Walter N. Kunab,
Paul D. McNaughterb,
Linda D. Nyamena,
Ben F. Spencerc,
Paul O'Brienbc,
Peter T. Ndifon*a and
Neerish Revaprasadu*d
aDepartment of Inorganic Chemistry, University of Yaoundé, I. P. O. Box 812, Yaoundé, Cameroon
bSchool of Materials, University of Manchester, Oxford Road, Manchester, M13 9PL, UK
cSchools of Chemistry and Materials, University of Manchester, Oxford Road, Manchester, M13 9PL, UK
dDepartment of Chemistry, University of Zululand, Private Bag X1001, Kwa-Dlangezwa, 3886 South Africa. E-mail: RevaprasaduN@unizulu.ac.za
First published on 21st May 2019
The synthesis of the complete range of (Bi1−xSbx)2S3 solid solutions, where 0 ≤ x ≤ 1, by the variation of the mole ratio of bismuth and antimony piperidine dithiocarbamate complexes is reported. There was a near linear expansion of a and c lattice parameters as the mole ratio of the antimony precursor was increased. The composition of the particles directionally followed the amount of precursor ratio used. When the composition of particles was compared to cell parameters, a slight deviation from Vegard's law was observed with a corresponding contraction of the b parameter and an approximately 3.5% reduction of the lattice volume. The nanorods obtained showed aspect ratios that depend on the composition of the material. The Bi and Sb rich materials had high aspect ratios of 16.58 and 16.58 respectively with a minimum aspect ratio of 2.58 observed for x = 0.50.
Despite the significant difference in their sizes Bi and Sb form a full range solid solution series between stibnite and bismuthinite.25,26 The formation of a solid solution between the two compounds is due to their similarity in charge, ability to crystallize in the same orthorhombic lattice with space group Pnma, having typical lattice parameters of a = 11.2690 Å, b = 3.9717 Å and c = 11.1290 Å for bismuthinite and a = 11.2990 Å, b = 3.8313 Å and c = 11.2270 Å for stibnite.27,28 Their orthorhombic unit cell volume differs by 3.5%.29–32 Analysis on various stibnite and bismuthinite samples from various localities show that replacement of Sb with Bi goes up to 55 moles% giving a limiting mixability range of (Bi0.45Sb0.55)2S3 in naturally occurring Bi2S3–Sb2S3 solid solution.25,32,33 This paucity of representation covering the whole solid solution range in natural samples is attributed to the different geological conditions under which bismuthinite and stibnite are deposited in nature.25,34 Kyono et al. synthesised a full range (BiSb)2S3 solid solution series with a nearly statistical substitution of Sb for bismuth by heating Bi2S3 and Sb2S3 at 800 to 1000 °C.30 However, their method provided no control over stoichiometry as four samples with the same composition range were obtained from a starting mixture with the same Bi2S3:Sb2S3 molar ratio. This observation of large deviations from linear trends in the lattice constants was in contradiction to earlier work by Nayak et al. that showed good agreement with Vegard's law on the entire solid solution range by depositing thin films of the solid solution by a dip-dry method.10 Colloidal synthesis of nanostructures in surface passivating agents has proven to be an efficient route as it provides easy control over size and shape.35,36 Wang et al. used a dual precursor source route to synthesize a full range solid solution of (Bi1−xSbx)2S3 with aspect ratios that depended on their compositions.1 Patra et al. did similar work using diethyldithiocarbamate complexes in oleylamine and thiol.4 However, they did not investigate the influence of the Sb substitution on the lattice constant.37 Khan et al. prepared the entire range of (SnS1−xSex) from bis(selonobenzoato)dibutyltin(IV) and bis(thiobenzoato)-dibutyltin(IV) complexes by colloidal and melt methods and showed that the colloidal method provided superior control over composition, though both methods showed compositional dependence in the variation of the lattice parameters.38 In our earlier work, we showed that addition of a small amount of dodecanethiol was efficient in directing the shapes of Bi2S3 rods from single source precursors by thermal decomposition of bismuth dithiocarbamate complexes in high boiling point coordination solvents.39
This paper examines the effect of substituting antimony for bismuth on the structure of the bismuthinite–stibnite solid solution prepared by bismuth piperidine and antimony piperidine dithiocarbamate complexes.
Sb(PipDtc)3·3H2O: yield 82% mp 239 °C. Significant IR bands: ν = 3377 (O–H), 967 (CS), 1476 cm−1 (CN); elemental analysis (%) for C18H36N3O3S6Sb; calc; C 32.92, H 5.53, N 6.40, S 29.30, Sb 18.54. Found; C 32.72, H 5.84, N 6.47, S 30.14, Sb 19.15.
XRD patterns of the thin films were collected on a PANalytical X'Pert PRO powder diffractometer (Material Science University of Manchester) with a Cu Kα radiation source (λ = 1.5406 Å). The samples were mounted flat and scanned over the 2θ range of 10–70° in a step size of 0.05.
X-ray photoelectron spectroscopy (XPS) was performed using an Axis Ultra Hybrid (Kratos Analytical, United Kingdom) using 10 mA emission (150 W) of monochromated Al Kα radiation (1486.6 eV). Samples were pressed onto carbon tape, and a charge neutraliser was used to replenish electrons at the surface and remove the effects of differential charging under the X-ray beam. High resolution spectra were collected using an electron energy analyser pass energy of 20 eV and survey spectra with 80 eV pass energy.
X-ray photoelectron spectroscopy (XPS) data were analysed using CASAXPS (www.casaxps.com): the binding energy scales were calibrated using the principle C 1s peak associated with hydrocarbon at 284.8 eV, Shirley backgrounds were fitted where appropriate, and atomic concentrations were calculated using relative sensitivity factors incorporating the photoionization cross section for each core electron orbital, as well as the transmission function of the electron energy analyser. Peak fitting using Voigt-approximation Gaussian–Lorentzian products was performed to obtain binding energy positions for chemical species determination.
Transmission electron microscope (TEM) images, high resolution transmission electron microscope (HRTEM) images, selected area electron diffraction (SAED) patterns and energy dispersive X-ray spectroscopy (EDS) spectra were obtained with an FEI Talos F200A microscope (PSI, University of Manchester) equipped with an X-FEG electron source and Super-X SDD EDS detectors. The experiment was performed using an acceleration voltage of 200 kV and a beam current of approximately 5 nA. Images were recorded with a FEI CETA 4k × 4k CMOS camera. Single crystal X-ray data were collected on a dual source Rigaku FR-X rotating anode diffractometer using Cu Kα wavelength at 150 K and reduced using CrysAlisPro 171.39.30c. Absorption correction was performed using empirical methods (SCALE3 ABSPACK) based upon symmetry-equivalent reflections combined with measurements at different azimuthal angles. The structure was solved and refined using Shelx-2016 implemented through Olex2 v1.2.9.2,3.
Single crystals of complex (3) were grown in chloroform/ethanol mixture, and their X-ray crystal structure was determined at 150 K. The low temperature structure of tris(piperidinedithiocarbamato)antimony(III) (Sb(S2CPip)3), crystallizes into a six coordinate Sb complex surrounded by three piperidinedithiocarbamato groups bonded through S donor atoms. There are three short Sb–S distances of ∼2.53 Å and three long Sb–S distances of ∼2.9–3.0 Å. There is a stereochemically active lone pair on the Sb atom such that the (seven) steric groups (6 S donors and 1 lone pair) occupy the vertices of an ‘elongated triangular pyramid’ in which there are parallel triangular sets of S donors with the lone pair pointed normal to the planes of 3 S atoms (the short Sb–S and the long Sb–S). A similar structure was reported by Liu and Tiekink41 at a much higher temperature of 223 K. The three short Sb–S bond length was found to be ∼2.52 Å and that of the three long Sb–S bonds were 2.86 Å, which favourably compares to those of complex (3). The mean interchelate S–Sb–S bond angles of 93.60 of complex (3) is also comparable to 92.32 of the reported structure. The crystal structure, some selected bond lengths together with the crystallographic data and structural refinement parameters for complex (3) are shown in ESI 2, 3 and 4 respectively.†
The thermogram of complex (2) shows a three-step decomposition pattern. The first mass loss of 3.05% (2.56% calculated) at 128 °C corresponds to the loss of H2O molecules. The second mass loss of 59.47% (58.56% calculated) at 281 °C corresponds to the loss of the organic moiety and sulfur, while the third mass loss of 10.41% (11.09% calculated) at 464 °C is attributed to the additional loss of sulfur with the formation of a final residue of 33.67% (35.9% calculated) corresponding to Bi2S3. Complex (3) shows a two-step decomposition pattern, with the first mass loses of 8.68% (8.14% calculated) at 100 °C corresponding to the loss of the three water molecules and a second mass loss of 70.49% (72.44% calculated) attributed to the loss of the organic moiety and sulfur with the formation of a residue of 26.16% (25.56% calculated) which corresponds to Sb2S3 (Fig. 1).
Fig. 2 (a) EDS spectra of (Bi1−xSbx)2S3 nanorods at different Bi:Sb mole ratios (b) particle composition x obtained from EDS against precursor mole fraction. |
XBi (%) | XSb (%) | Chemical composition (EDX) | a (Å) | b (Å) | c (Å) | V (Å)3 |
---|---|---|---|---|---|---|
100.0 | 0.0 | Bi1.95S3.05 | 11.24 | 3.97 | 11.13 | 496.68 |
87.5 | 12.5 | Sb0.27Bi1.68S3.05 | 11.24 | 3.95 | 11.14 | 494.32 |
75.0 | 25.0 | Sb0.58Bi1.34S3.08 | 11.24 | 3.93 | 11.14 | 492.90 |
62.5 | 37.5 | Sb0.79Bi1.15S3.06 | 11.25 | 3.92 | 11.16 | 491.88 |
50.0 | 50.0 | Sb0.97Bi0.95S3.08 | 11.26 | 3.91 | 11.19 | 492.00 |
37.5 | 67.5 | Sb1.22Bi0.75S3.04 | 11.26 | 3.87 | 11.19 | 487.13 |
25.0 | 75.0 | Sb1.49Bi0.51S3.00 | 11.26 | 3.87 | 11.21 | 489.03 |
12.5 | 87.5 | Sb1.80Bi0.24S2.96 | 11.27 | 3.86 | 11.22 | 487.23 |
0.0 | 100.0 | Sb1.93S3.07 | 11.27 | 3.82 | 11.22 | 483.22 |
The X-ray diffraction patterns obtained for all the Bi/Sb ratios correspond well to the orthorhombic crystal system, with peaks for the Bi–Sb–S system falling between previously reported patterns of orthorhombic bismuthinite26 (a = 11.2690 Å, b = 3.9717 Å and c = 11.1290 Å) and orthorhombic stibnite27 (a = 11.2990 Å, b = 3.8313 Å and c = 11.2270 Å), Fig. 3a. Sb2S3 and Bi2S3 both crystallize in the same orthorhombic lattice system with a difference in cell volume of 3.5% due to Sb3+ possessing a smaller ionic radius than Bi3+. The enlarged portion of the XRD pattern of the samples show a shift in the peak position confirming the successful incorporation of Sb into the Bi2S3 lattice and the movement through the entire compositional range of the (Bi1−xSbx)2S3 solid solution, Fig. 3b. A plot of the d-spacing for the (112) plane shows a gradual decrease from Bi2S3 to the Sb2S3 end with a percentage difference of 2.26% (ESI 5†).
Fig. 3 (a) Powder XRD pattern of Bi2S3 bottom, (Bi1−xSbx)2S3 and Sb2S3 top, samples synthesized from different Bi/Sb ratios (b) p-XRD pattern of 2θ range 27–33 degree showing shift in peaks. |
Refinement of the powder XRD data shows that all three axis of the unit cell vary linearly (Fig. 4). Upon increased incorporation of antimony, a and c increase whereas b decreases which is the expected behaviour when moving between Bi2S3 and Sb2S3. All three cell parameters show a linear dependency on the amount of antimony in the solid solution which agrees with Vegard's law. The subtle deviations in a and c from ideal behaviour may be due to the contrasting effect of the stereochemical active lone pair of the 5s2 and 6s2 electrons of the antimony and bismuth atoms, which is positioned in the a–c plane of the lattice.37,44 With an increased concentration of antimony, there is expansion of the inter-rod space due to the expression of the stereochemically active lone electron pair with a resulting expansion of the a and c parameters.30 However, the b axis which is least affected by the stereochemical active lone pair experiences a continuous contraction on Sb substitution, probably due to decrease in the shortest M–S bond as we move from the Bi2S3 to the Sb2S3 end.26 There is a general shrinkage of the overall cell volume of (Bi1−xSbx)2S3 as Bi is replaced by Sb (Fig. 4d).
The high-resolution transmission electron microscopy (HRTEM) images of the samples together with their selected area electron diffraction (SAED) patterns reveal the formation of highly polycrystalline powders showing two-dimensional lattice fringes (Fig. 4). Measured d-spacings of 3.69 and 4.98 Å were obtained for pure Bi2S3 (Fig. 5a) corresponding to the (011) and (102) planes (SG Pnma with a = 11.2690 Å, b = 3.9717 Å and c = 11.1290 Å) while for pure Sb2S3 (Fig. 5i) a d-spacings of 3.50 Å corresponding to the (111) (SG Pnma with a = 11.2990 Å, b = 3.8313 Å and c = 11.2270 Å) plane was recorded.
XPS is a much more surface sensitive technique than EDX, with sampling depths varying 6.3–9.0 nm for Sb, Bi and S,45 which is much less than the nanorod diameter. Bi 4f coincides with the S 2p region, and Sb 3d coincides with O 1s. Fig. 6 shows a pile-up of the Bi 4f/S 2p and Sb 3d/O 1s regions for Bi2S3, Sb2S3 and (Bi1−xSbx)2S3.
In all cases the Bi 4f doublet required two chemical species (two sets of spin–orbit–split doublets) in order to obtain an adequate fit, with positions for the Bi 4f7/2 photoelectron peaks at 158.1 eV (associated with Bi2S346 and 158.8 eV (associated with oxidized Bi2O3.47 Likewise, the Sb 3d doublet required two chemical species for adequate fitting, with peak positions for 3d5/2 at 259.1 eV (associated with Sb2S348 and 530.1 eV (associated with oxidized Sb2O3).49 Note that O 1s photoelectron peaks are close to the Sb 3d5/2 signal, typically with binding energy positions at ∼530.5 eV associated with metal oxides (i.e., BiOx, SbOx), ∼532 eV associated with C–O contamination, and ∼533 eV associated with CO contamination. A variety of (BixSb1−x)2S3 samples were measured, and consistently a peak-fitting model including sulfide and oxide species was required for both Bi and Sb. However, no oxidation was seen for S, only one species for the S 2p doublet was observed for all the samples measured, with the peak position for 2p3/2 at ∼161.0 eV associated with sulfide,46,48 and in the spectra there is a clear absence of any signal associated with sulfate which is expected in the binding energy region 168–170 eV.50 Also, when calculating the atomic ratios of Bi:Sb:S, there is consistently an absence of S as expected for (Bi1−xSbx)2S3. In Fig. 6 the (BixSb1−x)2S3 sample exhibits a Bi:Sb:S ratio of 3:3:4 (or 1:1:1.3, short of the expected 1:1:1.5). This indicates that there is an absence of sulfur atoms at the surface of the nanorods hence the atomic concentrations (Table 2) are skewed from the bulk measurement by EDX analysis. This also explains the lack of sulfur oxidation while a small amount of Bi and Sb atoms at the surface of the nanorods are susceptible to oxidation. For the range of (Bi1−xSbx)2S3 nanorod materials measured, the amount of oxidation of Bi and Sb observed varied between 10–40% (with an average value of 20% for Bi and 26% for Sb).
Sb/(Sb + Bi) | Bi–S% | Bi–O% | Total Bi% | Sb–S% | Sb–O% | Total Sb% | S% |
---|---|---|---|---|---|---|---|
0 | 49.79 | 18.69 | 68.49 | 0.00 | 0.00 | 0.00 | 31.51 |
0.125 | 49.11 | 9.33 | 58.43 | 4.44 | 0.49 | 4.93 | 36.64 |
0.25 | 45.20 | 8.61 | 53.81 | 7.86 | 1.56 | 9.43 | 36.76 |
0.375 | 37.32 | 8.25 | 45.57 | 17.53 | 1.76 | 19.29 | 35.14 |
0.5 | 34.86 | 5.81 | 40.67 | 15.55 | 6.17 | 21.72 | 37.60 |
0.625 | 27.85 | 5.32 | 33.17 | 20.94 | 7.39 | 28.34 | 38.49 |
0.75 | 27.45 | 3.40 | 30.85 | 23.36 | 6.67 | 30.03 | 39.13 |
0.875 | 17.09 | 1.66 | 18.74 | 29.75 | 11.16 | 40.91 | 40.35 |
1 | 3.56 | 0.00 | 3.56 | 38.20 | 12.14 | 50.34 | 46.10 |
Fig. 7 TEM images showing the as synthesized nanorods with Bi:Sb mole ratios of (a) 1:0, (b) 7:1, (c) 3:1, (d) 5:3, (e) 1:1, (f) 3:5, (g) 1:3, (h) 1:7 and (i) 0:1. |
Fig. 8 SEM images showing surface scan of films with Bi:Sb mole ratios of (a) 1:0, (b) 3:1, (c) 1:1, (d) 1:3, (e) 0:1. |
There was a conspicuous change in the aspect ratio of the rods as the Bi:Sb precursor mole ratio was varied, Table 3. With a Bi:Sb precursor mole ratio of 7:1, there was a considerable reduction in both the length and aspect ratio of the nanorods compared to pure Bi2S3 until a mole ratio of 1:1, which gave an aspect ratio of 2.58 (Table 3). Wang et al. prepared (Bi1−xSbx)2S3 1-d rods, by reacting bismuth chloride, antimony chloride, sulphur powder, oleylamine and thiols and observed composition dependant aspect ratios.1 Sun et al. synthesized flower-like architectures Sb2−xBixS3 by solvothermal treatment of bismuth and antimony diethyldithiocarbamate complexes. They proposed a mechanism in which 3-d flowers grow through an epitaxial growth on Sb2−xBixS3 core.51 When we increased the precursor mole ratio of Sb beyond 1:1, the aspect ratio increased along with the length of the rods. At a mole ratio of 1:7 the longest rods of the solid solution were observed. Sb2S3 has a partial fractal splitting growth habit which often lead to the formation of sheaf-like morphologies.52 However, the inclusion of Bi ions alters the growth dynamics by inducing complete splitting growth and consequently changes morphology from very long sheaf-like sub-micrometre Sb2S3 rods to shorter separate nanorods. The particle size distribution of the as synthesized nanorods are shown in ESI 6.† TEM images of intermediate Bi:Sb ratio to those reported are shown in ESI 7.†
Sb/(Sb + Bi) | Length (nm) | Width (nm) | Aspect ratio |
---|---|---|---|
0 | 474.4 ± 92.62 | 28.61 ± 12.90 | 16.58 |
0.125 | 104.99 ± 46.38 | 19.79 ± 9.13 | 5.31 |
0.25 | 65.13 ± 13.52 | 23.69 ± 6.50 | 2.75 |
0.375 | 57.00 ± 11.12 | 15.55 ± 4.07 | 3.66 |
0.5 | 60.38 ± 12.60 | 23.38 ± 4.38 | 2.58 |
0.625 | 25.04 ± 7.37 | 5.56 ± 1.09 | 4.51 |
0.75 | 142.81 ± 56.58 | 28.56 ± 5.01 | 5.00 |
0.875 | 386.32 ± 137.43 | 40.05 ± 11.08 | 9.65 |
1 | 2880.47 ± 550.22 | 137.09 ± 44.82 | 21.01 |
Fig. 9 Elemental mapping of the particles synthesized at Bi:Sb mole ratio of 1:1 showing distribution of atoms (a) SE, (b) Sb, (c) Bi and (d) S. |
However, a plot of the absorption maximum against the antimony mole fraction shows a marked deviation from the expected linear behaviour of the band gap of ternary semiconductor materials (Fig. 10). This phenomenon known as band gap bowing is often ascribed to local compositional fluctuations which occur on substitution. The extent of such local atom displacements usually brings about nonlinear dependence on optical properties in ternary materials.44,53 O'Brien et al. synthesize Bi2−2xSb2xS3 solid solutions from solvent less thermolysis of metal xanthate precursors and showed a slight deviation from linearity in the energy band gap on Sb substitution due to stoichiometric variations in the synthesized solid solution.54
Fig. 10 (a) UV/visible absorption spectrum of Bi2S3, Sb2S3 and (Bi1−xSbx)2S3 solid solutions. (b) Plot of absorption maximum against mole fraction of Sb, showing deviation from ideal behaviour. |
The Raman spectra of the particles are shown in Fig. 11. In case of pure Bi2S3 sample, a minor peak was observed at 184 cm−1 and two prominent peaks at 236 and 256 cm−1, which is in agreement with the previously reported Raman data for Bi2S3. The minor peak is assigned as Ag symmetric bending mode, whereas the dominant peaks (236 and 256 cm−1) are Ag and B1g anti-symmetric stretching modes, respectively.55,56 Similarly, one minor and two major peaks at 186, 272 and 294 cm−1 were observed for pure Sb2S3, which are in good agreement with the previous reports.57–59 The peak at 186 cm−1 can be assigned to the B1g anti-symmetric S–Sb–S bending modes, whereas the peaks at 272 and 294 cm−1 are assigned to the Ag and B1g anti-symmetric Sb–S stretching modes, respectively.56,57 The solid solutions consisting of 25% antimony show mainly one broad band around 240 cm−1, which shift to higher frequencies of 253 and 260 cm−1 when the percentage of antimony is increased to 50 and 75% respectively. The shift towards the higher wavenumber is due to lower mass of Sb as compare to Bi and shorter Sb–S bond respectively.60,61
The XRD peaks at all ratios correspond to the orthorhombic crystals system and fall between those of orthorhombic Bi2S3 and orthorhombic Sb2S3. The gradual shift in the peaks position in combination with compositional data from EDX confirms the successful incorporation of antimony into bismuth sulphide which almost adheres to Vegard's law.
Footnote |
† Electronic supplementary information (ESI) available. CCDC 1889653. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c9ra01127g |
This journal is © The Royal Society of Chemistry 2019 |