# Synthesis of Nanocrystalline CdS by SILAR and Their Characterization

Authors: Partha Protim Chandra; Ayan Mukherjee; P. Mitra
Journal: Journal of Materials
 (2014)

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## Abstract

A simple and cost effective chemical technique has been utilized to prepare cadmium sulphide (CdS) nanoparticles at room temperature. The sample is characterized with XRD (X-ray diffractometer), SEM (scanning electron microscope), TEM (transmission electron microscope), FTIR (Fourier transform infrared), EDX (energy dispersive X-rays), and UV-VIS (ultraviolet visible) spectrophotometer. The particle size estimated using X-ray line broadening method is ~21.5 nm. While particle size estimation, both instrumental and strain broadening was taken into account. The lattice strain was evaluated using Williamson-Hall equation. SEM illustrates formation of submicron size crystallites and TEM image gives a particle size of ~23.5 nm. The characteristic stretching vibration frequency of CdS was observed in the absorption band in FTIR spectrum. Optical absorption study exhibits a band gap energy value of about 2.44 eV.


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## Body

## 1. Introduction

Semiconductor nanoparticles are an important class of materials with numerous applications in the fabrication of optoelectronic devices, photonic transducers, and photoluminescent tags for biological studies [1]. Nanometer-sized semiconductors exhibit structural, electronic, optical, luminescence, and photoconducting properties very different from their bulk properties [2, 3]. Large-scale synthesis of semiconductor nanoparticles such as solid powder is critically important not only for the study of their physical properties but also for their industrial applications in the areas of catalysis, photocatalysis, and microelectronics. Cadmium sulphide is an important semiconductor and has many optoelectronic applications including solar cells, photodiodes, light emitting diodes, nonlinear optics, heterogeneous photocatalysis, high-density magnetic information storage, and many others in semiconductor industries [4, 5]. The characteristic absorption of light for CdS is in the visible range with a bulk band gap of ~2.4 eV at room temperature [5]. Many of these nanoparticles can be prepared using simple wet-chemical methods of synthesis that allow one to manipulate the electronic properties of the particles [6–9]. In powder form, CdS has been synthesized using hydrothermal/solvothermal methods, thermal decomposition [10–12], single-molecule precursors approach [13], and chemical precipitation technique with or without capping agent [4].In the presented work, a chemical dipping technique has been utilized to prepare nanopowders of CdS at room temperature. The technique involves successive dipping of a precleaned substrate in separately placed cationic and anionic precursor. Between every immersion it is rinsed in ion exchanged water. The technique, often called SILAR (successive ionic layer adsorption and reaction), is generally reported for preparation of thin films of cadmium sulphide [14].Normally under optimized deposition conditions, SILAR produces adherent thin films. The deposition parameters for getting adherent thin films include concentration and pH of the reacting baths, temperature of deposition, and specific substrate treatment. In the present work, we have used SILAR technique to get nanoparticles of CdS. The SILAR deposition from aqueous solutions is a very promising method because of its simplicity and economy. The primary aim of the present work was to promote interest in SILAR method as applied to preparation of nanocrystalline cadmium sulphide powders. The deposition parameters were adjusted to give a nonadherent thin film which could be scratched to give powder. The structural and optical characterizations of the synthesized powders were carried out using X-ray powder diffractometer and UV-VIS spectrophotometer. Scanning electron microscopy was used to illustrate the formation of crystallites and transmission electron microscopy was used for particle size estimation.


## 2. Materials and Methods

Cadmium sulphide thin film was prepared by successive dipping of a precleaned glass substrate in cadmium acetate [Cd(CH3COO)2·2H2O] solution and ammonium sulphide [
(
N
H
4
)
2
S
] solution, both kept at room temperature. 0.1 M cadmium acetate solution was used as cationic precursor. The anionic precursor was prepared by adding 5 cc ammonium sulphide solution in 100 cc distilled water. Dipping of the substrate in cationic precursors leads to the absorption of metal (
M
2+
) ions [C
d
2+ ion in this case] and subsequent dipping in anionic precursors leads to the absorption of sulpher (
S
2
-
) ions. The reaction on the substrate leading to the formation of metal sulphide can be represented as
(1)
Cd
2
+
+
S
2
-
⟶
CdS
.One complete set of dipping involves dipping of the substrate in cadmium acetate solution followed by dipping in anionic bath. Two hundred (200) such dipping was performed in order to get sufficient amount of powder. Between every immersion it is rinsed in ion exchanged water. Dipping of the substrate in cationic and anionic precursors leads to a very weakly adherent CdS film that could be easily scratched from the substrate. The powder obtained was thoroughly washed repeatedly in deionized water.X-ray diffraction (XRD) with CuKα radiation (λ
=
1.5418 Å) was made for structural characterization of the synthesized powders. The phase identification and crystalline properties of the films were studied by the X-ray diffraction (XRD) method employing a Philips PW 1830 X-ray diffractometer with CuKα radiation (λ
=
1.5418 Å). Utilizing the X-ray diffraction data, the average crystallite size was estimated from Williamson-Hall equation [15, 16]:
(2)
β
cos
⁡
θ
=
k
λ
D
+
2
ε
sin
θ
,whereλ is the wave length of radiation used (CuKα in this case), k is the Scherrer constant, β is the full width at half maximum (FWHM) intensity of the diffraction peak for which the particle size is to be calculated, θ is the diffraction angle of the concerned diffraction peak, D is the crystallite dimension (or particle size), and ε is the lattice strain. The slope of the plot of β
cos
⁡
θ
(
y
) against 2
sin
θ
(
x
) gives the strain.In general the experimentally observed broadening(
β
o
) is the total contribution from particle size and strain broadening (
β
) and instrumental broadening (
β
i
). Thus the broadening due to size and strain (
β
) can be obtained from the experimentally observed broadening (
β
o
) using the following relation:
(3)
β
=
β
o
-
β
i
.The instrumental broadening arises from various factors such as nonparallelism of the incident X-ray beam and presence of other wavelengths apart from CuKα and it is a constant for a particular experimental setup. Diffraction data from standard silicon (Si) powder was used to measure the instrumental broadening [17]. The particle size is very high in the standard and the broadening in this case is due to instrument only. The broadening (in FWHM) against 2
θ obtained from standard silicon sample was plotted in a graph and was used as reference. UV-VIS optical absorption measurement was performed in a spectrophotometer (Model UV-1800, Shimadzu, Japan) at room temperature. The spectra were recorded by using a similar glass as a reference. The band gap of the films has been calculated from the absorption edge of the spectrum.


## 3. Results and Discussions

Figure1 shows the X-ray diffraction (XRD) pattern of CdS particles. The XRD was done after thorough washing of the synthesized powder in deionized water and heating the powder at 150°C for 2 hours. The material was scanned in the range 20–70°. The 2θ variation was employed with a 0.05-degree step and a time step of 1 second. Intensity in arbitrary units is plotted against 2θ in Figure 1. It is seen from the figure that peaks appear at 26.93°, 44.33°, and 52.37°. The diffractogram of the sample reveals that all the peaks are in good agreement with the Joint committee on powder diffraction standard (JCPDS) data belonging to cubic CdS structure [18]. The corresponding reflecting planes are (111), (220), and (311), respectively.Figure 1
X-ray diffraction pattern of CdS nanoparticles.X-ray line broadening analysis to evaluate observed FWHM(
β
o
) was carried out using computer software (MARQ2) [19]. The software utilizes Marquardt least-squares procedure for minimizing the difference between the observed and simulated diffraction patterns. The peak-shape and intensity of reflection are modeled with a pseudo-Voigt (pV) analytical function, which is a combination of a Gaussian function and a Lorentzian function. The background intensity is subtracted by fitting the background with a suitable linear function. From the values of β
o obtained using MARQ2 fitting and the corresponding values of instrumental broadening (calculated from the standard [20, 21]), β was calculated using (3). Table 1 shows the values of β
o, β
i, and β. This value of β was used to find the particle size using Scherrer equation [15] which, however, does not take account of strain broadening. The particle size was calculated using k
=
0.9, which corresponds to spherical crystallites, and λ = 1.5418 Å, the wavelength of CuKα radiation. The average value of particle size taking instrumental broadening into account is ~165.3 Å (i.e., ~16.5 nm).Table 1
Peak position (2
θ)
β
o (in degrees)
β
i (in degrees)
β (in radians)
Particle size (Å)
26.93
0.56
0.097
0.0081
~177
44.33
0.62
0.100
0.0089
~166
52.37
0.68
0.104
0.0101
~153Figure2 shows the plot of β
cos
⁡
θ against 4
sin
θ (Williamson-Hall plots or W-H plots). The slope of the plots represents average strain in the films whereas the inverse of intercept on β
cos
⁡
θ axis gives the crystallite size (
D
) according to (1). The average value of particle size was found to be ~21.5 nm using k
=
0.9, λ
=
1.5418 Å and intercept on y-axis as 0.0065. Thus the actual particle size taking strain into account is higher than that evaluated using Scherrer equation which does not take strain broadening into account. The estimated slope and hence value of lattice strain are ~1.35 × 10−3. The lattice strain introduced in the sample is possibly due to stacking fault within the crystallites. Since the deposition is carried out in ambient air, some stress is expected to be introduced which can result in stacking fault. The value of lattice strain is on the lower side compared to that reported (0.0494) by chemical precipitation technique possibly due to high particle size of the samples [20]. The calculation of lattice strain was done by Williamson-Hall method. A value of RMS strain in the range 1.0
×
1
0
-
3 to 3.0
×
1
0
-
3 has been reported for ~10 nm CdS powder synthesized by ball milling [22]. Lattice strain was calculated by Rietveld’s method in their work.Figure 2
Williamson-Hall plot of CdS.SEM investigation (Figure3) at normal incidence revealed formation of submicrometer crystallites. Figure 4 shows the TEM image of CdS. The particle size evaluated from TEM micrograph ranges approximately between 19 and 26 nm with an average of ~23.5 nm. The chemical composition of the CdS was determined by EDX (energy dispersive X-ray) analysis (Figure 5), confirming the existence of Cd and S elements. The silicon and oxygen signal appears from the substrate. Contamination of trace amount of carbon and chlorine was detected in the films. The FTIR spectrum of CdS is shown in Figure 6. The absorption band observed at 653.37 cm−1 may be attributed to Cd-S stretching frequency [23, 24]. The band at 1068.76 cm−1 may be attributed to SO
4
- traces and those at 1408.43 cm−1 and 1598.51 cm−1 may be attributed to sulphate group (S=O) and C–C stretching vibrations, respectively [23].Figure 3
SEM image of CdS nanopowders.Figure 4
TEM image of CdS powder.Figure 5
EDX pattern of CdS.Figure 6
FTIR spectrum of CdS.Absorption spectrum of CdS was recorded in the wavelength range 400–700 nm. The optical absorbance (transmittance) depends on the density of point defects [21, 25]. Band gap energy (
E
g
) was derived from the mathematical treatment of the data obtained from the absorbance versus wavelength with the following relationship:
(4)
(
α
h
ν
)
2
=
A
(
h
ν
-
E
g
)
n
/
2
,whereν is the frequency, α is the absorption coefficient, A is a function of index of refraction and hole/electron effective masses, h is the Planck’s constant, and n carries the value of either 1 or 4 depending on whether the material has direct or indirect band gap. Since CdS has an indirect band gap, n
=
4 was used and a plot of (
α
h
ν
)
2 as a function of h
ν was drawn (Figure 7). Extrapolation of the line to the base line, where the value of (
α
h
ν
)
2 is zero, gives E
g as 2.44 eV.Figure 7
Photon energy (eV) dependence of(
α
h
ν
)
2.The variation of resistance with temperature was studied in the temperature range. The sample for electrical measurement was prepared under high-pressure pellets. The electrical characterization was carried out by monitoring the variation of electrical resistance(
R
) as a function of temperature (
T
) using the conventional two probe technique with silver as electrodes. The film was kept in the dark inside a quartz tube furnace. Figure 8 shows the data on the variation of the electrical resistance with reciprocal temperature (1000/T) in the temperature range 325–425 K. Electrical resistance was measured with a Keithley 6514 system electrometer. The conduction process may be described by the following equation:
(5)
R
=
R
o
exp
⁡
(
E
k
T
)
.Figure 8
Temperature dependence of electrical resistance.In this equation,R
o is the preexponential factor for the temperature range 300–400 K, k is Boltzmann’s constant, T is the absolute temperature, and E is the activation energy for conduction. The experimentally obtained value of E is ~1.0 eV. An activation energy value of 0.9 eV in the low temperature range has been attributed to grain boundary-limited conduction mechanism [26].


## 4. Conclusions

Nanocrystalline powders of CdS were prepared at room temperature and without use of any capping agent by SILAR technique. X-ray diffraction pattern indicates formation of cubic CdS. The CdS nanocrystalline powders formed have dimensions in the range 21–24 nm as evaluated by X-ray line broadening analysis and TEM measurements. Lattice strain evaluated by Hall-Williamson method was ~1.35 × 10−3. The characteristic stretching vibration mode of CdS at 653.37 cm−1 was observed in the absorption band in FTIR spectrum. Optical absorption study exhibits a band gap energy value of about 2.44 eV. The resistance of the material decreases with increasing temperature indicating semiconducting behavior. Temperature dependence of resistance follows an energy activation barrier value of ~1.0 eV which may be attributed to grain boundary-limited conduction mechanism. The technique of SILAR is simple and cost effective and offers an easily scalable alternative to industrial level. It seems that the technique can be extended for the preparation of other metal sulphide nanocrystals/quantum dots.



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*Source: 138163-2014-06-17.xml*