KeYuan
Ma
a,
Robin
Lefèvre
a,
Qingtian
Li
bcd,
Jorge
Lago
ae,
Olivier
Blacque
a,
Wanli
Yang
b and
Fabian O.
von Rohr
*a
aDepartment of Chemistry, University of Zurich, CH-8057 Zürich, Switzerland. E-mail: fabian.vonrohr@chem.uzh.ch
bAdvanced Light Source, Lawrence Berkeley National Laboratory, Berkeley, California 94720, USA
cState Key Laboratory of Functional Materials for Informatics, Chinese Academy of Sciences, Shanghai 200050, China
dUniversity of Chinese Academy of Sciences, Beijing 100049, China
eDepartment of Inorganic Chemistry, Univ. del Pais Vasco (UPV-EHU), 48080 Bilbao, Spain
First published on 5th October 2021
Pyrite, also known as fool's gold is the thermodynamic stable polymorph of FeS2. It is widely considered as a promising d-band semiconductor for various applications due to its intriguing physical properties. Marcasite is the other naturally occurring polymorph of FeS2. Measurements on natural crystals have shown that it has similarly promising electronic, mechanical, and optical properties as pyrite. However, it has been only scarcely investigated so far, because the laboratory-based synthesis of phase-pure samples or high quality marcasite single crystal has been a challenge until now. Here, we report the targeted phase formation via hydrothermal synthesis of marcasite and pyrite. The formation condition and phase purity of the FeS2 polymorphs are systematically studied in the form of a comprehensive synthesis map. We, furthermore, report on a detailed analysis of marcasite single crystal growth by a space-separated hydrothermal synthesis. We observe that single phase product of marcasite forms only on the surface under the involvement of H2S and sulphur vapor. The availability of high-quality crystals of marcasite allows us to measure the fundamental physical properties, including an allowed direct optical bandgap of 0.76 eV, temperature independent diamagnetism, an electronic transport gap of 0.11 eV, and a room-temperature carrier concentration of 4.14 × 1018 cm−3. X-ray absorption/emission spectroscopy are employed to measure the band gap of the two FeS2 phases. We find marcasite has a band gap of 0.73 eV, while pyrite has a band gap of 0.87 eV. Our results indicate that marcasite – that is now synthetically available in a straightforward fashion – is as equally promising as pyrite as candidate for various semiconductor applications based on earth abundant elements.
Marcasite is the less commonly occurring natural mineral of the two phases. It is mainly found in natural acidic volcanic hydrothermal vents and sedimentary rocks.9,10 This thermodynamically metastable phase transforms to pyrite at high temperature or by exposure to air over long periods of time.6 The synthesis of the thermodynamic stable polymorph pyrite has been found to be easily achievable in a phase-pure fashion.11–13 However, the synthesis of phase-pure marcasite has proven in the past to be challenging. There has been various attempts to obtain phase-pure marcasite nanoparticles for battery electrode applications.14–17 Nevertheless, these reports are not sufficient in order to understand the FeS2 phase formation. The formation of marcasite occurs under laboratory conditions, as well as in nature, alongside the pyrite formation. This leads to inter-grown and mixed-phase samples.
Pyrite – consisting solely of non-toxic, earth abundant elements – is widely considered to be a promising candidate for various electronic and catalytic applications.5,18–26 On one hand, pyrite is a promising photovoltaic material due to its strong light absorption and essentially infinite elemental abundance.20,23 On the other hand, pyrite is a very promising material for photoelectrochemical and solid-state Schottky solar cells.27–29 Furthermore, pyrite has also been found to be a promising catalyst for several electrochemical reactions, e.g. oxygen and hydrogen evolution reactions18,19,30 or reduction of N2 to ammonia.31
Previous physical properties measurements on the naturally occurring marcasite have indicated that both polymorphs may have similar electronic and mechanical properties, making also marcasite a promising candidate for various narrow band-gap applications.32,33 So far, studies on marcasite were restricted by the unavailability of high-quality and phase-pure samples, especially the preparation of high-quality single crystals under controlled conditions. However, naturally occurring crystals contain inherently impurities, defects, and dopants, making them unsuitable for some physical property measurements. Various efforts have been made for the hydrothermal synthesis of marcasite and pyrite in the past, most commonly resulting in nano-particles.12,14–17 Henceforth, some of the most fundamental properties of marcasite have never been measured on laboratory prepared high purity single crystal samples.
Here, we report on the straight-forward hydrothermal preparation methods of phase-pure, high-quality marcasite polycrystalline and single-crystalline samples. The individual formation conditions of marcasite and pyrite under acidic conditions are explored in this work, and a predictive and comprehensive synthesis map is presented. We demonstrate experimentally that the pH values of the solution play an crucial role in the phase selective formation process of marcasite and pyrite. We find that high-acidity generally favours the formation of marcasite. However, at extremely low pH values, pH < 0.7 or lower, and at temperatures above 240 °C, the formation of phase-pure pyrite samples are observed, which is in contrary to earlier computational predictions.34 Subsequently, we perform a detailed experimental measurement and analysis of the physical properties of laboratory-prepared high-purity marcasite single crystal. The measurement results indicate that marcasite is indeed a promising small bandgap semiconductor that has very favourable properties for further deep explorations and other broad potential applications.
The experimental synthesis of phase pure marcasite by hydrothermal method is difficult because the two FeS2 phases often intergrow in solutions. There is still no agreement on how the two FeS2 phases formed in solutions until now, and previous reports did not give convincing conclusive results due to the complexity of the involved solution reaction systems.9,35,36 Daniil et al. have proposed a quasi-thermodynamic framework for predicting the hydrothermal phase selection synthesis of the two FeS2 polymorphs, and presented a phase diagram at a wide pH value ranges.34 That resulted prediction agrees with previous experimental observations that marcasite is more preferred in acidic solutions.9,36 Guided by this phase diagram, we performed a series of hydrothermal syntheses under standardised conditions to systematically investigate the experimental formation of marcasite and pyrite over a wide temperature range in the acidic pH value regimes.
For this purpose, we reacted elemental sulphur with aquatic FeCl2 (1 M) solutions under different pH values between 0.6 and 4.0 at varying temperatures between 190 and 250 °C for 24 hours. The FeCl2 has a very good solubility in Millipore water, and the resulting solution has a low pH value to start with. The solid elemental sulphur is insoluble in FeCl2 solutions, so it does not change the initial pH value of the starting solutions.
In the series of standardised hydrothermal synthesis reactions, we found four different outcomes for our reactions, depending on the changing pH values and the different synthesis temperatures: (i) there was no resulting precipitate after the reaction (ii) there was a mixture of varying amounts of pyrite and marcasite resulting from the reaction, or (iii) the resulting precipitate was either phase pure pyrite, or (iv) phase pure marcasite. Three representative room temperature PXRD pattern and the corresponding Rietveld refinements of the obtained polycrystalline samples of phase-pure marcasite, pyrite, and a mixture of the two phases are shown in Fig. 1(b)–(d). The structural parameters of all the polycrystalline samples were refined from the diffraction data and the results of the refinement parameters are given in ESI S-Table 1.†
We find that in the highly acidic region of the synthesis map below pH < 0.65, neither marcasite nor pyrite forms (grey region). Phase-pure marcasite was obtained in a rather narrow temperature and acidity window: specifically in a temperature region between 190 and 225 °C under acidic conditions of pH values between 1.2 and 2.7 (dark blue region). The formation of phase pure pyrite was found in an extremely narrow temperature and pH window in these acidic hydrothermal conditions. Phase-pure pyrite forms at pH values close to 0.7 and with reaction temperatures of 240 °C or more. For most part of the synthesis map, we find mixed phase samples, consisting of the two polymorphs.
The formation of phase pure pyrite and mixed phase samples with pyrite being the dominate phase under these highly acidic conditions was unexpected. High acidic conditions are widely believed to be favourable for the formation of marcasite rather than pyrite.37 This has been observed in naturally occurring FeS2 minerals, and it has been computationally rationalised by the recent first principle calculations based on the surface stability of the two phases as a function of ambient pH within nano-size regimes.34 From the calculation, marcasite is expected to be the dominant phase below a pH value of 4.5. The here developed hydrothermal syntheses' methodology starting from FeCl2 solutions – which is an acidic salt, giving pH values below a value of 2 to begin with – overall supports the proposed computational model. However, the formation of phase pure pyrite at extremely low pH values, which we observe unequivocally in our experiments, is by this model unaccounted for and is therefore likely due to a different phase formation mechanism.
We have also observed the formation of small crystal particles in the FeCl2 solution as a minority precipitate at reaction temperatures above 200 °C. PXRD analysis of the black particles show that these are a mixture of polycrystalline marcasite and pyrite. It is noteworthy that the measured pH values of the FeCl2 solution after the single-crystal growth reaction was extremely acidic with pH values of about 0.5 (more details see S-Table 3 in ESI†). Hence, these conditions are in agreement with the synthesis map shown in Fig. 2, where under extremely acidic conditions the formation of pyrite occurs. However, the pyrite impurities were only found in the precipitates collected in the solution, and it cannot be detected in the products collected above the FeCl2 solution, where the marcasite single crystals are formed. This phenomenon suggests there were different reactions above the FeCl2 solution surface and in the FeCl2 solution, which indicates that marcasite and pyrite may form through different reaction pathways. In the computations in ref. 34 homogeneous processes not involving the gas phase were considered for the hydrothermal synthesis of marcasite and pyrite. However, the heterogeneity and the involvement of the sulphur vapour phases may likely play a crucial role for the formation process under the synthesis conditions presented here.
Reactions under 180 °C for two weeks only yielded very large thin plate-like marcasite single crystals above the FeCl2 solution (see S-Fig. 3(b) in ESI†), without noticeable formation of black particles in the FeCl2 solution. Therefore, a space-separated hydrothermal reaction of Na2S2O3 and FeCl2 solutions at 170–180 °C is the desired condition to get completely phase-pure marcasite single crystals.
The reaction formation mechanism of marcasite and pyrite is still not clear until now.36 Our results seem to be in good agreement with the previous observation that natural marcasite is formed in the presence of disulphide species and protonated Sn2− species.9,35,36 If the reaction temperature is high enough, we speculate that a small fraction of the elemental sulphur will go into the FeCl2 solution and react there. This reaction pathway may likely be responsible for the formation of polycrystalline marcasite and pyrite precipitates in the solution at reaction temperatures above 200 °C, in agreement with our synthesis map discussed above. Increasing the reaction temperature therefore increases the likeliness of this process to occur. In Fig. 3(b), we present a summary of the temperature-dependant phase formation between FeS2 marcasite and pyrite by a space-separated reaction growth technique. In this context, it is especially noteworthy that not space-separated reactions of Na2S3O3 and FeCl2 solutions, at any conditions leads to the formation of mixtures of marcasite and pyrite and never to phase pure products.
In Fig. 3(c), we show the SEM images of the polyhedron micro-morphology of marcasite. The composition of the FeS2 marcasite crystal was investigated using energy-dispersive X-ray spectroscopy (EDS) analysis. The corresponding element mapping images show the homogeneous nature of the as-prepared material, in which Fe and S are uniformly distributed in the mapping image of FeS2 marcasite. EDS investigations of both marcasite single crystals grown at low and high temperatures led to no evidence of undesired elements, and the atom ratio of Fe/S was almost perfectly determined to be 1:2 (ESI S-Fig. 6 and 7†). We also confirmed the atomic ratio of Fe/S by thermogravimetric analysis in O2 atmosphere, which also gave an almost perfect 1:2 atomic ratio (ESI S-Fig. 8†). This combined composition analysis results indicate that the obtained marcasite single crystal are of high quality without sulphur vacancies, in contrary to the naturally occurring marcasite, which usually has substantial sulphur vacancies.33
The Raman spectra of FeS2 marcasite shows two notable vibrations bands at 322 and 384 cm−1, which are different from pyrite (ESI S-Fig. 9†). The obtained large marcasite single crystal from our hydrothermal synthesis can be converted to pyrite single crystal by annealing at 450 °C under argon atmosphere (ESI S-Table 4†). The availability of high-quality single crystals enables us to perform single crystal X-ray diffraction measurements on laboratory grown marcasite FeS2 single crystals. The details of the analysis are summarized in Table 1.
Formula | FeS2 |
Formula weight (g mol−1) | 119.97 |
Temperature (K) | 160(1) |
Crystal system | Orthorhombic |
Space group | Pnnm(58) |
a (Å) | 4.4474(4) |
b (Å) | 5.4287(4) |
c (Å) | 3.3852(3) |
α, β, γ (°) | 90 |
V (Å3) | 81.731(12) |
Z | 2 |
Calculated density (g cm−3) | 4.875 |
μ (mm−1) | 11.144 |
F(000) | 116.0 |
Radiation | Mo Kα (0.71073 Å) |
Crystal size (mm3) | 0.09 × 0.06 × 0.015 |
Recording range 2θ (°) | 11.858–55.732 |
Index ranges | −5 ≤ h ≤ 5, −7 ≤ k ≤ 7, −4 ≤ l ≤ 4 |
Reflections collected | 979 |
Independent reflections | 112 [Rint = 0.0582, Rsigma = 0.0244] |
Data/restraints/parameters | 112/0/12 |
Goodness-of-fit on F2 | 1.187 |
Final R indexes [I ≥ 2σ(I)] | R 1 = 0.0253, wR2 = 0.0631 |
Final R indexes [all data] | R 1 = 0.0266, wR2 = 0.0638 |
Largest diff. peak/hole/e Å−3 | 1.84/−0.93 |
We have measured the optical band gap of marcasite by means of UV-Vis-NIR diffuse reflectance spectrum in the region of 200–2000 nm presented in the inset of Fig. 4(a). The band gap value was obtained using the Tauc plot method with the equation: (αhν)n = A(hν − E), where hν is photon energy, α is absorption coefficient, A is a proportional constant and E is band gap.33 The absorption coefficient α is replaced by F(R), which is calculated from the acquired diffuse reflectance spectrum with the Kubelka–Munk function: F(R) = (1 − R)2/2R.33 The obtained data were plotted to: hν − (hνF(R))n, with n = 2.0 for direct allowed transition and n = 0.5 for indirect allowed transition. The intercept of the tangent linear extrapolation from the curve line on the energy axis is interpreted as the optical band gap. In Fig. 4(a), a photon energy corresponding to the direct allowed optical absorption gap of E ≈ 0.76 eV is clearly defined, and for the indirect allowed gap analysis, we got E ≈ 0.64 eV (ESI S-Fig. 10†). These values are slightly lower than those measured on natural marcasite minerals, which gave an indirect allowed transition gap of 0.83 eV.33 For a direct comparison, we also performed the same measurement on pyrite single crystals obtained by annealing the marcasite crystals. Here, we obtained a direct allowed optical band gap of E ≈ 0.84 eV and an indirect allowed optical band gap of E ≈ 0.65 eV for pyrite (ESI S-Fig. 10†).
In Fig. 4(b) we show the temperature dependent magnetic susceptibility M(T) between T = 10 and 300 K in an external magnetic field of μ0H = 1 T. The inset shows the field-dependent magnetic measurements M(H) at temperatures of T = 300 K. The magnetic susceptibility of marcasite single crystal is found to be nearly temperature independent and diamagnetic, which is in good agreement with theoretical predictions but has never been experimentally shown on previous investigations.39 At very low temperature T < 10 K, we find a so-called Curie-tale, which is caused by tiny magnetic impurities, as expected for any material. The iron in marcasite is in the oxidation state Fe(II) in a d6 configuration, hence the magnetic ground-state is a low-spin state with all the t2g orbitals fully occupied and the eg orbitals empty. This results in a spin state of S = 0 and overall diamagnetic properties,40 as observed in the presented measurement. Henceforth, phase-pure marcasite displays the same magnetic configuration as phase-pure pyrite.41 This results indicate that the chosen reaction path for obtaining marcasite results in remarkably high-quality samples without notable magnetic impurities.
In the inset of Fig. 4(c), we present the temperature dependence of the electrical resistivity ρ(T) of phase pure FeS2 marcasite measured using the four-probe technique. The resistivity increases with decreasing temperature as expected for a semiconductor. The ln(ρ) versus 1/T in Fig. 4(c) is not a linear Arrhenius behaviour in the measured temperature range, indicating thermal activation is not the only factor that determines the electrical transport.40 The high-temperature linear region (280–330 K) in the ln(ρ) versus 1/T can be attributed to the intrinsic region of ρ and can be expressed by ρ = ρ0exp(Ea/2kBT), where ρ0 is a pre-exponential constant, kB represent the Boltzmann constant, and Ea is the activation energy (ESI S-Fig. 11(a)†). The fitting of our data results in an intrinsic transport gap of Ea of 0.11 eV, which is smaller than the previous reported 0.38 eV measured on natural marcasite mineral.32 The difference in the transport band gap may likely be caused by doping or sulphur deficiency in natural marcasite.
We have performed Hall measurement on the marcasite single crystal to determine the charge carrier type and density. The Hall resistivity ρH measurement at room-temperature is presented in Fig. 4(d). Based on the fitted line, we obtain a Hall coefficient of RH = 1.51 × 10−6 C−1 m3 for marcasite (ESI S-Fig. 11(b)†). The positive Hall coefficient indicate that marcasite is a p-type semiconductor, and the carrier concentration (Nh) is calculated to be 4.14 × 1018 cm−3 according to Nh = 1/eRH, where e = 1.6 × 10−19 C is the elementary charge. The above measurement results suggest marcasite is a d-band semiconductor, with similar properties as its polymorphic form pyrite, making it a promising material for semiconductor applications.
We have obtained the XES spectrum of marcasite and pyrite single crystals under different excitation photon energies from 163.4 eV to 198.2 eV (ESI S-Fig. 12†). We find that the XES spectra of marcasite and pyrite are similar in shape and structure. For both materials, the intensive band around 145–153 eV arises predominantly from levels with 3s character, while the upper valence band being mostly of 3p character shows a much weaker intensity due to the dipole selection rule of the XES process.12 The relatively narrow features at the high emission energy of around 162 eV are attributed to S 3p states that are hybridised with Fe 3d states. To determine the band gap from the valence band maximum to the conduction band minimum, we plot the S L-edge XES spectrum with excitation energy of 168.6 eV together with S 2p XAS spectrum. Here, we used the method proposed by Gilbert45 to determine the threshold values of valence-band maximum and conduction-band minimum. In the ESI S-Fig. 13,† we showed the fitting process by taking the derivative to locate the inflection points in the valence-band and conduction-band onsets. Based on this analysis, the band gap for marcasite is determined to be 0.73 eV and pyrite is 0.87 eV as indicated in the Fig. 5(a) and (b), respectively. These values are very close to the band gap values calculated by UV-Vis-NIR diffuse reflectance spectrum for marcasite and pyrite.
Fig. 5 Top of the valence band and bottom of the conduction band indicating the band gaps of FeS2 (a) marcasite and (b) pyrite. |
Footnote |
† Electronic supplementary information (ESI) available. CCDC 2064948 and 2064949. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/d1sc03026d |
This journal is © The Royal Society of Chemistry 2021 |