodetector spectrum (of light waves incident on AlGa1−N surface) would be dominantly dependent on the AlGa1−N epitaxial layer properties; as opposed to other structures consisting of AlGa1−N and a lower bandgap material, where it could be difficult to separate the effects of the two materials on the energy spectrum. Also, an AlGa1−N/AlN structure would have the flexibility to function as a photodetector from top and bottom sides with front and back illumination respectively, with the top AlGa1−N epitaxial layer having bandgap range from ~4 eV to ~6 eV depending on the Al content, and a bottom AlN layer with 6.2 eV band gap. Using an AlN intermediate layer for AlGa1−N could also improve the crystal quality of the heterostructure and reduce absorption losses[16]. However, highly efficient and reliable electronic and optoelectronic devices require epitaxial layers with excellent crystal quality (i.e., low dislocation density and residual strain). It is challenging to grow high-quality AlGa1−N thin films, particularly with high Al composition (x); this is due to the lattice mismatch and thermal expansion difference between the thin films and substrates, which generally results in high-level strain-stress and mosaicity[18-20]. Strain-stress in epitaxial layers is one of the leading factors that reduces the electron mobility and degrades the device performance[21-23]. Also, their optical and morphological properties could be improved by reducing the strain and stress. Therefore, it is vital to understand the strain and stress mechanism for improving the optical and electronic properties and applications of III-Nitrides. High-resolution X-ray diffraction (HRXRD) and reciprocal space mapping (RSM) could be used to understand the crystal properties and to analyze the strain and stress in epitaxially grown III-Nitride films[24]. The effect of different intermediate layers such as AlN, GaN, and step-graded AlGa1−N for AlGa1−N/GaN HEMT structures on silicon (111) substrate has been studied by XRD, RSM and Hall effect measurements, showing that the in-plane stress can largely affect the two-dimensional electron gas mobility and carrier concentration[25]. The origin of stresses in AlGa1−N/GaN heterostructures grown on c-plane sapphire substrate relies mainly on the thickness and growth temperature of the layers, alloy composition, device structure, and doping[20,23,26-28]. In the case of Al0.4Ga0.6N/AlN/GaN(superlattices)/GaN/sapphire and Al0.6Ga0.4N/AlN/sapphire, stress was released due to misfit dislocations at several interfaces in the heterostructure due to composition pulling effect[29]. Also, strain and threading dislocations accumulation increased at step edges in Λ-shape distributed AlxGa1−xN (x from 7% to 30%) grown on AlN/GaN/sapphire substrates[30]. In the case of a GaN/AlxGa1−xN (graded x from 0 to 26 and 42%)/GaN/sapphire structure, a tensile strain was observed in the AlGa1−N and a compressive strain in the GaN cap layer; also, crystal coherence was broken at the interfaces but it was consistent within the AlGa1−N layers[31]. Crystal defects and dislocations could be attenuated by growing a high temperature (HT) AlN intermediate layer as reported in the case of AlGa1−N/AlN (HT)/GaN/sapphire[32] and by modifying or reducing the interfaces. However, a systematic study of strain and stress in AlxGa1−xN/AlN heterostructures, especially for high x (>0.5) AlGa1−N epitaxial layers, on c-plane sapphire substrates by synchrotron radiation HRXRD and RSM technique has not been reported. It is crucial to study the crystal properties of AlGa1−N/AlN structures, which is a step towards improving their quality and potential for practical applications. In this work, the overall strain, biaxial strain, hydrostatic strain, and biaxial stress along the a- and c-axis, are analyzed and calculated for AlGa1−N/AlN heterostructure on sapphire substrates with varying x and AlGa1−N composition from GaN to AlN using synchrotron radiation HRXRD and RSM. The epitaxial layers have a good surface quality and are free of cracks. The effect of the Al content on the crystal properties, dislocation densities and coherence lengths are discussed. The effect of strain on the optical properties of the AlGa1−N thin films has been investigated using photoluminescence (PL) and Raman spectroscopy.

Results and Discussion

The crystal structure and lattice parameters of MOCVD-grown AlGa1−N and AlN have been studied using HRXRD and RSM techniques, while photoluminescence and Raman measurement results are discussed to understand the bandgap and phonon modes in AlGa1−N and AlN. Figure 1 shows the 2θ-ω Bragg reflections (λ = 1.23984 Å) around (0002) crystal planes for AlGa1−N with varying x. The effect of strain is taken into account to determine the x values as per the synchrotron radiation HRXRD results[33]. Bragg reflection peaks of (0002) from AlGa1−N and AlN, and of (0006) from the sapphire substrate, are observed. The satellite peaks or the Laue oscillations in Al0.35Ga0.65N could be due to relatively smoother surface of AlxGa1−xN with 35% Al or due to the scattering of x-rays within the Al0.35Ga0.65N and the AlN layers. However, the primary goal here is to investigate the effect of Al content on the dominant and defining (0002) peak in the epitaxial layers.
Figure 1

HRXRD 2θ−ω scan near (0002) Bragg reflection plane for the AlGa1−N thin films.

HRXRD 2θ−ω scan near (0002) Bragg reflection plane for the AlGa1−N thin films. The out-of-plane c-axis lattice constant (c) of AlxGa1−xN thin films were calculated as shown in Table 1. Vegard’s law provides reliable unstrained lattice constants (c0, a0) for AlGa1−N films using the bandgaps of GaN and AlN, and considering the very small lattice mismatch (~2%) between GaN and AlN[19,33-36]. The calculated c, is lower than the unstrained c0, indicating a compressive strain along the c-axis (out-of-plane) in the AlGa1−N thin films.
Table 1

Calculated strained (a, c) parameters (from HRXRD 2θ−ω scan and asymmetric RSM scans) and unstrained lattice parameters (a0, c0) (from Vegard’s law), Al composition (x)[33], elastic constants (C11, C12, C13, and C33) and Poisson ratio (υ) of AlGa1−N. ( = 0.207 and  = 0.202)

Al composition (x)In-plane lattice parameter [Å]Out-of-plane lattice parameter [Å]Elastic constant [GPa]Poisson ratio (υ)
Calculated (a)Unstrained (a0)Calculated (c)Unstrained (c0) C 11 C 12 C 13 C 33
x = 0.233.1903.1715.1215.138394.83145.92104.39395.930.203
x = 0.473.1853.1525.0615.088399.87146.88102.71393.770.204
x = 0.753.1693.1304.9985.031405.75148.00100.75391.250.205
Calculated strained (a, c) parameters (from HRXRD 2θ−ω scan and asymmetric RSM scans) and unstrained lattice parameters (a0, c0) (from Vegard’s law), Al composition (x)[33], elastic constants (C11, C12, C13, and C33) and Poisson ratio (υ) of AlGa1−N. ( = 0.207 and  = 0.202) RSM based analysis were also done to determine the lattice constants and the stress-strain phenomenon in AlxGa1−xN with changes in x. Figure 2 shows the symmetric plane RSM in the (0002) direction. A clear broadening of AlGa1−N reciprocal lattice points (RLPs) reflection intensity distribution towards Q and Q is seen. It can be observed that the maximum reflection intensity of AlGa1−N shifts to higher Q values and the lattice constant c reduces, as x increases, which agrees very well with the results obtained from the 2θ-ω scan. Also, broadening along the Qz direction increases with x. Changes in the RSM plots with different Al content seem to be dominated by the AlGa1−N layer.
Figure 2

Symmetric RSM (0002) scan of the AlGa1−N/AlN thin films.

Symmetric RSM (0002) scan of the AlGa1−N/AlN thin films. Reciprocal space map around the AlN asymmetric (103) RLP is illustrated in Figure 3. Based on the information from the asymmetric RSM scan, lattice parameters (a and c) were calculated for the hexagonal structure Eq. (1)[37-39]:
Figure 3

Asymmetric RSM (103) scan of the AlGa1−N/AlN thin films grown on sapphire. (a) Al0.23Ga0.77N, (b) Al0.47Ga0.53N, and (c) Al0.75Ga0.25N. The dashed white lines indicate where the fully relaxed (R = 1) and fully strained (R = 0) AlGa1−N layers with varying Al compositions should be. The dashed black lines show the relaxation directions in the reciprocal space for different Al compositions.

Asymmetric RSM (103) scan of the AlGa1−N/AlN thin films grown on sapphire. (a) Al0.23Ga0.77N, (b) Al0.47Ga0.53N, and (c) Al0.75Ga0.25N. The dashed white lines indicate where the fully relaxed (R = 1) and fully strained (R = 0) AlGa1−N layers with varying Al compositions should be. The dashed black lines show the relaxation directions in the reciprocal space for different Al compositions. Table 1 presents the calculated lattice parameters from the asymmetric RSM measurement (in this particular case, h = 1, k = 0, and l = 3) for AlGa1−N. The calculated c from asymmetric RSMs is very close to the one obtained by HRXRD 2θ−ω scans for each sample, with a difference of about 0.06%; hence only the c-parameters from the HRXRD results are shown. The calculated a is larger than the unstrained one (a0) obtained by Vegard’s law, which is due to the tensile strain along the a-axis (in-plane) in the AlGa1−N epitaxial layers. Also, the a-lattice constant reduces with an increase in x, similar to c. A reduction in the lattice size and increase in the strain is seen in AlGa1−N with an increase in the Al content in the alloy. Figure 3 shows that with increasing Al composition, the maximum reflection intensity of AlGa1−N RLPs progressively shifts from a partially relaxed (R = 1) towards a fully strained (R = 0) position. Since the AlN layer is thinner (~120 nm) than the AlxGa1−xN layer (~800 nm), its reflection peak intensity is lower than AlGa1−N. The intensity of AlxGa1−xN RLP broadens along the direction associated with the relaxation of the layer (the dashed black line). The AlGa1−N RLPs get closer to the fully strained position with an increase in x. Note that both AlN and Al0.75Ga0.25N have a similar Q value of −2.38 Å−1. An increase in the strain is observed with Al incorporation in AlGa1−N, despite of reductions in lattice mismatch. As seen in Figure 3, a strain complementary to AlGa1−N is induced in the AlN intermediate layer which increases with x as the AlxGa1−xN layer is relaxed and adds to the inherent strain that is already present in AlN. The broadening in the symmetric and asymmetric RLPs implies an increase in the screw and edge dislocations (which are in the order of 108–109 cm−2) respectively with x. The RSM and the 2θ-ω results show that the dislocations and the coherence lengths in AlxGa1−xN/AlN change with x. Lattice constants of hexagonal AlN are typically smaller than GaN and hence, a reduction in the lateral correlation lengths and an increase in the dislocations are seen as the AlGa1−N composition is varied from GaN to AlN. The overall in-plane strain (ε) and out-of-plane strain (ε) in the AlGa1−N layers were determined using Eq. (2)[38,40-42]: The calculated strains (ε and ε) are attributed to the biaxial ( and ) and hydrostatic (ε) strains as shown in Eq. (3)[34,36]. ( and are the biaxial strains along a- and c-directions, respectively.)where ε is defined as , is Poisson’s ratio of AlGa1−N calculated using Vegard’s law [43] and shown in Table 1. For the hexagonal crystal structure, the in-plane biaxial stress (σ) in the AlxGa1−xN epitaxial layer can be determined by σ = M, where M is the biaxial elastic modulus given by [41]. The elastic constants (C) of AlGa1−N (Table 1) can be obtained by Vegard’s law ([44,45]. The calculated strains, biaxial strains, hydrostatic strain, and biaxial stress for AlxGa1−xN epitaxial layers are summarized in Table 2. It can be seen that the in-plane (biaxial) strains are tensile, while the out-of-plane (biaxial) strains are compressive because of the different lattice mismatch along the in-plane and out-of-plane axes[19] as also seen in the HRXRD results.
Table 2

Measured in-plane and out-of-plane strains, biaxial strains, hydrostatic strain, and biaxial stress of AlGa1−N. Positive and negative values denote tensile and compressive strains respectively.

Al composition (x)In-plane strain (εa) [%]In-plane biaxial strain (\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\varepsilon }_{a}^{b}$$\end{document}εab) [%]Out-of-plane strain (εc) [%]Out-of-plane biaxial strain (\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\varepsilon }_{c}^{b}$$\end{document}εcb) [%]Hydrostatic strain (εh)Biaxial stress (σb) [GPa]
x = 0.230.60.6−0.3−0.31.06 × 10−62.9
x = 0.471.01.0−0.5−0.5−2.35 × 10−55.1
x = 0.751.21.2−0.6−0.6−3.50 × 10−66.3
Measured in-plane and out-of-plane strains, biaxial strains, hydrostatic strain, and biaxial stress of AlGa1−N. Positive and negative values denote tensile and compressive strains respectively. The biaxial strain has values close to the total strain in AlGa1−N due to the relatively smaller values of ε and very few impurities introduced during growth. Also, the full width at half maximum (FWHM) values of the HRXRD (0002) ω scans (not shown here) are found to be 627, 642, and 847 arcsec for Al0.23Ga0.77N, Al0.47Ga0.53N, and Al0.75Ga0.25N, respectively (Table 3)[32]. The lateral coherence lengths would range from 100 nm to 200 nm and have inverse proportionality with the Al content, indicating that the AlGa1−N samples used in this study are of good crystal quality.
Table 3

Summary of structural and optical results of the AlGa1−N thin films.

Al composition (x)FWHM of HRXRD [arcsec]Screw TD Density [cm−2]FWHM of PL [meV]Energy gap [eV]
x = 0.236277.9 × 108743.88
x = 0.476428.3 × 1081004.27
x = 0.758471.4 × 1092065.25
Summary of structural and optical results of the AlGa1−N thin films. The broadening of the FWHM of (0002) HRXRD ω scans in AlGa1−N could be associated with the screw (c-type) threading dislocation (TD) along the c-axis. Figure 4(a) presents the compositional dependence of screw (c-type) TD density and out-of-plane strain in the AlGa1−N thin films. The dislocation density of the AlGa1−N thin films can be estimated from:where D is the screw type TD[24], β is the FWHM of the (0002) ω scan, and b = 5.1855 Å is the Burgers vector length for screw-type TD. As x increases, both the screw type TD density and the strain increase (Fig. 4(a)). Evidently, the high density of screw dislocation observed in the Al-rich samples originated from a compressive strain along the c-axis (up to 0.6%) and a biaxial stress (up to 6.313 GPa), in AlxGa1−xN, as presented in Table 3.
Figure 4

Compositional dependence of (a) screw (c-type) TD density and out-of-plane strain, (b) PL FWHM and in-plane strain of AlGa1−N layers. The inset shows the room temperature PL spectra of Al0.23Ga0.77N, Al0.47Ga0.53N, and Al0.75Ga0.25N.

Compositional dependence of (a) screw (c-type) TD density and out-of-plane strain, (b) PL FWHM and in-plane strain of AlGa1−N layers. The inset shows the room temperature PL spectra of Al0.23Ga0.77N, Al0.47Ga0.53N, and Al0.75Ga0.25N. Photoluminescence measurements (Figure 4(b)) further indicate and help to understand the strain and stress in the epitaxial layers. A broadening of the AlxGa1−xN peaks in observed with an increase in x. Also, there is a shift in the peak positions compared to the unstrained energy gaps that are predicted by Vegard’s law. The PL peak positions are measured at 3.88, 4.27, and 5.25 eV for Al0.23Ga0.77N, Al0.47Ga0.53N, and Al0.75Ga0.25N, respectively. According to Vegard’s law, the predicted energy gap values for x = 0.23, 0.47, and 0.75 are 4.06, 4.73, and 5.51 eV respectively (considering Eg(AlN) = 6.2 eV, Eg(GaN) = 3.42 eV). If a bowing parameter of 1 eV is taken into consideration[46], the predicted bandgap values are 3.88, 4.47, and 5.32 eV for x = 0.23, 0.47, and 0.75, respectively. Smaller bandgap in the measured samples as compared to the predicted values, could be attributed more to the stronger tensile strain effect along the a-axis direction than the c-axis compressive strain (ε ≈ 2ε) in the AlGa1−N epitaxial layers and hence, to the overall larger lattice constants of AlxGa1−xN epitaxial layers as compared to unstrained AlGa1−N. The difference between the predicted and measured bandgap values is more for x = 0.47 and 0.75 than x = 0.23 due to more residual strain in AlxGa1−xN with high Al composition. Also, the bandgap increases with x as would be expected and seems to be tunable between GaN and AlN. The PL peak broadening, intensity suppression and peak shifts could have multiple origins such as a statistical variation in the composition, Al-induced alloy disorder, strain and dislocations. Raman spectra of the AlGa1−N samples under 532 nm excitation are shown in Figure 5. Two-mode behavior for the E2high phonon[47] and one-mode behavior for the A1LO phonon[48] are seen. Here, E2high and A1LO phonon modes correspond to the atomic oscillations in the c-plane (parallel to the a-axis) and along the c-axis, respectively. The phonon peaks exhibit a shift with increasing x. The E2high (GaN-like) phonon is located at 575, 587, and 607 cm−1 for x = 0.23, 0.47, and 0.75, respectively, while the E2high (AlN-like) phonon is located at ∼650 cm−1 with a weak composition dependence. The A1LO phonon also exhibits strong composition dependence, from 783 to 864 cm−1 when x increases from 0.23 to 0.75. A sharp peak at 750 cm−1 (marked with an asterisk) and a weak peak at 576 cm−1 (marked with an asterisk and most visible for x = 0.75 because the peak is overlaid by the strong E2high (GaN-like) peak) correspond to phonon vibrations of the the sapphire substrate. The composition-dependence behavior of the E2high (GaN-like) and A1LO modes is in good agreement with previous work on AlGa1−N epitaxial layers[48-50]wherein the Raman results also confirm the wurtzite structure of the AlGa1−N layer with its hexagonal [0001] crystal plane parallel to the c-plane sapphire substrate. Strain due to alloying seems to be the major mechanism for the observed Raman shifts (the difference in phonon energies due to substrate-induced strain is small). Moreover, the E2high (AlN-like) peak intensity varies with x, as the phonon vibrations are sensitive to atom compositions. Therefore, higher x values revealed more distinct E2high (AlN-like) phonon vibration peaks, which is typical of alloy semiconductors. The result also suggests that the AlN buffer layer quality is good, so there is a small substrate-induced strain in the AlGa1−N epitaxial layers.
Figure 5

Raman spectra for AlGa1−N/AlN thin films (x = 0.23, 0.47, 0.75) measured with a 532 nm excitation laser under ambient conditions. The Raman spectra for x = 0.47 and 0.75 are multiplied by a factor of two for clarity. The dashed lines marking the composition dependence of the E2high (GaN-like) and A1LO modes are guides to the eye. Asterisks near 576 (only observable for x = 0.75 because of overlapping with the E2high (GaN-like) mode) and 750 cm−1 show the c-plane sapphire substrate phonons.

Raman spectra for AlGa1−N/AlN thin films (x = 0.23, 0.47, 0.75) measured with a 532 nm excitation laser under ambient conditions. The Raman spectra for x = 0.47 and 0.75 are multiplied by a factor of two for clarity. The dashed lines marking the composition dependence of the E2high (GaN-like) and A1LO modes are guides to the eye. Asterisks near 576 (only observable for x = 0.75 because of overlapping with the E2high (GaN-like) mode) and 750 cm−1 show the c-plane sapphire substrate phonons.

Conclusion

In summary, the study focuses on the strain-stress status of AlGa1−N epitaxial layer grown by MOCVD on a c-plane sapphire substrate with AlN as intermediate layers. The lattice parameters reduce as the Al content in AlGa1−N is increased. The out-of-plane strain of AlGa1−N is compressive, and the in-plane strain is tensile. The strain increases with x, even though the lattice mismatch between AlGa1−N and AlN reduces. Broadening of the RSM peaks and the HRXRD rocking curve scans imply a consistent reduction in correlation lengths and higher dislocation densities with increasing x as the AlGa1−N composition is varied from GaN to AlN. The bandgap of AlxGa1−xN increases with x, as expected. Also, the values are smaller than the unstrained bandgap predicted by Vegard’s law, due to a larger tensile strain on the a-axis compared to the compressive strain on the c-axis. The E2high and LO phonons exhibit a shift with an increasing x caused due to the strain accompanied with alloying. Considering the potential of AlGa1−N for optical and electronic applications, this work adds towards the understanding of crystal and optical properties of AlxGa1−x1−xN/AlN structure with high x; which need to be addressed or utilized for the development of optimum AlGa1−N/AlN based devices.

Methods

Metal-organic chemical vapor deposition (MOCVD) growth

AlGa1−N thin films with varying x were grown on c-plane sapphire substrates by metal-organic chemical vapor deposition (MOCVD). The precursors for Al, Ga, and N, are trimethylaluminum (TMA), trimethylgallium (TMG), and ammonia (NH3), respectively. To remove surface contamination, sapphire substrates were heated at 1100 °C in H2 ambient prior to the growth. A 40 Torr chamber pressure was maintained for the growth of AlN and AlGa1−N epitaxial layers. A ~20 nm low-temperature (LT) AlN nucleation layer with a V/III ratio of 3000 was deposited on the sapphire substrate at 600 °C. The temperature was then increased to 1040 °C to grow a ~100 nm high-temperature (HT) AlN buffer layer. Finally, a ~800 nm AlGa1−N epitaxial layer was grown on the AlN layer at 1140 °C[3]. The samples were cooled in NH3 environment.

Materials characterizations

Synchrotron radiation HRXRD measurement were performed at 33IDD beamline at the Advanced Photon Source, Argonne National Laboratory. It is equipped with a standard six-circle Kappa-type diffractometer and Pilatus 100 K area detector. A deep ultraviolet (DUV) PL spectroscopy (excitation at 224 nm) was used to measure the optical properties of the AlxGa1−xN thin films. Micro-Raman spectroscopy was performed using a Horiba Jobin-Yvon Xplora confocal Raman spectrometer in a backscattering configuration with a 532 nm excitation laser and a grating of 1800 lines/mm.
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