Open Access Article
Khawla Ben Brahim
*a,
Imen Ibrahmia,
Imed Kammoun
a,
Noweir Ahmad Alghamdib,
Jean-François Bardeaucd,
Gwenaël Corbel
c and
Abderrazek Oueslati
a
aLaboratory of Spectroscopic Characterization and Optical Materials, Faculty of Sciences, University of Sfax, B.P. 1171, 3000 Sfax, Tunisia. E-mail: benbrahimkhawla75@gmail.com
bDepartement of Physics, Faculty of Science, Al-Baha University, Alaqiq, 65779, Saudi Arabia
cInstitut des Molécules et Matériaux Du Mans (IMMM)– UMR-6283 CNRS, Le Mans Université, Avenue Olivier Messiaen, F-72085 Le Mans Cedex 9, France
dUniversité D’Orléans, CNRS, ICMN, UMR 7374, Orléans, France
First published on 28th January 2026
Alkylammonium halogenoferrates have attracted considerable attention due to their structural versatility and functional potential. Here, we report the growth of [(C4H9)4N]FeCl4 single crystals via slow evaporation under controlled conditions. X-ray powder diffraction (XRPD) confirmed the formation of a pure orthorhombic phase. Differential scanning calorimetry (DSC) revealed two reversible phase transitions between room temperature and 440 K, with a plastic crystalline state stabilized above 400 K. Temperature-controlled XRPD indicated a symmetry increase consistent with a phase transition, while Raman spectroscopy up to 423 K evidenced the reorientation of the tetrabutylammonium cation and displacement of the [FeCl4]− anion as the driving mechanisms. The large enthalpy changes and reversible order–disorder dynamics highlight the potential of [(C4H9)4N]FeCl4 for thermal energy storage applications. Electrical characterization, performed through complex impedance measurements in the temperature range 303–393 K and frequency range 200–1 × 107 rad s−1, confirmed the presence of two-phase transitions. The frequency-dependent AC conductivity follows Jonscher's universal power law and is governed by two hopping mechanisms: correlated barrier hopping (CBH) and non-overlapping small polaron tunneling (NSPT). Dielectric measurements further revealed relaxation processes consistent with the dynamic behavior of the cation–anion sublattice. These findings establish this hybrid halogenoferrate as a model system for probing phase-transition mechanisms in plastic crystalline materials and for designing next-generation thermal energy storage devices.
Beyond ionic conduction, hybrid organic–inorganic systems have also attracted attention as phase-change materials (PCMs). Their reversible solid–solid transitions, often coupled with dielectric, magnetic, optical, or caloric responses, make them highly attractive for multifunctional devices including photonics, optoelectronics, sensors, memory units, and transducers.8–10 These transitions typically involve reorientations of cationic and anionic subunits, in some cases, the globular and weakly bound nature of the constituents allows the formation of “plastic crystals.” where molecules retain translational order while acquiring rotational freedom, resulting in unusual functional responses.11,12 The relatively high latent heat associated with solid–plastic transitions further enhances their potential for thermal energy storage (TES) applications.13–15
Although hybrid plastic crystals remain rare, they have recently emerged as multifunctional candidates capable of combining TES with other physical properties.16 For example, [(CnH2n+1)4N]FeCl4 (n = 1, 2) compounds have been shown to exhibit coupled magnetic, optical, and dielectric switching, in addition to storing thermal energy.15,17 Their TES potential is highlighted by the high latent heats accompanying temperatures their plastic transitions, which occur at approximately 386 K and 413 K, respectively. Crucially, these materials can be easily and affordably processed into thin films, which is essential for real-world uses.
In this context, we report the synthesis and characterization of the hybrid compound [(C4H9)4N]FeCl4. By extending the alkyl chain length, this compound exhibits plastic-crystal behavior with a pronounced enthalpy (∼10 kJ kg−1) and a transition temperature window between 380 and 404 K, meeting the requirements for commercial solar TES applications. The crystal structure of [(C4H9)4N]FeCl4 consists of tetrabutylammonium [(C4H9)4N]+ cations and tetrahedral FeCl4− anions (Fig. 1).
All cations and anions lie on twofold axes of the orthorhombic space group Pnna (n°52). The phase transitions were identified by temperature-dependent X-ray diffraction and Raman spectroscopy, and are accompanied by reversible changes in dielectric and electrical conductivity. These results establish [(C4H9)4N]FeCl4 as a new multifunctional hybrid plastic crystal, bridging structural tunability with energy storage functionality.
The subsequent chemical reaction sequence is the following:
The mixture was stirred for several minutes to ensure homogeneity and then left to evaporate slowly at a constant temperature of 30 °C. After 2–4 days, green–yellow crystals suitable for single-crystal X-ray diffraction appeared and gradually increased in size.
Previous DSC investigations on [(C4H9)4N]FeCl4 reported two endothermic transitions upon heating at 379 and 409 K (106 and 136 °C), and corresponding exothermic events upon cooling near 341 and 390 K (68 and 117 °C).18 These results suggested reversible phase transitions, but their origin remained unclear.
In the present study, DSC measurements were performed using a PerkinElmer DSC-7 instrument. Approximately 8 mg of finely ground sample was sealed in a 40 µL aluminum crucible with a pierced cap. The measurements were carried out over the 293–443 K range, at a heating and cooling rate of 5 K min−1 under a constant flow of dry nitrogen gas. Reproducibility was confirmed by performing two heating–cooling cycles.
Variable-temperature XRPD measurements were performed on the same diffractometer equipped with an Anton Paar XRK 900 reactor chamber, enabling temperature control between 298 and 378 K. The sample was deposited on a glass-ceramic Macor® sieve (pore size 0.2 mm) mounted in an open sample holder, allowing air flow through the specimen. Data were collected under an air flow of 40 mL min−1 with a heating rate of 5 K min−1 (20 min stabilization at each temperature) and a cooling rate of 60 K min−1. For each selected temperature, diffraction patterns were recorded over the 2θ range 7–48° with a step size of 0.0131° and a total acquisition time of 95 min.
Raman spectra of [(C4H9)4N]FeCl4 were recorded using a T-64000 spectrometer (Jobin-Yvon, Horiba Group, Kyoto, Japan) with excitation at 647.1 nm provided by an argon–krypton ion laser (Innova, Coherent, France). The laser was focused onto the sample through a BX41 Olympus microscope equipped with a MSPlan 50× objective (N.A. 0.55). The laser power was kept below 2 mW to prevent sample damage. Spectra were collected twice at each point with an integration time of 60 s. Scattered light was dispersed by a single monochromator (600 grooves per mm) and detected with a nitrogen-cooled, front-illuminated CCD detector. The spectral range was 70–3100 cm−1, and the temperature range was 298–423 K. Raman spectra were analyzed using LabSpec V5.25 (Jobin-Yvon, Horiba Group). Peak positions and full width at half maximum (FWHM) were determined by fitting Lorentzian line shapes.
To examine the dielectric characteristics of [(C4H9)4N]FeCl4, a pellet was made by compressing the powder into an 8 mm diameter and 1.1 mm thick circular disc while applying a pressure of 5 tons per centimeter. A Solartron impedance analyzer was used to conduct electrical measurements over a frequency range of 200 to 1 × 107 rad s−1 with an applied AC voltage of 50 mV.
At temperatures higher than 398 K, the pellet showed greater pliability during the measurements, indicating plastic behavior in the organic–inorganic crystals. As a result, only up to 393 K could dielectric characterization be done with confidence.
| [293–443 K] (cycle 1) | |||||||
|---|---|---|---|---|---|---|---|
| Heating | Cooling | ||||||
| T (K) | ΔH (kJ mol−1) | ΔS (J mol−1 K−1) | N | Nature of transition | T (K) | ΔH (kJ mol−1) | ΔS (J mol−1 K−1) |
| 382 | 4.209 | 11.018 | 3.599 | Order–disorder | 344 | 5.157 | 14.991 |
| 404 | 11.284 | 27.93 | 9.131 | Order–disorder | 383 | 9.122 | 23.817 |
| [293–443 K] (cycle 2) | |||||||
|---|---|---|---|---|---|---|---|
| Heating | Cooling | ||||||
| T (K) | ΔH (kJ mol−1) | ΔS (J mol−1 K−1) | N | Nature of transition | T (K) | ΔH (kJ mol−1) | ΔS (J mo−1 K−1) |
| 378 | 5.883 | 15.564 | 5.088 | Order–disorder | 355 | 5.383 | 15.163 |
| 400 | 10.356 | 25.89 | 8.465 | Order–disorder | 378 | 10.136 | 26.815 |
With M ([(C4H9)4N] FeCl4) = 440.12074 g mol−1.
The associated entropy changes, ΔS, yield configurational numbers of states, N, of 5.088 and 8.465, reflecting a substantial increase in accessible configurations in the high-temperature phase, characteristic of plastic crystals.
The first transition at T1 = 378 K is attributed to rotational activation of the FeCl4− anion, consistent with previous observations in [(CH3)4N]FeCl4 (ref. 25) and [(C2H5)4N]FeCl4.17 The high-temperature phase is locally disordered, resulting from rotational freedom of both the [FeCl4]− anions and the [(C4H9)4N]+ cations. The large entropy changes confirm that both anomalies correspond to order–disorder transitions into a plastic state.24,26 Minor variations in peak shapes between the first and second heating cycles indicate that partial dehydration does not alter the number of transitions but helps stabilize the material.
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| Fig. 4 XRPD patterns recorded during heating of the [(C4H9)4N]FeCl4 powder in air from 298 to 383 K. | ||
Fig. 4 shows the thermal evolution of the XRPD diagrams of [(C4H9)4N]FeCl4 in the range 298–383 K. The XRPD patterns collected above 376 K differ from those collected below 343 K. These patterns above 376 K can only be attributed to a high temperature crystallographic form of [(C4H9)4N]FeCl4, as no decomposition occurs in this temperature range according to ref. 18. It confirms the existence of structural phase transition, as detected at 378 K by DSC.
More specifically, upon heating above 376 K, several characteristic reflections located at 2θ ≈ 16.25°, 20.62°, 24.71°, 28.36°, and 29.62° progressively weaken and disappear. The extinction of these peaks, together with the overall reduction in the number of diffraction reflections and partial peak merging, provides direct evidence of a symmetry increase, consistent with a transition from a low-symmetry phase to a higher-symmetry crystallographic form.
In the temperature range between 343 and 376 K, the XRPD patterns result from the superposition of the patterns of the two forms (i.e. low and high temperature) of [(C4H9)4N]FeCl4. This coexistence is due to a progressive and slow conversion of the low-temperature form into the high-temperature form. It should be noted that the endothermic peak at 378 K is quite large when the [(C4H9)4N]FeCl4 powder is heated at 10 K min−1 during the first cycle of DSC measurements and much narrower during the second cycle. A much slower conversion is likely in the temperature-controlled powder X-ray diffraction experiment, as the patterns were recorded for 95 minutes at several temperatures with a lower heating rate (5 K min−1) than that used in the DSC experiment. Such smooth transition could be due to progressive displacements/reorientations of the [(C4H9)4N]+ cations and tetrahedral FeCl4− anions in the crystal structure of [(C4H9)4N]FeCl4. The Raman spectroscopy will later give evidence for such displacements/reorientations. It is very difficult to determine the crystal structure of an inorganic–organic compound from the Rietveld refinement of XRPD data. This is why we did not attempt to determine the crystal structure of the high-temperature form of [(C4H9)4N]FeCl4, existing above 376 K, from the XRPD data.
Only refinements of the XRPD patterns collected below 343 K were carried out by the Le Bail method. Successively, the orthorhombic cell parameters determined from the refinement of a lower temperature XRPD pattern was used as starting values for the refinement of the next higher temperature pattern. All XRPD patterns can be satisfactorily fitted in this way, confirming that the low temperature crystal structure of [(C4H9)4N]FeCl4 is preserved in the temperature range 298–343 K. The thermal evolutions of the cell parameters of the low-temperature form are displayed in Fig. 5. The three orthorhombic cell parameters linearly increase with temperature in the range 298–343 K. From these linear evolutions, thermal expansion coefficients (TEC) along the different crystallographic axes are calculated: TECa = 35.03 × 10−2 K−1, TECb = 12.75 × 10−2 K−1 and TECc = 11.67 × 10−2 K−1. Thermal expansion in the [100] direction is more than two times greater than in the basal plane (bc).
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| Fig. 6 Raman spectra of [(C4H9)4N]FeCl4 compound between 298 and 423 K. Spectral regions without observable bands have been omitted. | ||
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| Fig. 7 Temperature dependence of the positions and full width at half maximum (FWHM) of the Raman vibrational bands of the inorganic component. (DSC transitions in blue vertical lines). | ||
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| Fig. 8 (a–c) Temperature dependence of the positions and full width at half maximum (FWHM) (d–f) of the Raman vibrational bands of [(C4H9)4N]+. (DSC transitions in blue vertical lines). | ||
| Wavenumber (cm−1) | Vibrational mode | Intensity |
|---|---|---|
| a νs: symmetrical stretch; νas: asymmetrical stretch; δs: symmetric deformation; δas: asymmetric deformation; t: twisting; ρ: rotation; ω: wagging. | ||
| 115 | δs(FeCl4) | Mean |
| 138 | δas(FeCl4) | Mean |
| 333 | νs(FeCl4) | Forte |
| 382 | νas(FeCl4) | Weak |
| 453 | Weak | |
| 523 | Weak | |
| 597 | Weak | |
| 740 | ν(NC4) | Weak |
| 778 | ν(NC4) | Weak |
| 883 | δ(C–N–C)+ δ(C–C–C) | Mean |
| 904 | νs(N–C) | Forte |
| 926 | νs(C–C) | Mean |
| 992 | δ(C–N–C) + ν(C–C) | Weak |
| 1035 | δ(C–C–C) + δ(C–N–C) + ν(C–C) + δ(N–C–C) | Mean |
| 1057 | δ(C–N–C) + δ(C–C–C) | Strong |
| 1112 | δ(C–C–C) | Strong |
| 1131 | δ(C–C–C) | Weak |
| 1173 | t(CH2) | Weak |
| 1284 | ω(CH2) | Weak |
| 1323 | ω(CH2) + t(CH2) | Mean |
| 1362 | ω(CH2) | Weak |
| 1405 | δas(CH3) | Weak |
| 1454 | δas(CH3) + sci(CH2) | Strong |
| 2870 | νs(CH2) − νs(CH3) | Mean |
| 2880 | νs(CH2) − νs(CH3) | Mean |
| 2918 | νas(CH2) | Mean |
| 2935 | νas(CH2) | Mean |
| 2976 | νas(CH3) | Mean |
| 3000 | νas(CH2) + νas(CH3) | Weak |
Between 300 and 370 K, the crystal remains stable. Near T1 = 378 K, the symmetric deformation mode δs(FeCl4−) shifts ∼2 cm−1 to higher frequencies and narrows by 3 cm−1, while δas(FeCl4−) shifts by 1 cm−1 and broadens by 5 cm−1. The symmetric stretching mode νs(FeCl4−) at 266 cm−1 shifts +1 cm−1 at T1 and −2 cm−1 at T2 = 400 K. The cationic bands are also affected: δ(C–C–C) at 883 cm−1 shifts to lower frequency with discontinuities at T1 and T2, with the width increasing by 9 cm−1 after T2; νs(N–C) shows a 2 cm−1 jump at T1 and narrows by 6 cm−1 near T2. Several C–C stretching modes disappear above T1, while δ(C–C–C) + δ(C–N–C) and δ(CH3) + δ(CH2) broaden by 2–6 cm−1 before T2.
These changes clearly demonstrate two reversible phase transitions at T1 = 378 K and T2 = 400 K, consistent with DSC measurements. The transitions are associated with rotational and reorientational motions of both the [(C4H9)4N]+ cations and [FeCl4]− anions. In particular, T1 corresponds to thermal activation of FeCl4− rotations, as observed in [(CH3)4N]FeCl4 and [(C2H5)4N]FeCl4.17,25 The increased peak widths above 400 K and the tendency towards a highly symmetric cubic phase indicate the formation of a plastic crystal state, in agreement with the large entropy changes observed in DSC.
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| Fig. 9 The frequency-dependent conductivity data, which are fitted to Jonscher's universal power law. | ||
This frequency dependence is well described by Jonscher's universal power law:37
| σac(ω) = σdc + Aωs | (1) |
The temperature dependence of DC conductivity, plotted as ln(σdcT) versus 1000/T (Fig. 10), reveals a clear increase in conductivity with rising temperature, indicating thermally activated charge transport consistent with Arrhenius behavior:
![]() | (2) |
Three distinct conduction regions, labeled I, II, and III, are observed, separated by slope changes at T1 = 343 K and T2 = 378 K which may be corresponding to a conduction-related phase transition in the material. Linear fits in these regions yield the activation energies: Ea1 = 0.21 eV, Ea2 = 0.58 eV, and Ea3 = 1.71 eV. The progressive increase in activation energy from region I to III indicates that proton transport requires overcoming increasingly significant energy barriers.35
Fig. 11 depicts the temperature dependence of the exponent s, which exhibits a pronounced non-monotonic behavior, revealing the coexistence of two distinct conduction mechanisms across different temperature regions.
In regions I and III, the exponent s decreases with increasing temperature, indicating that the CBH model governs the charge transport in these phases. Within this framework, charge carriers hop between localized states by surmounting potential barriers, with the hopping probability being strongly temperature-dependent. In contrast, in region II, s increases with rising temperature, suggesting that the NSPT model is the most appropriate to describe the electrical conduction mechanism in this phase. This behavior is characteristic of thermally activated small-polaron transport, where polarons tunnel between localized sites without significant wave-function overlap, rendering the conduction process weakly dependent on the inter-site distance. Overall, these findings demonstrate that the AC conductivity of [(C4H9)4N]FeCl4 is governed by a temperature-dependent interplay between hopping and tunneling mechanisms, with CBH dominating at low and high temperatures (regions I and III) and NSPT prevailing at intermediate temperatures (region II). The observed change in the slope of s(T) around 343 K is therefore directly associated with a transition in the conduction mechanism, providing deeper insight into the microscopic charge transport processes within the material.
Dielectric relaxation is therefore a powerful tool for probing the underlying mechanisms of electrical conduction, identifying the origin of dielectric losses, and providing valuable insight into structural transformations such as phase transitions, which are also evidenced by the DSC curve.
The complex dielectric function is expressed as:
| ε* = ε′ − iε″ |
The temperature evolution of the real ε′ and imaginary ε″ components of the dielectric permittivity for the investigated compound is presented in Fig. 12(a) and (b). At temperatures below 340 K, both ε′ and ε″ remain nearly constant. This behavior can be attributed to the restricted reorientational motion of the organic [(C4H9)N]+ cations and the inorganic [FeCl4]− anions, which are unable to align with the applied electric field and thus contribute only weakly to the overall polarization.40,41
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| Fig. 12 Temperature dependence of (a) the dielectric constant ε′ and (b) the dielectric loss ε″ at different frequencies for [(C4H9)4N]FeCl4. | ||
A change in the conduction mechanism is responsible for a minor anomaly in ε′ that was discovered at around 343 K. On the other hand, the sharp rise in both ε′ and ε″ around 378 K supports the crystalline dynamics observed in both Raman and XRD studies as well as with the phase transition detected by DSC. The cations' reorientational dynamics are thermally activated as the temperature rises over 378 K. The cations can more readily reorient under the external field when sufficiently excited thermally, which increases their contribution to polarization and raises the dielectric response noticeably. Lastly, the compound's increased electrical conductivity, which is controlled by charge carrier motion, is directly linked to the decrease in ε′ and ε″ with increasing frequency.
The dielectric losses were further analyzed through the dissipation factor (tan
δ), defined as the ratio of the imaginary permittivity to the real permittivity:42
Fig. 13 illustrates the variation of tan(δ) with temperature at different frequencies. The dielectric loss exhibits a similar temperature-dependent trend as ε′, confirming the strong correlation between polarization processes and charge transport.
Moreover, the increase in tan(δ) values at higher temperatures indicates a growing contribution from conductivity, reinforcing the mixed dielectric-conductive nature of the relaxation mechanism in this material.
Comprehensive investigations combining DSC, temperature-dependent XRPD, Raman spectroscopy, and dielectric measurements reveal that these phase transitions are driven by order–disorder dynamics, involving both the rotational flexibility of the tetrabutylammonium cation and the reorientational dynamics of the [FeCl4]− anion. The strong coupling between the organic and inorganic sublattices is evident from the consistent behavior observed across structural, vibrational, and dielectric measurements.
These features, together with the large enthalpy changes and reversible plastic behavior, make [(C4H9)4N]FeCl4 a promising candidate for thermal energy storage, with an operating temperature window between 378 and 400 K. Beyond thermal applications, this compound provides valuable insights into dynamic disorder in hybrid plastic crystals and holds potential for advanced ionic conductors, sensors, and switchable capacitors. While additional studies are warranted to fully explore the plastic crystalline state, [(C4H9)4N]FeCl4 represents a versatile platform for future multifunctional applications.
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