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Structural determination of Co/TiO2 nanocomposite: XRD technique and simulation analysis

 and    | Sep 08, 2016

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Introduction

TiO2 has been widely used as semiconductor because of its high oxidative power, chemical stability, low cost and nontoxicity [13]. One of the most important properties of semiconductor nanoparticles (NPs) is their capability to generate electrons and holes after absorbing photon with energy equal to or greater than their gap energy. However, as a wide band gap oxide semiconductor (Eg = 3.23 eV), anatase TiO2 only shows photocatalytic activity under UV-light irradiation (λ < 384 nm) which accounts for merely (ca. 5 %) of total solar spectrum [4, 5].

Doping of TiO2 by low amounts of foreign elements including transition metals, such as V [6], Mo [7], Fe [810], Co [11, 12], Pt [13], Au [14], Cr [15], Nd [16] is currently attracting considerable interest as a promising route to improve TiO2 photocatalytic performance under visible-light irradiation [1719]. Some experimental results [20, 21] have revealed that co-doping TiO2 could narrow its band gap, thereby increasing the efficiency of the photocatalysis in the visible range. Co-doped anatase, in particular, is an object of a very large number of publications and review papers [2229]. Amadelli et al. [30] synthesized cobalt-modified TiO2 by the incipient impregnation method. They found that the modified oxide presents higher photoactivity both under illumination with UV-Vis (λ > 360 nm) and visible light (λ > 420 nm; λ > 450 nm), and that this enhancement depends on the amount of added species and on the final thermal treatment in the preparation step.

Doping of semiconductors changes the probability for charge carriers to participate in conduction. In order to quantify this probability we need the density of states (DOS) within the semiconductor as a function of electron energy. The density of states combined with the probability distribution of states at a particular energy to be occupied provide the overall density of charge carriers as a function of energy [31].

Therefore, the understanding of detailed electronic structure of semiconductors has been a challenging problem in electronics. Unfortunately, measurements of structure and electronic properties of crystals require a specified laboratory, as well as excellent quality materials, which is generally expensive. In contrast to experimental investigations, a theoretical analysis by computer simulations could overcome the effects of complex experimental factors and clarify the ion doping effects on crystal and electronic structure.

Quantum chemistry calculations for modifying the band gap of TiO2 have been reported, including studies on transition metals co-doping of TiO2 photocatalysts [3245]. Yalc et al. [46] performed calculations based on density functional theory (DFT) to characterize the influence of Fe3+ doping on the electronic and structural properties of TiO2. Recently, first-principles calculations were conducted for Fe-doped TiO2 [4749].

Liu et al. [50] calculated the crystal structure, band gap, density of states and optical absorption coefficient of pure anatase TiO2 and cobalt doped anatase TiO2 by a plane-wave ultrasoft pseudopotential method based on the density functional theory of the first-principles.

In our previous study [51] we carried out a systematic analysis of cobalt impurity states at different concentrations as well as their influence on the TiO2 band structure and density of states using GGA with CASTEP code. The results showed that the band gap is greatly sensitive to the dopant concentration. It has been observed that higher concentration of cobalt enhances conductivity of TiO2. It is important to note that at a moderate level of doping (20 %) the lowest band gap occurs. Further increase in dopant concentration up to 25 % results in larger band gap. Therefore, the best concentration of cobalt dopant was 20 % based on the first-principles calculations.

In this study, we have reported the synthesis of Co/TiO2 anatase (20 %) and theoretical analysis which was performed by Rietveld X-ray diffraction. In the Rietveld analysis, we fit a model to the data. If the model is correct, then it shall predict the structure and electronic properties of the nanocomposites. The results were discussed for un-doped and Co-doped TiO2 nanoparticles (NPs) and conclusions were drawn from the results.

Material and methods
Synthesis of Co/TiO2

All chemicals used in the experiments were of analytical reagent grade. Co/TiO2 nanopowders were prepared via sol-gel method using the precursor titanium isopropoxide (TTIP, 97 %, Sigma Aldrich), cobalt nitrate, polyethylene glycol (average molecular weight: 4000), deionized water and methanol as the starting materials. In a typical experiment, 20 mL of methanol was added to 24.06 g of TTIP to yield a light yellow solution. The mixture solution was stirred for 30 min using magnetic stirrer. Then, 5 mL methanol and 3.5 mL acetic acid glacial was added and stirred for 1 h at room temperature. For doping purpose, 25 mmol of Co(NO3)2·6H2O (6.227 g) and 1 g PEG were dissolved in 10 mL of a solution of methanol: H2O (1:1) to yield a light red solution. Two liquids were mixed and stirred for 1 h to produce a gel of bluish-purple color. After aging for 24 h, the gel was dried at room temperature and then it was dried at 60 °C for 2 h and calcined at 450 °C for 3 h.

Crystal structure of Co/TiO2 nanoparticles was determined with a Bruker diffractometer, CuKα X-ray of wavelength (λ = 1.5406 Å). The XRD patterns were recorded in the 2θ range of 10° to 90° with a step width of 0.02 s−1. The optical properties of the anatase Co/TiO2 were characterized using UV-Vis diffuse reflectance spectroscopy.

Simulation analysis

The Accelrys Materials Studio 5.5 visualization package was used to create the TiO2 nanoparticles of the anatase phase. The X-ray diffraction (XRD) pattern was analyzed with the help of reflex module by employing Rietveld refinement technique. The XRD pattern of Co/TiO2 was refined using the 141/amd space group [52]. The CASTEP module was employed to calculate the structural, electronic, and optical properties of two samples. Generalized gradient approximation (GGA) with the Perdew-Burke-Ernzerhof was used for all calculations.

Results and discussion
X-ray diffraction studies

The X-ray diffraction pattern of the Co doped TiO2 nanoparticles treated at 450 °C is shown in Fig. 1. The crystalline phase of the sample is predominantly anatase with the absence of secondary or impurity peaks. The XRD pattern exhibits strong diffraction peaks at 25.25°, 37.76°, 48.00°, 54.38° and 62.83° indicating TiO2 in anatase phase.

Fig. 1

Powder XRD pattern of the Co/TiO2 anatase.

The crystalline size of the particles in the anatase phase was calculated using the modified Debye-Scherrer equation [53]. The modified Scherrer equation plot ln against ln 1/cosθ has an intercept of the least squares line regression lnkλ/L. After getting the intercept, the exponent of the intercept is obtained: elnkλL=kλL$${{e}^{\ln \frac{k\lambda }{L}}}=\,\frac{k\lambda }{L}$$

Having k = 0.9 and λ (λCukα= 0.15405 nm), a single value of L is obtained for all of the available peaks. The results indicate that nanocrystalline Co/TiO2 powder with crystallite size of 11 nm has been successfully obtained.

Rietveld analysis

The Rietveld method is a well-established technique for extracting structural details from powder diffraction data [54]. This method is based on a least-squares fit between step-scan data of a measured diffraction pattern and a simulated X-ray-diffraction pattern. In this study, the crystalline structure of the Co/TiO2 anatase was analyzed in detail by Rietveld profile refinement method in reflex module. The XRD patterns for these samples have refined using the 141/amd space group (Fig. 2).

Fig. 2

Rietveld plot obtained by using the true instrumental function.

The fitting quality of the experimental data was assessed by computing the parameters R-pattern factor Rp and the weighted-profile factor Rwp [55, 56]. These factors are defined as: Rwp=[i(IoIc)2wiiIo2wi]2$${{R}_{wp}}={{\left[ \frac{\sum\nolimits_{i}{{{({{I}_{o}}-{{I}_{c}})}^{2}}wi}}{\sum\nolimits_{i}{I_{o}^{2}wi}} \right]}^{2}}$$Rp=i|yioyic|iyio$${{R}_{p}}=\frac{\sum\nolimits_{i}{\left| {{y}_{io}}-{{y}_{ic}} \right|}}{\sum\nolimits_{i}{{{y}_{io}}}}$$

Io and Ic are the observed and calculated integrated Bragg intensities, respectively (without background). The structural properties and R values for the sample annealed at 450 °C have been listed in Table 1.

The structural properties and profile R values for the anatase phase.

uevwRwpRp
0.347410.203030.050458.386.14

The calculated R factors indicates that the calculated and experimental diffraction patterns match, therefore the model may represent the original sample.

Electronic properties

All calculations were performed with the CASTEP module using the first-principle calculations. The electronic structures and band parameters for pure anatase TiO2 and Co/TiO2 were obtained within the GGA approximations. The energy band structure and density of states (DOS) of pure TiO2 are shown in Fig. 3.

Fig. 3

Calculated band structures and partial density of states of pure TiO2.

The band structure of pure anatase TiO2 shows semiconducting behavior because in this case direct energy band gap is 2.29 eV. As shown in Fig. 3, it is less than the experimental value Eg = 3.23 eV due to the limitation of the generalized-gradient approximation (GGA). The energy zero represents the valence-band maximum. The composition of the calculated band gaps can be deduced from the density of states (Fig. 3). The conduction band, consists mainly of 4d titanium states, with a contribution of 3p states of oxygen. The dominating states in the valence band come from 3d states of titanium and 2p states of oxygen. These two states are strongly mixed with each other.

Then, we used GGA method in the Co doped TiO2 band structure and density of state calculations. The results are given in the Fig. 4. In fact, the DOS shape of Co ions doping has become smoother and broader than that of pure TiO2.

Fig. 4

Calculated band structures and partial density of states of Co/TiO2.

Co-doped TiO2 shows more conducting behavior because there are many bands crossing the Fermi level. In this case, the indirect energy band gap is 1.59 eV (Fig. 4). These energy bands are mainly from the 3d states of cobalt and titanium and 2p states of oxygen around the Fermi energy. In fact, an impurity level appears between valence band and conduction band, reducing the band gap. The dominating contribution to the conductivity originally comes from the 3p states of oxygen.

Optical bandgap

The optical absorption spectra were recorded on Shimadzu UV-Vis-NIR-3100 spectrophotometer in the wavelength range of 200 nm to 800 nm at room temperature. Fig. 5 shows UV-Vis absorption spectrum of Co/TiO2 nanoparticles.

Fig. 5

UV-Vis absorption spectrum of the Co/TiO2.

The exciton absorption is at about 477 nm. The band gap energy has been determined using the Tauc’s relation [57] which is given by: (αhv)12=A(hvEg)$${{(\alpha hv)}^{\frac{1}{2}}}=A\,(hv-{{E}_{g}})$$ where α is absorption coefficient, hv is energy of photon, Eg is optical band gap and A is a transition probability constant. Fig. 6 shows the curve (αhv)1/2 versus hv for cobalt doped TiO2. By extrapolating the linear part of this curve we have obtained the indirect bandgap 1.64 eV, which is smaller than 3.08 reported for pure TiO2 [58]. The cobalt doped (colored) sample also absorbs light in the visible region around 1.64 eV (red light) in agreement with the sample being green.

Fig. 6

Plot (αhv)1/2 vs. photon energy.

Conclusions

In this study, Co/TiO2 nanocrystals were produced using sol-gel method. Rietveld refinement of XRD data for the samples was performed. The obtained results show a good conformity between the observed X-ray diffraction pattern and that calculated by Rietveld method. The optimization was carried out according to Rp and Rwp. The best agreement between the calculated and observed data was obtained for tetragonal structures. In addition, anatase TiO2 doping with cobalt can effectively narrow the band gap as a result of the overlap among the 3d states of Co, Ti, and 2p states of oxygen, which enhances photocatalytic activity in the visible light region. Both the broadening of the valence band and cobalt impurity states within the band gap might also enhance the photocatalytic activity.

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