XRD:
Fig.2 shows XRD pattern of synthesized Ag/Ag2O composite nanopowder at different concentrations of silver nitrate. The peaks of all samples matched well with cubic structure for both pure Ag and Ag2O nanocrystalls. The diffraction peaks position for silver nanoparticles at 2teta are 38.1, 44.3, 64.5 and 77.5, which are corresponding the planes of (111), (200), (220) and (311), respectively. The remained two others peaks at angles 26.7, 54.9 is related to silver oxide that are indicated with planes of (111), (022) for Ag2ONPS component. The XRD spectra obtained were confirmed with the standard spectra of JCPDS no. 00-004-0783 and 01-076-1489 for Ag and Ag2O, respectively.
To determine the percentages, sizes and strains of appeared phases in composite, an analysis of measured XRD patterns were accomplished for various concentrations. The obtained results was listed in Table1.
Table1: The size and strain of prepared nanocomposite for each peaks of samples.
2tet
|
S1
|
S2
|
S3
|
S4
|
S5
|
|
St.
|
Size
|
St.
|
Size
|
St.
|
Size
|
St.
|
Size
|
St.
|
Size
|
26.7
|
1.17
|
14.3
|
1.16
|
14.3
|
0.84
|
19.80
|
0.69
|
24.2
|
0.67
|
24.9
|
38.1
|
0.87
|
13.5
|
0.57
|
20.6
|
0.30
|
39.1
|
0.14
|
84.1
|
0.18
|
64.6
|
44.3
|
0.74
|
13.7
|
0.36
|
27.9
|
0.25
|
40.6
|
0.29
|
35.5
|
0.14
|
72.1
|
54.9
|
0.62
|
13.5
|
0.63
|
13.3
|
0.54
|
15.5
|
0.69
|
12
|
0.69
|
11.9
|
64.5
|
0.49
|
14.8
|
0.51
|
14
|
0.45
|
15.9
|
0.46
|
15.8
|
0.41
|
17.4
|
77.5
|
0.24
|
25.8
|
0.23
|
26.3
|
0.22
|
26.9
|
0.26
|
23.6
|
0.17
|
36.9
|
Table2: The weight percentage and mean size and strain of Ag and Ag2O nanoparticle at different concentration.
Sample
|
C(mM)
|
Ag%
|
Ag size
|
Ag Strain
|
C(Ag)
|
Ag2O%
|
Ag2O Size
|
Ag2O Strain
|
C(Ag2O)
|
S1
|
10
|
70
|
17.7
|
0.58
|
5.38
|
30
|
14.1
|
0.90
|
2.3
|
S2
|
15
|
84
|
22.2
|
0.42
|
10.86
|
16
|
13.8
|
0.89
|
2.1
|
S3
|
20
|
87
|
30.6
|
0.31
|
15.4
|
13
|
17.6
|
0.70
|
2.3
|
S4
|
30
|
88
|
39.7
|
0.29
|
23.57
|
12
|
18.1
|
0.69
|
3.2
|
S5
|
45
|
90
|
47.7
|
0.23
|
36.81
|
10
|
18.4
|
0.68
|
4.1
|
The concentrations of silver nanoparticles and its oxide based on obtained the diffraction pattern data, are calculated and listed in Table 2. As can be seen, the concentration of silver oxide nanoparticles did not change significantly and are independent of the initial silver nitrate. The origin of this behavior can be related to the competition of two kinematic processes. The one is due to chemical conversion of oxide to silver by ammonia and also the rate of agglomeration of oxide to nanoparticles.
Here, a simple kinematic model was used to temporal behavior of components concentration in solution. In this model, the synthetic chemical processes include, silver nitrate to silver and silver oxide by coelomic liquid as a reduction. In addition, the reaction of silver oxide to silver by derivative ammonia of coleomic is considered as follows:
If c1, c2 and c3 is considered the concentration values as a function of time for silver nitrate, silver and silver oxide, respectively, the rate of their changes is expressed by the following equations.
Where k1, k2 and k3 are the rates of chemical reactions in processes 1, 2 and 3, respectively.
The analytical solution of the three coupled differential equations 1 to 3 will be as follows:
Where c0 is the initial value of the silver nitrate concentration. As an example for the typical values of k1=0.2, k2=0.1, k3=0.01, the general behavior of the concentration is shown in Figure 3 for an initial concentration of c0 (10mM).
As expected, the concentration of silver nitrate in the preliminary times decreases rapidly. While the concentration of silver oxide, first increases and then decreases with a smooth trend by converting to silver atoms in the process (3). In contrast, the amount of silver increases in the early times with a faster rate and then in higher times with a slower rate. After a long time, the silver value reaches the initial silver nitrate concentration. In this model, the general behavior of concentrations are independent of the chemical reaction rates.
However, the final values of silver and silver oxide from Table 2 differ from this model. This may be due to the beginning of agglomeration process concurrent with the synthesis procedure. The process of nucleation and growth of nanoparticles are complex and strongly dependent on the interaction between them, it is not considered in this model. But by comparing the current model predictions with the results of Table 2, it can be inferred that the agglomeration of silver oxides prevents the complete conversion of silver oxide molecules to silver atoms. Therefore, the presence of this process causes the maximum concentration of silver oxides reaches from 1.2 mM to 2.3 mM (Fig.3).
On the other hand, in the analysis of diffraction pattern measurements, it has been shown that the size of silver oxide nanoparticles is almost constant and independent of the initial concentration of silver nitrate (Table 1). Although the rate of agglomeration of silver oxides depends on the mechanism of interaction, but for this case it seems that the growth stage of the smaller nanoparticles will continue up to larger nanoparticles no more than approximately 17 nm.
By investigating the width of diffraction peaks related to silver oxide nanoparticles at different concentrations, it can be pointed that no noticeable changes are observed. As well known the width of each diffraction peak is equal to the sum of the width contributions due to the particle size and the strain. Because the size of silver oxide nanoparticles has been almost constant, so their widths will also be constant. As a result, the share of width due to particle strain is expected to remain constant. Therefore, this leads to a constant strain value of silver oxide nanoparticles as shown in Table 2. However, in the case of strain in silver nanoparticles, by changing the overall width of the diffraction peaks and changing the size of the silver nanoparticles, it can be inferred that it has a slow downward trend.
SEM:
SEM micrographs of the samples along with the grain size distributions are shown in Figures 4a to 4e. As can be seen, the grains are uniform, high density and spherical form. Each grain is composed of silver and silver oxide nanoparticles. Therefore, the grain size depends on the weight percentage of nanoparticles in the samples. The average grain size is expected to be more than the average size of the nanocrystals. By extracting data from SEM images, the average grain size changes in the range of 23nm to 63nm. These values are also consistent with the results obtained from diffraction pattern data.
Absorption spectra:
The absorbance spectra of three substances, silver nitrate as precursor, coelomic as reducing agent and polyvinyl pyrrolidine as stabilizer are shown in Figure 5. As can be seen, there is no absorption peak in the visible area. In the reactions, silver nitrate is converted to silver and silver oxide nanoparticles, but the stabilizing substance remains unchanged in solution.
The measured absorption spectra of samples at different concentrations from 10mM to 45mM with subtracting PVP absorbing effect at room temperature show in Fig.5. There is no interaction between PVP and nanocomosites, also no presence reduction agent and precursor effect.
The same peak was observed for all nanocomposite samples at about 448 nm. As can be expected, the absorbance increases with increasing concentritation of the nanocomposites. Since the nanocomposite is composed of two components, silver and silver oxide, and assuming that the interaction between the two components is negligible, the total absorbance can be considered as a linear combination effect. Therefore, by fitting method and considering the Gaussian distribution, the contribution of both components can be determined.
Figure 6 shows the absorption behavior for a sample with a concentration of 10 mM by combining two Gaussian functions with different position peaks and widths. The peaks are located at 414nm and 471 for silver and silver oxide nanoparticles, respectively. Furthermore, the absorption contribution for silver nanoparticles is 77% and for its oxide nanoparticles is 23%. This result is consistent with the values obtained from XRD analysis. A brief of performed analysis for all of concentrations were presented in Table.1
Table3: The central peak, FWHM and weight percentage of each component of nanocomposite
Sample
|
Ag profiles
|
|
Ag2O profiles
|
|
Chi-square
|
|
Peak (nm)
|
FWHM(nm)
|
A1
|
%
|
Peak(nm)
|
FWHM(nm)
|
A2
|
%
|
|
S1
|
415+4
|
332+16
|
86+5
|
77
|
471+1
|
129+18
|
23+1
|
23
|
0.998
|
S2
|
420+4
|
268+6
|
101+4
|
86
|
472+1
|
114+9
|
16|+5
|
14
|
0.999
|
S3
|
423+2
|
319+6
|
171+6
|
89
|
469+1
|
124+2
|
21+2
|
11
|
0.999
|
S4
|
426+4
|
262+12
|
155+9
|
89.6
|
471+3
|
123+6
|
18+6
|
10.4
|
0.999
|
S5
|
432+4
|
258+10
|
230+12
|
90
|
471+2
|
105+9
|
26+9
|
10
|
0.999
|
As can be seen from Table 3, as the concentration of silver nitrate increases, the portion of silver nanoparticles increases. This behavior is consistent with X-ray diffraction pattern data. In addition, for silver particles, the nanoparticle absorption peak moves to higher wavelengths, while the silver oxide nanoparticle absorption peak remains almost constant. On the other hand, the same behavior has been observed with size for silver and silver oxide nanoparticles (Table 2). Due to the surface plasmons resonant effect of nanoparticles, it is expected for silver shifts to higher wavelengths and for silver oxide remains unchanged.