SSRN 4679104
SSRN 4679104
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CBD method
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Faculty of Physics, Shahrood University of Technology, Shahrood, Iran.
* h_eshghi@shahroodut.ac.ir
fateme.batvandi1367@gmail.com
Abstract
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In this study, we studied the influence of zinc nitrate hexahydrate (Zn(NO3)2.6H2O) precursor
response of the samples to the blue, green, and red light LEDs. The layers were characterised
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by FESEM, EDX, XRD, PL, UV-Vis. reflectance spectra, and also, I-V and I-t in the dark
and under light illuminations. We found, depending on the precursor concentration: (1) the
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ZnO layers, while having a polycrystalline structure with a hexagonal (wurtzite) phase
mainly grown along the (002) direction, consist of nanorods (NRs) with different dimeters
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and lengths; (2) The optical reflectance spectra of the samples showed that the deposition of
the ZnO-NRs on the p-Si substrate acting as an antireflecting coating, and in S0.05 it reduced
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the visible light reflectance to less than ~ 2 %; (3) the analysis of the dark I-V data showed
the synthesised devices have rectifying behaviour; (4) the analysis of the I-t data, operated at
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-5 V, showed that the fabricated samples have a fast-switching characteristic (≈ 65 ms); (5)
the sample with a 0.05 M concentration, as the optimal layer, with the lowest light reflectance
feature, has the maximum light sensitivity (S=IP/ID) to various visible light illuminations (460
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1. Introduction
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In recent years, p-n heterostructure photodetectors based on nanomaterials have received
much attention [1–3]. Meanwhile, photodiodes (PDs) can detect light in different wavelength
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ranges, depending on the materials used. A photodiode acts as a normal diode when it is in
the dark, which provides strong electrical conduction in forward bias and very weak in
reverse bias. When a photodiode is exposed to light, a photocurrent is produced that is easily
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detected in reverse bias. Applying a reverse bias to a photodiode leads to an increase in the
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width of the depletion layer and also to a strengthening in the electric field at the junction,
which are very important parameters in improving the performance of the photodiode.
Among various materials, metal oxide compounds such as zinc oxide (ZnO) have attracted a
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lot of attention due to their outstanding and unique properties. ZnO thin film with a wide
band gap energy (3.3 eV) [4,5] and high transparency (~ 80–90%) in the visible (Vis) and
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infrared (IR) regions, thus acting as a window layer, is a promising material in contact with
the p-Si substrate [6–13]. In this configuration, the Si substrate acts as a light-absorbing layer
[14–18]. To prepare ZnO thin film, several deposition techniques, including sol-gel [19],
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radio frequency (RF) sputtering [20–22], chemical bath deposition (CBD) [23–25], and spray
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pyrolysis [26], are used. Several research articles related to n-ZnO/p-Si heterostructures for
the fabrication of UV-PDs have been reported [27–30]. However, to the best of our
knowledge, except for a few, not much work has been done on the application of this
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structure in the visible range. Karthick et al. [31] reported the synthesis of ZnO nanoparticles
using the direct injection flame synthesis technique on a p-Si substrate for visible light
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photodetection applications. Through this investigation, they found that ZnO nanoparticles
(NPs) have a mixed morphology, including nanorods (NRs), nanoneedles, and nanoplates,
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with an average particle size of 127 nm and an optical bandgap of 3.27 eV. The synthesised
ZnO-NPs were then coated on the p-Si substrate. They showed that the fabricated n-ZnO/p-Si
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photodiode in darkness has an ideality factor of 4.10, a barrier height of 0.763 eV, and a
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saturation current of 6.95×10-6 A. According to this report, the fabricated device has a
photosensitivity (the ratio of the photocurrent current to the dark current) of 535% under
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In this investigation, first we studied the physical properties of ZnO thin layers prepared
by spin coating, as the seed layer, followed by the chemical bath deposition (CBD) method
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using various precursor concentrations on a p-Si substrate, that led to the formation of ZnO-
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NRs, acting as an antireflecting coating. Through this study, we compared and discussed the
heterostructure diodes in the dark and under various visible (blue, green, and red) light-
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emitting diodes (LEDs) light illumination conditions.
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2. Experimental
deposition (CBD) method. The preparation process consisted of three steps: In the first step,
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the p-Si (1–10 Ω.cm) substrates were cleaned using an ultrasonic bath containing ethanol and
deionized water for 20 min., then immersed in a solution (HF:H2O=1:4) to remove the
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possible thin layer of SiO2 from the surface, and dried with air flow. In the second step, the
ZnO seed layer was deposited on the Si substrate using the spin coating method. In this stage,
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a 0.76 M zinc acetate (Zn(CH3COO)2.2H2O) was used as the zinc salt and ethanol as the
solvent at 70 °C. The solution was then dropped on the Si substrate and dried at 300°C for 10
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min. This process was repeated three times, and finally it was annealed at 300 °C for 1 hour.
In the third step, the growth of ZnO-NRs on top of the seed layer/p-Si was done by the CBD
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98%) with various concentrations of 0.03, 0.05, and 0.07 M and 50 ml of an aqueous solution
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of hexamethylene tetramine (C6H12N4) (with a purity of 99%) were mixed together at 70 °C.
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All the seeded Si substrates were then placed in these solutions for 3 hours at 95 °C. The
fabricated samples were labelled S0.03, S0.05, and S0.07, respectively. To prepare samples
for use as photodiodes (PDs), an Ag metallic film using a shadow mask was deposited on the
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ZnO layers with a thickness of 120 nm for the front contact, and for the back contact, an Al
metallic layer was deposited on the rear of the Si substrate by sputtering method.
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It is noticeable that the main chemical reactions for the fabrication of ZnO-NRs through
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the above process could be expected to take place as the following chemical reactions [25]:
NH3 + H2O↔NH+
4 + OH
―
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Zn+2 + 2OH―↔ZnO + H2O (3)
characteristics: for the surface and cross-section morphology of the layers a Zeiss Sigma 300-
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HV field emission scanning electron microscope; for the structural properties, an X-ray
diffractometer (D8 Advance Bruker) using Cu-Kα radiation (=1.5404 Å) in the 2θ range 20–
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wavelength of 325 nm; finally, in order to measure the current-voltage (I-V) and current-time
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(I-t) data of the fabricated heterojunction PDs both in the dark and under 1 W LEDs
illuminating at blue-450 nm, green-514 nm, and red-622 nm, an electrochemical analysis
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3.1 Surface Morphology
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Fig. 1 shows the top and cross-sectional FESEM images, as well as the energy dispersive
analysis by X-ray (EDX) spectra of the ZnO layers synthesised with different precursor
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concentrations on the p-Si substrate, labelled as S0.03, S0.05, and S0.07, respectively. As is
obvious, all samples contain compact NRs with a hexagonal cross-section almost
perpendicular to the substrate. These images also confirm that the variations in the precursor
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concentration have an influence on the morphology of the layers, including the length and
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diameter of the ZnO-NRs grown on the Si substrate (Table 1). These results show that the
grown NRs in S0.05 have the largest length and diameter. An important geometrical quantity
that is considered a measure of the surface to the volume of the synthesised nanostructures is
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called the aspect ratio. This quantity, which is defined as the ratio of length to width of NRs,
is critical for devices whose functionality depends on the surface area available for gas or
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light interaction. As shown in Table 1, among these layers, S0.05 has the largest average
length (1200 nm) and the aspect ratio (15). In addition to the Si element that corresponds to
the substrate, the EDX analysis, which reveals the stoichiometry of the layer, confirms the
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presence of Zn and O elements (Fig. 1). The atomic percentages of the studied layers are
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shown in the inset. According to these results, the contribution of O-atoms is higher than
50%, while it is lower for Zn-atoms. This could be considered evidence for the presence of
oxygen interstitial (Zni) and zinc vacancies (VZn) as intrinsic crystalline defects in the
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synthesised layers. A simple calculation shows that the ratio of atomic percentages of Zn:O in
sample S0.05 has the highest value (0.808), which is closer to 1 as the ideal elemental
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composition. In fact, variation in stoichiometry, and thus the number of crystalline defects,
could affect the structural and optical characteristics of the layers. As discussed in the
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following sections, these properties have a great impact on the behaviour of their
corresponding photodiodes.
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3.2 Structural Properties
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The XRD diffractograms of the examined samples are shown in Figs. 2(a,b). Fig. 2a
shows the diffractogram patterns of the seed and S0.03 samples for a clear comparison of
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their constituent peaks intensity. Fig. 2b shows the diffractogram related to our studied
samples. Based on these results, each pattern contains various peaks positioned at 2θ angles
of 31.85, 34.61, 36.39, 47.69, and 63.20º, corresponding to (100), (002), (101), (102), and
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(110), respectively (JCPDS 36-1451). While there is no secondary phase in the synthesised
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samples, all of the orientations are related to the ZnO hexagonal (wurtzite) phase. It is notable
that based on these spectra, the synthesised layers are mainly grown along the (002) direction,
indicating that the crystallites are growing along the c-axis normal to the substrate. This
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preferential growth direction leads to the formation of ZnO-NRs with hexagonal bases,
(δ), induced stresses (ε), lattice constants (a and c), interplanner spacing dhkl for the (hkl)
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planes, volume (V) of the unit cell, and Zn-O bond length (L), the following equations were
used [32]:
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𝛿 = 1 𝐷2 (5)
𝛽 𝑐𝑜𝑠 𝜃
𝜀= 4
(6)
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1
( )+ 𝑙2
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4 ℎ2 + ℎ𝑘 + 𝑘2
𝑑2ℎ𝑘𝑙 =3 𝑐2
(8)
𝑎2
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V=0.866a2c (9)
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2
a2
+ ( ― z) c2
1
L= (10)
3 2
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a2 1
z= 2 +4 (11)
3c
where λ is the wavelength of X-ray radiation, β is the full width at half maximum (FWHM in
radians) of the diffracted peak, and θ is the Bragg angle. Table 2 shows the calculated
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structural parameters. These analyses show that the structural properties of the fabricated
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ZnO layers depend on the initial precursor concentration. As seen, sample S0.05 has the
nearest a, c, and c/a values to those of the standard expected values of 3.2498 Å, 5.2066 Å,
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and 1.6021, respectively (JCPDS 36-1451). According to these analyses, although this
sample also has the highest unit cell volume and Zn-O bond length, S0.03 has the lowest
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values. In addition to these analyses, a close look into (002) diffracted peaks in S0.03, S0.05,
and S0.07 samples (the inset) reveals that they are located at slightly different 2θ angles of
34.72, 34.45, and 34.68º, respectively. The reason for these variations could be explained
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considering the increment in the Zn-O bond length [32]. Also using eq. (8), taking the
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variation of d002-spacing values into account, S0.05 has the highest value and S0.03 has the
lowest value.
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The optical reflectance spectra of the studied samples, together with the visible LEDs
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(blue, green, and red) spectra, are shown in Fig. 3a. As evident, the amount of reflection
through the measured wavelength range is low (less than 9%), which means the ZnO layers
are acting as antireflecting coatings. A close look at these reflectance spectra shows that there
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is no particular order among them, i.e., S0.03/S0.05 has the highest/lowest value. The
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different amount of reflection could be due to differences in the layers’ morphology,
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compactness, stoichiometry, thickness, and crystallinity. As mentioned in Section 3.4.2, a
decrease in reflectivity may result in an increase in light absorption, which in turn raises the
photodiode's photocurrent.
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In order to determine the optical band gap (Eg) of the layers, first we evaluate the optical
absorption coefficient (αλ) of the layers using the reflectance data (Rλ) [33]:
(1 ― 𝑅𝜆)2
(12)
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𝛼𝜆 = 𝐹(𝑅) = 2𝑅𝜆
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Then, we used the transformed Kubelka-Munk function [34]:
with the process of optical absorption. Theoretically, for direct and indirect allowed
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transitions, respectively, m = 2 or 0.5. By extrapolating the straight section to the energy axis,
the samples' direct optical band gaps were calculated, i.e., (𝛼ℎ𝜈)2 = 0, Fig. 3b. According to
these results, S0.05 has the lowest band gap (3.27 eV), while S0.03 has the highest value
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(3.31 eV). These variations could be explained by the occurrence of the quantum-confined
effect. This phenomenon mainly originates from the differences in the average grain size,
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which in turn is related to the volume (V) of the unit cell and the values of the lattice
We studied the photoluminescence (PL) spectra of the materials to fully investigate their
optical properties (Fig. 4a). The quality of a material's crystal structure can be determined
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using the PL spectrum, which can also be used to identify various structural defects.
According to the basic principles of photoluminescence theory, in an ideal direct band gap
conduction band and holes in the valance band, close to the band gap energy of the layer, is
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expected (here, the sharp peaks correspond to the short UV range of 380–383 nm). In reality,
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due to the formation of intrinsic crystalline defects that occur through the growth process of
the samples, there is a possibility of the presence of energy levels within the band gap energy,
leading to emission peak(s) related to longer wavelengths (here those that appeared in the
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visible range of 400–700 nm).
For a more detailed analysis, among various samples, we have selected the PL spectrum
for S0.05 with the highest UV intensity peak and widest visible peaks. Fig. 4b illustrates the
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deconvolutions of the PL spectrum in this sample. As evident from this spectrum, it could be
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deconvoluted by four emission peaks: a prominent peak located at 382 nm (P1-UV), a peak at
420 nm (P2-violet), and two broad peaks, one around 570 nm (P3-yellow) and the other at
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700 nm (P4-red). The UV peak could be attributed to the direct recombination of the free
excitons; the violet peak could be ascribed to the electron transition from the bottom of the
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conduction band (EC) to the zinc vacancy (VZn) level [35], and/or the electron transition from
interstitial zinc (Zni) level to the top of the valence band (EV) [36], well consistent with the
EDX analysis (Table 1); and the broad visible emissions, between 500 and 700 nm, could be
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related to the oxygen vacancies and surface states as the intrinsic defects’ levels within the
band gap energy [37,38]. Since the intensity of the emission peaks in the visible region is
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affected by the number of crystalline deficiencies, the quality of the synthesised layers can be
evaluated by finding the ratio of the intensity of the UV (P1) to the visible peak (mainly P3).
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Therefore, the larger this ratio is in a sample, the lower the density of crystalline defects in
that sample. Here in these samples, this ratio is: 5.31, 5.54, and 4.97, respectively, with the
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highest in S0.05.
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Fig. 5 shows the room-temperature semi-logarithmic current-voltage (I-V) plots of the
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Ag/ZnO/p-Si/Al heterostructure samples in dark conditions. It is clear that all samples exhibit
rectifying behaviour, which is measured by the parameter called the rectification ratio (𝑅𝑅 =
𝐼𝐹
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𝐼𝑅), for a given applied forward and reverse bias voltage. The estimated values for this
parameter in the examined samples at ±5 V are shown in Table 3. As seen, the RR value of
the fabricated diodes increases with increasing the ZnO precursor concentration. The amount
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of the RR could be considered a measure of the strength of the built-in potential at the
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junction [39].
The presence of the ZnO layer between the metal and semiconductor in this structure
modifies the voltage across the diode. Thus, the thermionic emission (TE) theory could be
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used to describe the diode I-V relationship in these devices [40]:
[ ((
𝐼 = 𝐼𝑠 exp
𝑞 𝑉 ― 𝐼𝑅𝑠)
) ] = 𝐴𝐴∗𝑇2𝑒𝑥𝑝( ― 𝑞𝜑𝑘𝑇 )[𝑒𝑥𝑝(𝑞(𝑉𝑛𝑘𝑇
𝐵 ― 𝐼𝑅 )
𝑠
)] (14)
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𝑛𝑘𝑇
where Is denotes the reverse saturation current, q is the electron charge, V is the applied
voltage, Rs is the series resistance, n represents the diode ideality factor, k is the Boltzmann
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constant, T is the absolute temperature, A is the diode area (= 0.265 cm2), A* is the
Richardson constant (= 32 A/K2cm2 for p-Si), and φB is the zero-bias potential barrier.
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According to eq. (14), the series resistance causes the voltage to be lower by an amount of
IRs. To simplify this equation, we have used the low voltage range (0.1 <V< 0.2 V), thus the
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low applied current region. In this region, the amount of the voltage drop (IRs) is negligible,
𝑞𝑉
𝐼 = 𝐼𝑠𝑒𝑥𝑝 (𝑛𝑘𝑇) (15)
Now, the parameters Is and n could be found from the y-intersect and the slope of the fitted
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q dV
line of the semi-logarithmic forward bias I-V plot, i.e., n = kT d(lnI), respectively. The results
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of these analyses are shown in Table 3. The noticeable points in these results could be
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classified as the following: (a) Each sample under study has an ideality factor greater than 1.
This indicates that the current mechanism deviates from the ideal thermionic emission theory.
This situation could be due to the presence of a thin interfacial native layer (SiO2) between
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the n-ZnO/p-Si interface, the effect of barrier inhomogeneities, interface states related to the
ZnO thin film/Si substrate lattice mismatch, and secondary current processes like generation,
recombination and tunnelling currents [31,41-43]; (b) These analyses indicate that as the zinc
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precursor concentration increases, the ideality factor (n) of the samples decreases, and in turn,
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the RR values increase; (c) Considering the values of reverse saturation current (Is), it is
notable that, compared to other samples, S0.05 has the minimum value. This could originate
W power blue, green, and red LEDs. The spectra of the light sources are shown in Fig. 3a. In
order to study the details of the optoelectronic properties of the samples, we have investigated
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the current voltage (I-V), Fig. 6, and the current time (I-t), Fig. 7. According to I-V data,
under light illuminations, the electrical characteristics of the studied samples in reverse bias
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voltage are significantly different from dark conditions (~ 2 to 3 orders of magnitude) than in
forward bias (~ 2 to 8 times). These differences could originate from: (a) an increment in the
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depletion layer width and also in the internal electric field at the ZnO/Si junction in reverse
bias; (b) the weak leakage dark current (~ 1 µA) that passes through the samples in reverse
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specifications such as response times, including the rise time (τR), which is the time interval
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for the current to increase from 10 to 90% of the maximum photocurrent when the diode is
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switched on by light; the decay time (τD), which is the time interval for the current to drop
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from 90% of its initial value to 10% when light is off; and the light sensitivity of the device 𝑆
( = (𝐼𝐿 ― 𝐼𝐷) 𝐼𝐷 = 𝐼𝑃 𝐼𝐷) at a given voltage, where IL, ID, and IP are the light, dark, and
photo currents, respectively. All this information can be obtained using the transient
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photoresponse, i.e., I-t measurement data (Fig. 7). Through these measurements, the applied
voltage is -5 V, and the light source is turned “off” and “on” in 20 s intervals. As evident, all
samples show sharp changes in the current while the light source is switched from “off” to
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“on” and vice versa. Table 4 shows the results of these analyses for τR, τD, and S in these
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devices. Based on the detailed analysis, we found the studied samples have quick response
times (~ 65 ms) to the “on-off” switching process. In a comparative study between these
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results, the following points are noticeable: (a) Among the studied samples, S0.05 has the
maximum photocurrent (IP) and also has the highest light sensitivity (S) to various visible
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light illuminations. Due to the fact that in the n-ZnO/p-Si heterostructure, the visible light
absorption mainly takes place through the Si side at the junction, the variations for IP could
originate because of the amount of optical absorbance (A) of the constituent layers, which is
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related to the reflectivity (R) of the layers by the equation A+R = 1. A quick look at Fig. 3a
shows S0.05 has the lowest reflectance compared to other samples and, therefore, the highest
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light absorbance, leading to the highest photocarrier generation. This issue is true for other
samples as well; (b) With increasing the wavelengths of the incident light (i.e., from blue to
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red), the amount of the corresponding photocurrent has decreased. It is known that, as the
photon flux (∅) travels through a semiconductor, the photon flux decreases due to the
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absorption process according to ∅(𝑥) = ∅0𝑒―𝛼𝑥, where ∅0 is the photon flux at 𝑥 = 0, and α is
the absorption coefficient, which is a function of incident light wavelength. Fig. 7d shows the
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the optical flux will be absorbed over a distance W = 1/α, called the penetration depth, which
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is also shown in Fig. 7d. In a photodiode, only a part of the photons that are absorbed in the
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active region (the depletion region and that of the electrons’ diffusion length, defined as the
average distance away from the boundary of the depletion region) can contribute to the
photocurrent of the device. Since the carriers generated outside the depletion region must
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diffuse to the junction, resulting in considerable time delay, to minimise the diffusion effect,
i.e., the response times, the incident light should be absorbed very close to the junction,
mainly inside the depletion region [44]. According to the plot shown in Fig. 7d, the
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penetration depths for our desired blue, green, and red lights are about 0.4, 0.9, and 2.1 µm.
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Thus, it is expected that the photo-carriers generated by the absorption of the blue light are
mostly within the depletion region, while the photo-carriers related to the absorption of the
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green and red lights could be partly outside this region, leading to a lower photocurrent.
4. Conclusions
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Using different precursor concentrations on a p-Si substrate, we first investigated the
physical properties of ZnO thin layers prepared by spin coating for the seed layer and then the
chemical bath deposition (CBD) method for the formation of ZnO-NRs. The FESEM images
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of the ZnO layers showed that the deposited layers consist of a continuous bottom layer
related to the seed layer, on which there are relatively long (700–1200 nm) and compact
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ZnO-NRs. Also, the EDX results showed that the contribution of O-atoms is higher than
50%, while it is lower for Zn-atoms. The XRD diffractograms of the samples confirmed that
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the synthesised ZnO layers have a polycrystalline structure with a hexagonal (wurtzite) phase
mainly grown along the (002) direction. The optical reflectance spectra of the samples
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showed that the deposition of the ZnO-NRs on the p-Si substrate acted as antireflecting
coatings and in S0.05 it reduced the visible light reflectance to less than ~ 2 %. The Kubelka-
Munk relation was utilised to analyse the data, and the results showed that the band gap
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energy for these layers is between 3.27 and 3.31 eV. These values are in good agreement with
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the wavelength of the corresponding PL peak intensity. Next, we discussed how the precursor
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concentration affected the I-V rectifying behaviour of Ag/n-ZnO-NRs/p-Si/Al heterostructure
photodiodes under different visible light illumination circumstances (1 W blue, green, and red
LEDs) as well as in the dark, using room-temperature I-V and I-t characteristics of the
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samples. All of the examined samples were found to have a rectifying characteristic, with
rectification ratios ranging from 334 to 851. The analysis of the dark I-V data, based on the
thermionic emission theory, revealed that with increasing the precursor concentration, the
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ideality factors of the samples decreased while their rectification ratios increased. The
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analysis of I-t data, operated at -5 V, showed that all the fabricated samples have a fast-
studied samples show different amounts of visible light reflectance. Based on this feature, we
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found that S0.05, with the lowest light reflectance, has the maximum light sensitivity
(S=IP/ID) to various visible light illuminations (460 for blue, 201 for green, and 190 for red).
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This research did not receive any specific grant from funding agencies in the public, commercial,
or not-for-profit sectors.
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Figure Captions
Fig. 1: The top and cross-section views of the FESEM images and EDX patterns of the
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studied ZnO layers grown on p-Si substrate.
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Fig. 2: (a) The XRD patterns of the seed layer and S0.03 for a comparison between their peak
intensity; (b) The corresponding patterns for the ZnO-NRs arrays of the studied samples with
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different precursor concentrations. The inset shows a closer look of the (002) peak within the
34.0–35.0º range.
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Fig. 3: (a) The reflectance spectra (Rλ) of the samples with different precursor concentrations,
together with the illuminated visible light LEDs’ spectra; (b) the detailed evaluation of the
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Fig. 4: (a) The PL spectra of the studied samples; (b) the deconvoluted PL spectrum of
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sample S0.05.
Fig. 5: The semi-log I-V characteristics of the studied samples in the dark and at room
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temperature.
Fig. 6: The semi-log I-V characteristics of (a) S0.03, (b) S0.05, and (c) S0.07.
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Fig. 7: (a-c) The transient response (I-t) of the studied samples in the dark and under visible
(blue, green, and red) LEDs illuminations; (d) Light absorption coefficient and penetration
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Figures
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Fig. 1
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Fig. 2
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Fig. 3
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Fig. 4
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Fig. 5
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Fig. 6
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Fig. 7
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Tables
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Table 1: The detailed geometrical characteristics and EDX analysis data of the studied ZnO-
NRs layers.
(nm) (nm)
S0.03 70 730 10.4
S0.05 80 1200 15.0
S0.07 85 700 8.2
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Table 2: Various crystallite parameters in the studied samples, including crystalline size (D),
micro-strains (ε), dislocation density (δ), volume of the unit cell (V), Zn-O bond length (L),
S0.03 34.7200 25.15 1.37 1.58 46.7426 1.9651 2.5828 3.2325 5.1656 1.5980
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S0.05 34.4780 24.91 1.39 1.61 47.5585 1.9769 2.6011 3.2491 5.2022 1.6011
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S0.07 34.6400 27.38 1.26 1.33 46.9470 1.9683 2.5880 3.2363 5.1760 1.5993
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Table 3: The diode parameters for the n-ZnO/p-Si heterostructures evaluated from the dark I-
IR (µA) IF (µA)
Sample RR n Is (nA) φB (eV)
@ -5 V @ +5 V
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S0.07 1.5 1277 851 2.08 10.01 0.83
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light illuminations.
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Green 250 248.6 178 64 64
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Red 118 116.6 83 64 64
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Red 382 380 190 64 64
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