Open Access Article
Maximilian
Joschko
a,
Christina
Malsi
a,
John
Rapier
a,
Paolo
Scharmann
a,
Sören
Selve
b and
Christina
Graf
*a
aHochschule Darmstadt, University of Applied Sciences, Fachbereich Chemie- und Biotechnologie, Stephanstr. 7, D-64295 Darmstadt, Germany. E-mail: christina.graf@h-da.de
bTechnische Universität Berlin, Zentraleinrichtung Elektronenmikroskopie (ZELMI), Straße des 17. Juni 135, D-10623 Berlin, Germany
First published on 11th July 2024
Antimony trisulfide (Sb2S3) is an emerging semiconductor with a high absorption coefficient and a bandgap in the visible range. This makes it a promising material for various electronic and optoelectronic applications. However, one of the main challenges is still the synthesis of the material, as it is usually obtained either as a nanomaterial in its amorphous form with inferior optical properties or in crystalline rod-like structures in the micrometer or sub-micrometer range, which leads to application-related difficulties such as clogging in inkjet printing or spraying processes or highly porous layers in film applications. In this study, a one-pot synthesis of highly crystalline, spherical Sb2S3 sub-micron particles is presented. The particles are growing encapsulated in a removable, wax-like matrix that is formed together with an intermediate from the precursors SbCl3 and L-cysteine. Both substances are insoluble in the reaction mixture but well-dispersable in the solvent 1-octadecene (ODE). The intermediate forms a complex crosslinked architecture whose basic building block consists of an Sb atom attached to three cysteine molecules via Sb–S bonds. Embedded in the matrix consisting of excess cysteine, ODE, and chlorine, the intermediate decomposes into amorphous Sb2S3 particles that crystallize as the reaction proceeds at 240 °C. The final particles are highly crystalline, spherical, and in the sub-micron range (420 ± 100 nm), making them ideal for further processing. The encapsulation method could not only provide a way to extend the size range of colloidal particles, but in the case of Sb2S3, this method circumvents the risk of carbonization of ligands or insufficient crystallization during the annealing of amorphous material.
Electronic and optoelectronic examinations on Sb2S3 particles and Sb2S3 composite nanomaterials have shown promising results. For example, with voltammetry and impedance measurements, researchers have shown a high rate performance, cycle stability, and capacitance values for Sb2S3-carbon nanocompound electrodes.13,14 Other authors report photoelectric conversion efficiencies of up to 7.12% in performance tests of Sb2S3-based solar cells.15,16
Sb2S3 exists in two forms: an amorphous phase that appears orange-red and a crystalline, grayish-black phase (stibnite).17 However, the crystalline phase of semiconductors is usually preferred in application as the electronic properties are superior to the ones of the amorphous phase.18 Due to disorder effects and charge trapping, charge transport in amorphous materials is less efficient than in crystalline ones.19
So far, there are several strategies for synthesizing colloidal Sb2S3 particles: solvothermal,20 hydrothermal,21 and sonochemical methods,22 chemical bath deposition,23 and vapor deposition.24
Although similar chalcogenide nanoparticles, e.g., Bi2S3, could be obtained in various sizes between 10 and 500 nm with a high crystallinity following comparable strategies,25–27 the results for Sb2S3 particles are different. While amorphous Sb2S3 nanoparticles are usually synthesized as spheres ranging from 20–30 nm in diameter to micron size with size deviations of about 15%,28–30 stibnite particles are usually received as elongated structures, e.g., rods or urchin-like structures, with sizes in the micron or sub-micron range.28,29,31–34 This is the case because the particle formation starts with the amorphous phase and undergoes self-assembly and coalescence to larger particle sizes (>200 nm) until the crystallization begins.29
However, spherical particles have an advantage over rod-shaped ones regarding processing and applications. For example, they show favorable performance in inkjet printing due to an enhanced flowability35 and form more densely packed films after spin coating increasing conductivity.36 Though the preferred particle size is strongly dependent on the application, sub-micron- and nano-sized particles are demanded for, e.g., inkjet printing or solar cells. Still, medium-sized crystals in the sub-micron range may lead to enhanced performance.37–39
To control particle aggregation, size, or shape, researchers developed several strategies. Most commonly, aggregation and size are controlled by electrostatic or steric stabilization, which can be achieved by adjusting the surface charge, adding ligands, or using coordinating solvents.40–44 In addition, ligands can affect the shape of the final particles.45 There are also a few reports in which researchers embedded precursors, which decompose upon heating or irradiation, in a polymer matrix to form a particle-polymer composite. The matrix also prevents aggregation and segregation of the particles.46–48 However, transferring these methods to the synthesis of crystalline Sb2S3 particles appears to be challenging.
Spherical stibnite particles are rarely reported in the literature because stibnite belongs to the orthorhombic crystal system and therefore prefers to grow in the direction of the c-axis into elongated, rod-like shapes.49 One approach was made by Zhu et al. using ZnS hollow spheres as a template for several metal sulfide hollow particles in a hydrothermal synthesis.50 The Sb2S3 spheres were about 1–2 μm in diameter. However, they reported annealing some of the metal sulfides after the synthesis. Thus, although the XRD revealed the stibnite structure for these particles, it remains unclear whether the initially formed particles were obtained in the amorphous or crystalline phase. Another approach was performed by Pan et al. via a hydrothermal synthesis using SbCl3, tartaric acid, and L-cysteine with a ratio of 2
:
12
:
3.51 After the reaction at 180 °C for 12 h in an autoclave, they received amorphous alveolate spheres of 2–3 μm in diameter which crystallized after annealing. Doing the same synthesis with a different ratio of the reactants (3
:
20
:
6), at a shorter time scale (8 h) and without annealing, Cao et al. claim to have obtained 2–3 μm sized crystalline Sb2S3 spheres with the same appearance as those obtained by Pan et al.7via an Sb-thioacetamide complex in a polystyrene solution, Sahoo et al. synthesized Sb2S3-carbon composite materials.13 By either stirring the solution for 2 h or using microwave irradiation for 10 min and post-annealing the intermediate products, they received Sb2S3 nanoparticles anchored on carbon sheets and carbon encapsulated Sb2S3 spheres, respectively. The spheres have a diameter of 600 ± 200 nm with a fully crystalline Sb2S3 core and a carbon shell. The nanoparticles on the carbon sheet are much smaller, about 5–10 nm, and mainly crystalline. However, some amorphous parts and some Sb2S2O are also present. Both materials show a good performance as electrode material.
In the following, a high-temperature synthesis that yields spherical stibnite particles with sub-micron size will be described. To achieve this result, L-cysteine and SbCl3 were dispersed in 1-octadecene (ODE). The cysteine acts not only as sulfur source but also forms a wax-like substance during the synthesis, which is insoluble in ODE due to the polar character of cysteine. The initially formed amorphous Sb2S3 particles are immobilized in this substance and, thus, prevented from growing into large, micron-sized rod-like structures upon crystallization. After the synthesis, the matrix can be removed and single stable particles are obtained. Furthermore, it will be shown that a stable intermediate substance consisting of antimony and cysteine is formed. This substance is crystalline, likely a highly crosslinked compound, and decomposes into Sb2S3 particles upon heating. The matrix is formed around this intermediate from excess cysteine, the solvent ODE, and the chlorine from SbCl3.
:
1 (Caution!Piranha solution must be handled with extreme care as it is explosive and reacts violently with organic matter). Subsequently, the glass vessels were rinsed with deionized (DI) water. The heating rate and reaction temperature were controlled using a temperature controller (LTR 3500; Juchheim Solingen).
First, 0.5 mmol SbCl3, 2.5 mmol L-cysteine, and 25 mL ODE were introduced into a 50 mL three-neck round-bottomed flask. To disperse the SbCl3 and the L-cysteine, the mixture was sonicated for approximately 15 min (Sonorex RK512H; 860 W; 35 kHz; Bandelin) until a homogenous, turbid dispersion was obtained. The reaction mixture was then magnetically stirred (800 rpm) at ambient temperature, and a vacuum (∼0.01 mbar) was applied for 30 min. The mixture was again set under argon and, subsequently, heated to 240 °C with a heating ramp of 10 K min−1. After holding the reaction temperature for 30 min, the reaction was stopped by removing the heating mantle.
The oxygen content was determined by immediately pyrolyzing approximately 2 mg of the sample in a helium atmosphere at 1060 °C. Organic oxygen is quantitatively converted to CO over nickel-containing carbon, chromatographically separated from other gases, and detected via thermal conductivity detection.
The samples were deposited on copper grids in a layer several micrometers thick and measured on a STEM holder. Areas of 2 × 2 mm2 were measured at three different locations of the sample with 200 s accumulation time.
An artifact occurs at a wavelength of 800 nm due to a detector change of the spectrometer. The accuracy of the Tauc method was estimated on the basis of a study by Viezbicke et al., who exemplarily evaluated 120 individual analyses of polycrystalline ZnO and found a deviation of about 0.03 eV.52
:
100. The instrument was equipped with a solid-state laser (2 kHz) and a time-of-flight (TOF) MS. Measurements are limited to a molecule size of ∼100 kDa. For EI, the samples were vacuum evaporated, ionized, and analyzed with a double-focusing sector field device with inverted Nier-Johnson geometry.
The first critical point in the synthesis was reaching a reaction temperature of 140 °C. The precursors, initially dispersed in the solvent, no longer form a milky white mixture (phase P0, Fig. S1(a)†) at this temperature. Instead, they aggregated, forming 1–3 large white flocs, which were slowly changing their color to pale yellow (PI, Fig. S1(b)†). As the reaction progressed, the flocs turned orange and began to break into smaller pieces at about 170 °C (PII, Fig. S1(c)†). They changed their color to dark red and sedimented at 200 °C (PIII, Fig. S1(d)†), where they finally turned black at 240 °C (PIV, Fig. S1(e)†). No further change was visible to the naked eye when the reaction continued at this temperature for 30 min. After the reaction mixture was cooled down at the end of the synthesis, a brownish-black product adhered to the walls of the reaction vessel.
The characterization of this brownish-black product is discussed first, and the individual reaction steps are examined in more detail in the following sections.
![]() | ||
| Fig. 1 SEM images of the spherical Sb2S3 particles: (a) as received without cleaning and (b) after washing off the matrix. | ||
An XRD analysis was performed to determine the crystallinity of the sample. The results shown in Fig. 2 reveal a highly crystalline material corresponding to the orthorhombic stibnite structure (COD 9003460). All diffraction peaks can be assigned to this pattern, indicating no impurities from, e.g., antimony oxides.
Additionally, the crystallite size was estimated via the Debye–Scherrer equation (eqn (1)).54 The crystallite size Dhkl is calculated by dividing the product of the crystallite shape factor K and the wavelength λ by the width (full width at half maximum) of the diffraction peak Bhkl and the cosine of the corresponding Bragg angle θ.
![]() | (1) |
For different Laue indices, crystallite sizes between 40 and 55 nm were calculated. Thus, there is a clear discrepancy between the diameter estimated with the SEM, which provides no information about the crystalline composition of the particles, and the crystallite size estimated with the Debye–Scherrer equation, which only gives an average value.
In order to unambiguously characterize the crystalline structure of the particles, measurements with different TEM techniques were performed, which are shown in Fig. 3 and S5 in the ESI.† The SAED analysis of a single particle (Fig. 3(a) and (b)) clearly shows a lattice structure, as would be expected from a single crystalline structure. However, some circular smearing effects can be seen in the diffraction images, which can only occur in samples containing crystalline areas with slightly different orientations or defects. Additionally, the SAED image of a different particle (Fig. S6(a) and (b), ESI†) was analyzed and the interplanar spacing was calculated. The values were compared with reference data (JCPDS card 42-1393) and the corresponding hkl indices were given (Table S2, ESI†). The calculated values match the reference data well.
In the dark-field images (Fig. 3(c) and (d)), different crystal planes appear bright depending on the observation plane/angle. The micrographs show that for certain diffraction spots, most areas of various particles appear in the same contrast, i.e., have the same crystalline orientation. However, some smaller parts (approx. 50 nm), especially in the peripheral areas of the particles, show different crystal orientations. Based on these results, it can be concluded that the particles are mainly single crystalline but often contain some smaller, differently oriented crystallites in peripherical areas. Additional SAED and dark-field images of the same series can be found in Fig. S5 in the ESI.† As indicated by HRTEM micrographs in Fig. 3(e) and (f), the smaller crystallites are not aggregated to the large particles but rather intergrown with them. The images show two different crystallites in the same particle. The different crystal orientations are confirmed by Fast Fourier Transform (FFT) analysis (insets in Fig. 3(f)). Since the small crystallites are mainly found on the edges of the particles, it is likely that the crystal could not grow into its orthorhombic structure due to the surrounding matrix and, thus, crystal defects were formed or that other particles coalesced with already existing larger crystalline ones.
The optical properties of the particles were also investigated. The reflectance of the samples was measured, and subsequently, the Tauc plot was applied to determine the bandgap value. Before applying the plot, the reflectance data needs to be transformed into absorption data using the Kubelka–Munk equation (eqn (2)).55 The Kubelka–Munk function F(R∞) corresponds to the ratio of the absorption coefficient k and the scattering coefficient s. These coefficients, in turn, are correlated to the reflection of an infinitely thick specimen R∞.
![]() | (2) |
F(R∞) replaces the absorption coefficient α in the Tauc equation, which is displayed in eqn (3).56,57α is expressed by the Planck constant h, the photon frequency ν, the transition factor γ, the bandgap energy Eg, and a constant B described by Davis and Mott as magnitude of the optical absorption constant.
| αhν1/γ =B(hν − Eg) | (3) |
There are different opinions in the literature on whether the bandgap of crystalline Sb2S3 is direct58–60 or indirect.61–63 Still, the bandgap is mainly located between 1.6 and 1.8 eV, with the indirect bandgap about 0.1 eV lower than the direct one. Theoretical calculations have shown that the indirect transition is energetically more favorable.64,65 Since the difference to the direct transition is small, the authors conclude that the direct transition is most likely dominant.
Fig. 4(a) shows the measured reflectance data, while Fig. 4(b) and (c) show the data transformed according to the Tauc equation for an indirect and a direct bandgap transition, respectively. The reflectance curve shows one steep slope, as is usual for a phase-pure semiconductor, around 720 nm. To estimate the bandgap of the material, a tangent is drawn to the slopes of the Tauc plots, and the x-value is taken where the tangent intersects the extended baseline of the plot. The results correspond to 1.65 eV for the indirect bandgap and 1.75 eV for the direct bandgap.
![]() | ||
| Fig. 4 UV/vis data of the final particles showing (a) the measured reflectance data, (b) the Tauc plot for estimating the indirect bandgap, and (c) the Tauc plot for estimating the direct bandgap. | ||
The samples were purified by the same procedure as the final product prior to characterization (see Experimental part for details). Fig. 5 shows SEM images of the different samples. The samples PI (Fig. 5(a)) and PII (Fig. 5(b)) contain rod-shaped particles with a length of a few micrometers. However, in sample PII, small spherical particles with a diameter of 220 ± 60 nm are also found. In sample PIII, these particles are still present but have grown larger (diameter of 280 ± 110 nm), while the rod-shaped particles are no longer found (Fig. 5(c)). In sample PIV (Fig. 5(d)), the spherical particles have become even larger with a diameter of 430 ± 110 nm and do not differ significantly in size or appearance from the final product. Statistical size distributions of these samples can be found in the ESI in Fig. S7.†
In addition, the growth process of the particles was characterized crystallographically and optically. The results of the XRD analysis and the UV/Vis spectroscopy are shown in Fig. 6. XRD (Fig. 6(a)) revealed a highly crystalline structure for the samples PI and PII, which was neither be found in the COD database nor corresponded to L-cysteine or SbCl3 (reference diffractograms in Fig. S8, ESI†). This suggests that a new substance was formed at 140 °C. Since no other phases are detected in sample PII, the small spherical particles likely correspond to the amorphous phase of Sb2S3. The reflectance measurement (Fig. 6(b)) shows that no semiconducting substance was formed in PI, and the Tauc plot (Fig. 6(c)) gives further indication that the particles in PII consist of amorphous Sb2S3, which has a bandgap value between 2.0 and 2.2 eV.29 For the particles of sample PII, a band gap value of 2.02 eV was determined. To obtain further information about the materials formed during the reaction process, the purified solids were characterized by CHNS/O analysis and EDX. Table 1 provides additional information on the elemental (atomic) composition of the samples and the sizes of the spherical particles.
| Sample | PI | PII | PIII | PIV | Final |
| Temp. (°C) | 140 | 170 | 200 | 240 | 240 (30 min) |
| Sb | 1.0 | 1.6 | 2.0 | 2.0 | 2.0 |
| S | 2.9 | 3.9 | 3.0 | 3.0 | 3.0 |
| C | 9.0 | 9.0 | — | — | — |
| H | 19.5 | 19.5 | — | — | — |
| N | 2.8 | 2.9 | — | — | — |
| O | 6.6 | 6.6 | — | — | — |
| Diameter (nm) | — | 220 ± 60 | 280 ± 110 | 430 ± 110 | 420 ± 100 |
| Bandgap (eV) | — | 2.02 | 1.99 | 2.01/1.75 | 1.75 |
The white crystals in PI are composed of antimony and elements normally found in organic molecules, almost corresponding to the stoichiometry of cysteine (C3H7NSO2). Chlorine, however, was not found. The results for this substance are discussed in more detail in the following section. Since the particles in PII are Sb2S3, their composition results from a mixture of the substance from PI and Sb2S3 in an atomic ratio of 3
:
2 for the element antimony. Along with the white rod-like particles, the crystalline XRD pattern disappeared in sample PIII. Also, only the elements antimony and sulfur remain in a 2
:
3 ratio. These results, along with a band gap value of 1.99 eV for this substance, indicate that the white substance is likely an intermediate in the formation of Sb2S3 particles, which are in an amorphous state up to this point. Compared to PII, the particles slightly increased in diameter.
For sample PIV, the X-ray diffractogram and optical data are changed compared to those of the samples of earlier reaction stages. A crystalline pattern corresponding to the stibnite structure (COD 9003460) can be seen in the diffractogram, and the absorption edge is shifted to higher wavelengths in the UV/vis spectrum. However, a second absorption edge similar to that of the amorphous material is present. After applying the Tauc plot, this sample fraction becomes more visible. Thus, two band gap values of 2.01 and 1.75 eV could be determined corresponding to the bandgaps of amorphous and crystalline Sb2S3, respectively. Apparently, the particles are not yet fully crystallized at 240 °C, so the temperature must be held at this level for several minutes to allow a complete conversion. The crystallite sizes, derived from the Debye–Scherrer equation for different Laue indices, were about 35–50 nm, which is about 5 nm smaller than those of the final particles after 30 min reaction time at 240 °C. The particle diameter obtained from SEM, however, is identical to that at the end of the reaction, but with a diameter of more than 400 nm, they are significantly larger than the amorphous particles.
:
3. The main difference to the atomic ratio of the elements in cysteine is that the value for hydrogen is decreased (∼0.5 atoms per theoretical cysteine molecule) and the value for oxygen is increased (∼0.2 atoms per theoretical cysteine molecule). Assuming that the sample contains some water, e.g., from the purification process or from handling in an ambient atmosphere, the basic building block of the intermediate could be Sb(C3H6NSO2)3·0.75H2O.
To investigate the chemical structure of this substance further, Raman and IR spectroscopy, as well as an MS analysis, were performed. The results are shown in the ESI Fig. S9 and S10.† Comparing the IR and Raman spectra of sample PI (Fig. S9, ESI†) with the reference spectra of L-cysteine and L-cystine, the similarity is low for the spectra of cysteine but high for the spectra of cystine. In particular, the absence of the –SH vibration in the measured Raman spectrum should be noted. However, there is also a clear difference in the Raman spectrum between the measured spectrum and that of cystine. The strong signal at ∼500 cm−1 assigned to the vibrational mode of the disulfide bond in cystine,66 is not present. Instead, an intense mode at ∼355 cm−1 is found. According to several reports, Sb–S stretching vibrations are found around these wavenumbers.67,68
For the MS analysis, MALDI and EI were used to ionize the sample as the substance is not soluble in common solvents such as water or isopropanol. With MALDI, two molecular patterns are visible in the spectrum, around 496.9 u and 707.9 u. However, these patterns suggest molecules consisting of one antimony atom, at most one sulfur atom, and mainly cysteine residues with no sulfur but an increased amount of oxygen. Since this is inconsistent with the elemental analysis, the molecule is assumed to be a highly crosslinked polymer with a molecular weight greater than 100 kDa, which is above the mass limit of MALDI for polymeric species.69 The molecular patterns found could be due to a slight degradation by oxygen.
With EI, in addition to several Sbx and SbxOy fragments, the fragmentation pattern shown in Fig. S10(a)† was obtained. The pattern has similarities to both the cysteine and cystine patterns (Fig. S10(b) and (c),† respectively), indicating that the structure is probably intermediate between the two.
In summary, the intermediate substance is assumed to have the following properties:
1. General composition of Sb(C3H6NSO2)3.
2. Structure of the organic part in between cysteine and cystine.
3. –C–S and –Sb–S bonds but no –S–H or –S–S bonds.
4. Large, crosslinked molecule with Mw > 100 kDa.
5. No absorption in the visible spectrum.
There are also several reports of Sb(III) covalently bound to organic molecules and, additionally, complexed by other molecules, resulting in a 4- or 5-fold coordinated structure.70–72 Thus, a molecule would be conceivable in which Sb(III) is covalently bound to the S atom of three cysteine molecules and coordinated to the carboxyl group and/or to the amino group of one or two other cysteine molecules. The coordinative bonds would also lead to crosslinking. However, further analysis is needed to determine the exact structure of this molecule.
| Sample | MI | MII | Mfinal |
| Temp. (°C) | 140 | 170 | 240, 30 min |
| Sb | 1.0 | 1.0 | 1.0 |
| S | 7.4 | 6.6 | 2.0 |
| C | 33.7 | 35.0 | 8.1 |
| H | 73.8 | 77.5 | 15.4 |
| N | 7.4 | 7.5 | 3.3 |
| O | 14.2 | 13.4 | 1.1 |
| Cl | 2.3 | 2.8 | 2.9 |
It can easily be seen that the Sb content of MI with respect to the organic moieties is less than half of that of PI. In addition, chlorine is present in the sample, and the stoichiometry of the organic moiety does not resemble cysteine. However, the ratio of S
:
N
:
O in the matrix is almost the same as that of cysteine. This result indicates that the increased C and H content originates from the ODE. This finding can also be correlated with the ratio of the excess amount of these two elements, which is 1
:
2; the same ratio as for ODE. It is assumed that the ODE molecules are embedded in the forming matrix, but a further reaction of them cannot be excluded.
It can also be seen that, in contrast to the sample PI, no excess oxygen can be found with respect to sulfur/nitrogen to match the ratio in cysteine. Furthermore, the Sb
:
S ratio (7.4
:
1) is lower than the ratio at the beginning of the synthesis (1
:
5). This is another indication that the excess H and O atoms of PI originate from washing with water. It can be further concluded that some antimony is lost during the purification process.
As the reaction progresses, the amounts of S and O decrease, while the amounts of C, H, and Cl increase slightly relative to Sb. The decrease in S and O indicates the beginning of cysteine decomposition. However, the amino group seems to belong to a solid rather than a gaseous decomposition product because the amount of N increases relatively to C, H, S, and O. Variations in C and H could be explained by slight differences in the embedding of the ODE into the matrix or an ongoing reaction with it.
The ratio of Sb and Cl is close to their ratio in SbCl3. It is assumed that not all SbCl3 has reacted at 140 °C. Since SbCl3 is thermally unstable, it is likely that unreacted material decomposed under electron beam exposure in the SEM, resulting in Sb residues as the chlorine components evaporated.
At the end of the reaction, the amounts of C, H, N, S, and O decreased due to the decomposition of cysteine starting around 200 °C.73 The main compartments of the residues are N, C, and H. The amount of Cl did not change. It seems to form a stable compound part of the matrix.
Thus, the matrix appears to be a compound derived from cysteine, ODE, and chlorine that decomposes to a different composition upon heating.
It was shown that the intermediate of the particles is likely to consist of a complex architecture with a high degree of crosslinking. The basic building block of the intermediate is assumed to be an Sb atom bound to three cysteine molecules via a covalent Sb–S bond. These units are connected by coordinative bonds between Sb and the other functional groups of the cysteine molecules.
The matrix is formed from cysteine, the solvent ODE, and chlorine from the SbCl3. Due to partial decomposition, the composition of the matrix changes during the heat-up process. It may be worthwhile to try mixing in another amino acid, such as glycine, and examine the effect on the particle size and shape.
The concept of encapsulation for size and/or shape control of colloid particles could be transferrable to other materials. Depending on the particle system, it may allow an extension of the size range to smaller particles and force nearly isotropic growth for anisotropic materials. In such approaches, the use of cysteine or cysteine–amino acid mixtures may be applicable to various other sulfide materials.74
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d4na00020j |
| This journal is © The Royal Society of Chemistry 2024 |