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High gain Ga2O3 solar-blind photodetectors realized via a carrier multiplication process

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Abstract

Ga2O3 photodetectors with interdigitated electrodes have been designed and fabricated, and the Ga2O3 area exposed to illumination acts as the active layer of the photodetector, while the area covered by Au interdigital electrode provide an arena for carrier multiplication. The photodetectors show a maximum responsivity at around 255 nm and a cutoff wavelength of 260 nm, which lies in the solar-blind region. The responsivity of the photodetector reaches 17 A/W when the bias voltage is 20 V, which corresponds to a quantum efficiency of 8228%, amongst the best value ever reported in Ga2O3 film based solar-blind photodetectors.

© 2015 Optical Society of America

1. Introduction

Solar-blind photodetectors that can response to photons with wavelength shorter than 280 nm have attracted much attention in recent years for their versatile potential applications in missile warning, flame sensing, space communications, etc [16]. To date, wide bandagap semiconductors, such us AlGaN, MgZnO, and diamond, have been considered as promising candidates for solar-blind photodetectors [710]. Besides the above mentioned candidates, gallium oxide (Ga2O3) has also attracted much attention for its wide bandgap (4.8 eV), which lies sharply in the solar-blind spectrum region, and its high chemical and thermal stability, which is favorable for robust devices that can work in harsh environment [11]. Actually, many reports on Ga2O3 solar-blind photodetectors have appeared in recent years. Ga2O3 thin films [1214] nanowires [15] and single crystals [16,17] have been employed as the active layer for such photodetectors, and many types of Ga2O3 photodetectors, for example photoconductive type [12], Schottky structure [17], metal-semiconductor-metal structures [17], have been reported so far. How to realize high gain is one of the key issues for the future applications of Ga2O3 solar-blind photodetectors. To this end, some methods have been employed, and a typical one is to construct a photoconductive structure, in which the responsivity of the photodetector can be enhanced greatly with holes trapped by the surface states at the metal-semiconductor surface.5 Nevertheless, such a process will degrade the response time of the photodetectors drastically, which restricts the application of such photodetectors in many areas. It is accepted that carrier multiplication will occur via an impact ionization process under relatively large bias, and we have shown that if such a carrier multiplication can be employed in a photodetector, the responsivity of the photodetector will be enhanced greatly [1826]. However, such a strategy has only been applied in GaN and ZnO based ultraviolet photodetectors [21,27], while none report about this kind of mechanism in Ga2O3 photodetectors can be found up to date.

In this paper, Au/Ga2O3/Au structures with interdigital electrodes have been designed and constructed. The Ga2O3 area exposed to illumination acts as the active layer of the photodetector, while the area covered by Au interdigital electrode provides an arena for carrier multiplication that is responsible for the gain in the Ga2O3 photodetectors. The responsivity of the Ga2O3 photodetector can reach 17 A/W at 20 V bias, which corresponds to a quantum efficiency of 8228%, comparable to the best value ever reported in Ga2O3 film based photodetectors.

2. Experiments

The Ga2O3 films employed as the active layer of the photodetectors were grown on a-plane sapphire substrate by metal-organic chemical vapor deposition (MOCVD) technique. Oxygen (O2) and triethylgallium (TEGa) were employed as the precursor for the growth, and nitrogen (7 N) was used as the carrier gas. Briefly, the growth was carried out at a substrate temperature of 850 °C and a chamber pressure of around 500 Torr, and the mole ratio of TEGa/O2 that were introduced to the growth chamber during the growth process was around 300. The structural properties of the films were evaluated by an x-ray diffractometer with Cu Kα line (0.154 nm) as the radiation source. The absorption and transmission spectra of the films were recorded in a Shimadzu UV-3101PC scanning spectrophotometer. As for the fabrication of the photodetector, standard photolithography and lift-off techniques are used to define the interdigitated electrodes, which are based on a 200 nm Au metal stack. The fingers of the interdigitated electrodes are 10 μm in width and 500 μm in length with a spacing of 10 μm. The effective device area of the photodetector is 400 × 500 μm2. Note that the Ga2O3 area underneath the Au electrode will not be illuminated by the UV illumination because of the Au electrodes covering [28]. The electrical characteristics of the photodetectors were measured in an Agilent B1500A Semiconductor Device Analyzer. The photoresponse of the photodetectors was measured in a SPEX scanning monochromator employing a 150 W Xe lamp as the illumination source. The spectrum of the Xe lamp can cover from 200 nm to over 1000 nm, and the responsivity spectrum is obtained by measuring the photocurrent (calibrated with a standard Si photodiode) under the illumination of the Xe lamp spectrum from 200 nm to 500 nm using the scanning monochromator.

3. Results and discussion

The typical absorption spectra of the Ga2O3 films are shown in Fig. 1(a). It can be seen that the films have a strong absorption in the solar-blind spectrum region with a sharp absorption edge at around 254 nm, while they are almost transparent in the visible region. The above characters are favorable for their application in high-performance solar-blind photodetectors. For β-Ga2O3 with a direct bandgap, the absorption follows Eq. (1):

(αhν)2=B(hνEg)
Where α is the absorption coefficient, hν is the energy of the incident photon, B is a constant, and Eg is the band gap. The optical absorption coefficient, α, of the film is evaluated using the relation:
α=[1d]ln(10A)
Where A is the absorbance, and d is the film thickness. Eq. (1) can be simplified as
A2=Bd2h2ν2(hνEg)
The bandgap is determined by extrapolating the linear region of the plot A2 vs and taking the intercept on the -axis. The derived bandgap is ~4.98 eV as shown in the inset of Fig. 1(a). The above value is in rough agreement with the bandgap of Ga2O3 reported in literature (4.8 eV) [14]. Figure 1(b) illustrates the x-ray diffraction (XRD) pattern of the Ga2O3 films. Besides the diffraction from the sapphire substrate, two peaks can be observed. The peak located at 18.78° can be indexed to the diffraction from (1¯02) facet [29], while the one at 34.97° to that from the (111) facet of β-Ga2O3 [30]. The XRD data reveal that the Ga2O3 films are crystallized in monoclinic structure.

 figure: Fig. 1

Fig. 1 Room temperature absorption spectrum of the Ga2O3 films, and the inset shows A2 versus of the β-Ga2O3 thin films (a) and the XRD pattern of the β-Ga2O3 films (b).

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Figure 2 shows the current–voltage (I– V) characteristics of the Au/Ga2O3/Au structure measured under dark and 255 nm light illumination conditions and the optical power density of the illumination source is 0.12 μW/mm2. Note that the dark current of the device is about 6.2 × 10−10 A when the bias is 20 V, while under the illumination of the 255 nm light, the current has been increased to 2.9 × 10−6 A, that is the current has been enhanced by over three orders. The above phenomenon means that the resistance of the Ga2O3 films has been decreased significantly under the illumination of the 255 nm light. The significant increase of the current under illumination promises that high performance photodetectors may be realized from the Ga2O3 films.

 figure: Fig. 2

Fig. 2 I– V characteristics of the Ga2O3 photodetector measured under dark and 255 nm light illumination conditions.

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The typical photoresponse spectrum of the Au/Ga2O3/Au structured photodetector is shown in Fig. 3. The spectrum shows a predominant peak at around 255 nm, and the cutoff wavelength of the photodetector occurs at ~260 nm. The UV-to-visible rejection ratio that is defined as the responsivity ratio at 255 nm and that at 450 nm of around 8.5 × 106 is achieved in the photodetector. The inset of Fig. 3 shows the maximum responsivity of the photodetector as a function of the applied bias. One can see in the low bias range, the responsivity increases gradually with the bias, but it increases abruptly when the bias is over 6 V. The quantum efficiency of the photodetector as a function of the applied bias is also shown in the inset of Fig. 3, in which the extermal quantum efficiency η is given by the following formula [31]:

η=hcRλ(eλ)
Where Rλ is the responsivity of a photodetector, h is Planck’s constant, c is the velocity of light, e is the basic electron charge, and λ is the incident light wavelength. One can see that the quantum efficiency exceeds 100% when the bias is larger than 8 V and reaches 8228% at 20 V, which means that there is large gain in the photodetector. The detectivity (D*) of a photodetector can be determined by the following expression [32]:
D*=R2qJd
where R is the responsivity of the photodetector, q is the elemental charge and Jd is the dark current density. Considering that R = 17 A/W, Jd = 1.85 × 10−6 A/cm−2, one can deduce that the detectivity of the photodetector D* = 7.0 × 1012 Jones from Eq. (5). Table 1 shows the comparison of the responsivity and external quantum efficiency of the reported β-Ga2O3 film based photodetectors, one can see from the table that the responsivity reported in this paper is amongst the best value ever reported for Ga2O3 film based photodetectors.

 figure: Fig. 3

Fig. 3 A typical photoresponse spectrum of the photodetector at 20 V, and the inset shows the maximum responsivity and quantum efficiency of the photodetector as a function of the applied bias.

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Tables Icon

Table 1. Comparison of the photoresponse parameters among β-Ga2O3 film based photodetectors.

The electric potential of the Au/Ga2O3/Au structure under 20 V is simulated by COMSOL Multiphysics software. There are 20 pairs of interdigital electrodes in the device, and for the simulation, one pair of the interdigital electrode is employed as the example. The width of the fingers is 10 μm, and the length is 500 μm, and the spacing between the adjacent fingers is 10 μm. The resistance of the Ga2O3 films is in the order of 10 GΩ under dark conditions, while it is around 10 MΩ under the illumination of the 255 nm light. The parameters used for the simulation is as follows: bandgap: 4.98 eV; Mobility: 300 cm2/Vs; Relative permittivity: 10; Thermal conductivity: 0.14 W/cmK. Figure 4(a) shows the dark condition. One can see that there is no intersection between electric field lines of the positive pole and the negative pole, which means the Ga2O3 is totally insulating under dark conditions. Figure 4(b) shows the condition with 255 nm light illumination. One can see that the electric potential is mainly focused on the Ga2O3 surface and the density of electric potential line beneath the positive pole is the highest, which means that there exists relatively high electric field, and carrier multiplication prefers to occur there.

 figure: Fig. 4

Fig. 4 Simulated electric potential profile of the Au/Ga2O3/Au structure under 20 V with (a) and without (b) 255 nm light illumination conditions.

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There are three mainly mechanisms, that is photoconductive gain, Zener tunneling, and avalanche multiplication, may contribute to the high responsivity and quantum efficiency of a photodetector. As for Zener tunneling, it usually occurs in highly doped semiconductors under small bias [37], while in our case, the Ga2O3 films have not been doped at all, so the high responsivity and quantum efficiency caused by Zener tunneling may not exist in the Au/Ga2O3/Au structure. With reference to the photoconductive gain, the responsivity tends to saturate at elevated bias [31]. However, from the inset of Fig. 3, one can see that the responsivity of the photodetector increases gradually and then abruptly with the appliedvoltage, indicating that the photoconductive gain cannot be the dominant factor in this case. Thus it is speculated that the gain in the Ga2O3 solar-blind photodetector may comes from the carrier multiplication, which can be understood as follows: When light is illuminated onto the Au/Ga2O3/Au structure, because of interdigitated structure, only the area without the electrode is exposed to the UV illumination, while the area underneath the Au electrode cannot be illuminated, the situation of which is shown schematically in Fig. 5(a). It is known that under the illumination of UV light, the photons with their energy larger than the bandgap of Ga2O3 will be absorbed, and the electrons in the valance band of Ga2O3 will excited to its conduction band, and holes are left in the valance band. This is the generation process of photogenerated electrons and holes. One can see from the I- V curve shown in Fig. 2 that upon the illumination of UV light, the resistivity of the Ga2O3 will be decreased significantly. That is, the resistivity of the area under the exposure of the UV illumination will be decreased greatly, while that of the area underneath the Au electrode is still large. Then when the bias voltage is applied onto the structure, most of the bias will be applied onto the area underneath the Au electrode, and the electric field in such area will be very large, as the situation shown in Fig. 4. Then when the photogenerated carriers are drifted into this area, the carriers be accelerated greatly, and the accelerated carriers may impact with the lattice of the Ga2O3 to release their kinetic energy and generate additional electrons and holes. The generated electrons and holes will again gain much kinetic energy from the electric field and generate more additional electrons and holes. In this way, carrier multiplication occurs [3842], and the number of the carriers that can be collected by the Au interdigital electrode will be increased greatly, then the great gain of the photodetectors will be achieved, as shown in Fig. 5(b).

 figure: Fig. 5

Fig. 5 (a) Side view of the Au/Ga2O3/Au structure under 255 nm illumination and (b) Schematic bandgap alignment of the Ga2O3 structure under reverse bias.

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4. Conclusion

In summary, Ga2O3 solar-blind photodetectors have been fabricated from Au/Ga2O3/Au structures, and the photodetector exhibits a responsivity of 17 A/W, a UV-to-visible rejection ratio with 8.5 × 106, and a quantum efficiency of around 8228% at 20 V bias, which are comparable to the best results in Ga2O3 film based photodetectors. The optical gain in the photodetector has been attributed to come from the carrier multiplication occurred in the Ga2O3 area cover by the interdigital Au electrode. The results reported in this paper may provide a promising route to high-performance Ga2O3 solar-blind photodetectors.

Acknowledgments

This work is financially supported by the National Basic Research Program of China (2011CB302006), the National Science Foundation for Distinguished Young Scholars of China (61425021), the Natural Science Foundation of China (11134009, 11374296, 61376054, and 61177040), and the Science and Technology Developing Project of Jilin Province (20111801).

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Figures (5)

Fig. 1
Fig. 1 Room temperature absorption spectrum of the Ga2O3 films, and the inset shows A2 versus of the β-Ga2O3 thin films (a) and the XRD pattern of the β-Ga2O3 films (b).
Fig. 2
Fig. 2 I– V characteristics of the Ga2O3 photodetector measured under dark and 255 nm light illumination conditions.
Fig. 3
Fig. 3 A typical photoresponse spectrum of the photodetector at 20 V, and the inset shows the maximum responsivity and quantum efficiency of the photodetector as a function of the applied bias.
Fig. 4
Fig. 4 Simulated electric potential profile of the Au/Ga2O3/Au structure under 20 V with (a) and without (b) 255 nm light illumination conditions.
Fig. 5
Fig. 5 (a) Side view of the Au/Ga2O3/Au structure under 255 nm illumination and (b) Schematic bandgap alignment of the Ga2O3 structure under reverse bias.

Tables (1)

Tables Icon

Table 1 Comparison of the photoresponse parameters among β-Ga2O3 film based photodetectors.

Equations (5)

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( αhν ) 2 =B( hν E g )
α=[ 1 d ]ln( 10 A )
A 2 = B d 2 h 2 ν 2 ( hν E g )
η= hc R λ ( eλ )
D * = R 2q J d
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