Wei
Ye
ab,
Gang
Chen
a,
Dong-Sheng
Shao
*a,
Jia-Yi
Zhang
a,
Yueqi
Shen
c,
Xiao-Zu
Wang
b,
Weihua
Ning
*c,
Zheng-Fang
Tian
d and
Xiao-Ming
Ren
*a
aState Key Laboratory of Materials-Oriented Chemical Engineering and College of Chemistry and Molecular Engineering, Nanjing Tech University, Nanjing 211816, P. R. China. E-mail: shaods@njtech.edu.cn; xmren@njtech.edu.cn
bCollege of Chemistry Engineering, Nanjing Tech University, Nanjing 211816, P. R. China
cState Key Laboratory of Bioinspired Interfacial Materials Science, Institute of Functional Nano & Soft Materials (FUNSOM), Soochow University, Suzhou, 215123 P. R. China. E-mail: whning@suda.edu.cn
dHubei Key Laboratory for Processing and Application of Catalytic Materials, Huanggang Normal University, Huanggang 438000, P. R. China
First published on 6th October 2025
Lead halide hybrids are promising switchable dielectric materials owing to their structural tunability, which enables thermotropic phase transitions. However, achieving large dielectric contrasts remains a significant challenge. Here, we demonstrate a strategy to markedly enhance the dielectric switching ratio (DSR) by engineering a phase-transition compound with elevated ionic conduction in the high-temperature phase via vacancy-enabled ionic transport. Using [C5H12N]2PbCl4 (C5H12N+ = piperidinium) as a model, we synthesized a series of [C5H12N]2−2xPb1−xMnxCl4−2x (x = 0.01–0.15) via solvent-free mechanochemistry. Mn2+-doping introduces charge-compensating C5H12N+ and Cl− vacancies into the lattice, triggering a structural phase transition. As anticipated, the doped hybrids exhibit a substantially improved DSR, with the x = 0.15 composition reaching an ultrahigh value of ~103, surpassing most reported dielectric switching materials. This enhancement is attributed to a grain boundary-induced barrier layer mechanism within the ion-conducting system. Our results establish vacancy-enabled ionic transport as a viable strategy for designing high-performance dielectric switching materials within soft halide frameworks.
Lead halide hybrids represent a promising platform for switchable dielectrics.18–25 Their unique architecture combines rigid inorganic frameworks (1D–3D) with flexible, designable organic cations, enabling thermally driven order–disorder transitions.26–31 In these phase-transition materials, immobilized dipoles suppress permittivity in the low-temperature phase (LTP), while reorientable cations enhance polarization in the high-temperature phase (HTP). Consequently, rational structural design of organic cations enables precise control over dipole dynamics and phase behavior.
Theoretically, enhancing the DSR in a lead halide hybrid exhibiting a phase transition involves two primary strategies: (i) suppressing permittivity in the LTP by immobilizing dipoles or (ii) boosting permittivity in the HTP by activating additional polarization mechanisms. The latter strategy, boosting HTP permittivity, can be achieved by enhancing ionic conduction. In solid-state ion conductors, elevated permittivity often stems from mechanisms like grain boundary-induced barrier layers.32–34 Consequently, materials exhibiting thermally switchable ionic conductivity, specifically those acting as ionic insulators in the LTP but becoming ionic conductors in the HTP, represent a promising platform for achieving a high DSR.
To validate this concept, we employed the lead chloride hybrid [C5H12N]2PbCl4 (C5H12N+ = piperidinium) as a model compound. This hybrid undergoes a structural phase transition involving an order–disorder transformation of the organic cations accompanied by distortion of the inorganic framework.35 Using solvent-free mechanochemical synthesis, we introduced MnCl2 into the host lattice to prepare a series of [C5H12N]2−2xPb1−xMnxCl4−2x alloy hybrids (x = 0.01–0.15). Mn2+-doping generated charge-compensating vacancies for both piperidinium cations (2x) and Cl− anions (2x), which not only induced a new phase transition but also produced a pronounced ionic conductivity contrast between phases; the hybrids act as ionic insulators in the LTP and as ionic conductors in the HTP. This switchable ion transport mechanism underpins the significantly enhanced DSR.
The Mn2+-doped alloy hybrids [C5H12N]2−2xPb1−xMnxCl4−2x were prepared using a mechanical ball-milling approach, with the molar fraction of Mn x = 0.01, 0.05, 0.10, and 0.15. Notably, alloy hybrids with x > 0.15 exhibit poor stability due to moisture absorption in air. This instability is attributed to the preference of Mn2+ (a Lewis hard acid) to bind with water in air rather than Cl− (a Lewis soft base). Therefore, we focused our investigation on alloy hybrids with compositions x = 0.01–0.15. The relative contents of Pb and Mn in the alloys, determined using the inductively coupled plasma (ICP) technique, confirmed that the resulting Mn/Pb molar ratios in each alloy hybrid closely agree with the feed ratios (Table S1). Field-emission scanning electron microscopy (FESEM, Fig. S2 and S3) revealed that the alloy hybrids consist of well-faceted, slightly rounded tetragonal grains with sizes of ≈1 μm. Energy-dispersive X-ray spectroscopy (EDS) elemental mapping (Fig. S2 and S3) showed a homogeneous distribution of C, N, Pb, Mn, and Cl throughout the particle surfaces for each alloy hybrid.
PXRD patterns of the alloy hybrids obtained using gold foil as an internal reference (2θ = 37.88° and 44.08°)37 are displayed in Fig. 1b. These patterns are highly similar to that of the parent compound [C5H12N]2PbCl4, demonstrating that Mn2+ doping does not destroy the parent crystal structure. Pawley refinement of the alloy PXRD patterns (Fig. S4) indicated no secondary phases. Notably, doping Mn2+ ions and vacancies into the [C5H12N]2PbCl4 lattice results in non-monotonic variation of the crystallographic plane distances. As shown in Fig. 1c, the diffraction peak position of the (020) crystallographic plane remains unchanged for the x = 0.01 alloy, while it shifts to a higher diffraction angle for the x = 0.05 alloy. With further increases in Mn2+ content (x = 0.10 and 0.15), the (020) diffraction peak shifts back toward lower angles and develops a shoulder on the lower-angle side (Fig. 1d). Pawley refinements further demonstrated an initial contraction followed by an expansion of the unit cell parameters (a, b, c, and V) as Mn content increases (Fig. 1e). These results indicate that at low doping levels, Mn2+ primarily substitutes for Pb2+ within the [PbCl42−]∞ chains, reducing the interplanar spacing due to its smaller ionic radius (Mn2+ = 0.87 Å vs. Pb2+ = 1.33 Å).38,39
To investigate the thermal stability of all alloy hybrids, thermogravimetric analysis (TGA) was performed from 303 to 1073 K (Fig. 2a). The resulting TG plots are highly analogous, exhibiting three distinct weight-loss processes. The first process (<373 K) corresponds to the loss of adsorbed surface or lattice-vacancy water. The second process (>460 K) involves decomposition of the [C5H12N]Cl component,40 leaving MnCl2/PbCl2 as the primary residue. Upon further heating (≈770 K), this residue melts and partially volatilizes. Notably, the onset decomposition temperature of the [C5H12N]Cl component increases slightly with higher Mn content (x = 0.05–0.15). This shift is attributed to the greater thermal stability of MnCl2 relative to PbCl2.41,42
Raman and IR spectra of [C5H12N]2−2xPb1−xMnxCl4−2x (x = 0–0.15) are shown in Fig. 2b and Fig. S5 and S6 with detailed vibrational assignments in Tables S2 and S3. The Raman spectra exhibit multiple bands between 34 and 130 cm−1 (Fig. 2b). For the parent compound ([C5H12N]2PbCl4), the bands at 46, 60, and 80 cm−1 are assigned to Pb–Cl scissoring modes, while the band at 104 cm−1 corresponds to a Pb–Cl stretching mode.43,44 In the alloy hybrids, the Pb–Cl scissoring bands red-shift with increasing x, reaching a shift of ≈1.25 cm−1 for x = 0.15. This indicates local chemical environments altered due to Mn2+ substitution. The Raman and IR spectra are nearly identical in the 500–3200 cm−1 region (Fig. S6) across all compositions (x = 0–0.15). Since bands in this region originate from organic cation vibrations, this consistency demonstrates that Mn2+ doping induces small perturbation to the organic moieties. Consequently, Mn2+ incorporation is confined to the inorganic framework.
Electron paramagnetic resonance (EPR) spectra were collected at room temperature (Fig. 2c and Fig. S7). Pristine [C5H12N]2PbCl4 (x = 0) exhibited EPR silence, while alloy hybrids (x = 0.01–0.15) display a broad isotropic signal characteristic of Mn2+ ions, with a g-factor of approximately 2.0 for each alloy hybrid (Table S4).45,46 Although hyperfine features arising from electron–nuclear spin interactions are present, fully resolved sextet signals are not observed. This broadening is likely due to strong dipole–dipole coupling between neighboring Mn2+ ions. The broad, isotropic signal lacking a clear hyperfine structure alongside strong dipole–dipole coupling between Mn2+ ions suggests that Mn2+ occupies symmetric lattice sites and may form magnetic clusters within the host lattice.
High-resolution X-ray photoelectron spectroscopy (XPS) core-level spectra of C 1s, N 1s, Pb 4f, Mn 2p, and Cl 2p are shown in Fig. 2d–f and Fig. S8–10, with binding energies summarized in Table S5. For the x = 0 hybrid, the Pb 4f7/2 and 4f5/2 peaks at 139.07 eV and 143.99 eV correspond to Pb2+. These peaks systematically shift towards lower binding energies with increasing x, reaching a total shift of 0.44 eV for x = 0.15. A weak component at 136.98 eV/140.94 eV is assigned to metallic Pb0, associated with halide deficiency and unsaturated Pb sites.47 The Cl 2p3/2 and 2p1/2 peaks for x = 0 (located at 201.68 and 199.88 eV, consistent with Cl− literature values48,49) also shift to lower binding energies compared to those of the pristine sample (Fig. 2f). For x = 0.01, the Mn 2p3/2 and 2p1/2 peaks appear at 641.98 eV and 653.78 eV, respectively. With increasing Mn content, these peaks shift towards higher binding energies. The binding energies of C 1s and N 1s also increase with higher Mn content (Table S5). The systematic binding energy shifts demonstrate that Mn2+ doping modifies the electronic structure; i.e., decreasing Pb2+ and Cl− binding energies suggest an increase in electron density around these ions. Increasing Mn2+ binding energies indicate a decrease in electron density around the Mn ions. These XPS results confirm the successful incorporation of Mn2+ into the lead chloride hybrid lattice and reveal significant doping-induced modifications in the electronic structure and local chemical environment of all components.
Differential scanning calorimetry (DSC) measurements for compositions x = 0–0.15 (273–453 K) are presented in Fig. 3a and Fig. S11. The pristine compound (x = 0) exhibits a reversible thermal anomaly at 355.5 K (heating) and 342.7 K (cooling), corresponding to a known phase transition. This reversible anomaly persists in all vacancy-doped alloy hybrids (x = 0.01–0.15). Significantly, all alloy hybrids display an additional, distinct thermal anomaly at higher temperatures (≈410–420 K during heating; Fig. 3a and Fig. S11). For clarity, phases are denoted sequentially from low to high temperature as phase I to phase IV. However, because the temperature interval between phase III and phase IV is narrow (<20 K) upon heating, and because these two phases merge during cooling, they are collectively designated as phase III. Notably, these emergent anomalies are fully reproducible over successive heating–cooling cycles, and their critical temperatures are independent of the thermal history. We attribute these additional thermal events to the introduction of Mn2+ ions and vacancies.
As shown in Fig. 3a, increasing the doping concentration (x) induces two key trends: (1) the peak temperature of the low-temperature anomaly shifts slightly downward, while (2) the peak temperature of the doping-induced high-temperature anomaly shifts slightly upward. We calculated the enthalpy (ΔH) and entropy (ΔS) changes for each phase transition in the [C5H12N]2−2xPb1−xMnxCl4−2x with x = 0–0.15. As summarized in Table 1 and Fig. S12, both ΔH and ΔS values increase systematically with higher doping concentrations (x). Since ΔS is related to the degree of disorder of a system, an increase in ΔS during phase transitions signifies greater system disorder. This demonstrates that lattice disorder increases with increasing x in the alloy hybrids.
| Sample | Process | Transition between phases I and II | Transition between phases II and III | ||||
|---|---|---|---|---|---|---|---|
| T onset/Tpeak | ΔH | ΔS | T onset/Tpeak | ΔH | ΔS | ||
| x = 0 | Heating | 360.5/365.3 | 320.9 | 0.9 | — | — | — |
| Cooling | 357.9/349.1 | 246.8 | 0.7 | — | — | — | |
| x = 0.01 | Heating | 347.9/363.3 | 364.6 | 1.0 | 404.4/407.2 and 412.9/419.5 | 229.1/167.9 | 0.6/0.4 |
| Cooling | 357.1/347.6 | 575.8 | 1.7 | 388.8/384.9 | 206.4 | 0.5 | |
| x = 0.05 | Heating | 333.7/353.6 | 514.9 | 1.5 | 405.3/408.5 and 415.0/420.4 | 600.6/553.7 | 1.5/1.3 |
| Cooling | 349.2/337.2 | 677.1 | 2.0 | 395.8/389.3 | 867.9 | 2.2 | |
| x = 0.10 | Heating | 331.2/352.7 | 728.1 | 2.1 | 407.9/411.7 and 418.9/423.5 | 619.2/651.6 | 1.5/1.5 |
| Cooling | 342.2/328.0 | 702.8 | 2.1 | 396.8/391.6 | 1018.7 | 2.6 | |
| x = 0.15 | Heating | 322.8/352.7 | 1107.1 | 3.1 | 408.4/411.5 and 419.8/423.6 | 1950.1/2216.7 | 4.7/5.2 |
| Cooling | 340.6/321.9 | 851.7 | 2.65 | 401.5/397.8 | 3688.9 | 9.3 | |
All hybrids exhibit similar PXRD patterns in phase I and phase II (Fig. 1a, 3b, and 3c and Fig. S1, S4, and S13), respectively. This similarity implies that the phase I ↔ phase II transition shares an analogous origin across the alloy series. Single-crystal structure analysis of [C5H12N]2PbCl4 reveals that its thermal anomaly corresponds to a structural phase transition.35 This parent compound crystallizes in the orthorhombic space group Pnma in phase I and the monoclinic space group C2/c in phase II (Fig. S14). Notably, the high-temperature phase II exhibits lower symmetry than the low-temperature phase I, contrasting the typical ‘symmetry-breaking’ phase transition observed in most materials. This unusual behavior classifies the transition as an inverse symmetry-breaking process, driven by order–disorder transformations of piperidinium cations and structural reorganization of the anionic framework from one-dimensional vertex-sharing square-pyramidal chains to two-dimensional vertex-sharing octahedral layers.35 Consequently, the phase I ↔ phase II transition in all alloy hybrids is driven by analogous order–disorder transformations of cations and structural reorganization of the anionic framework. Increasing x elevates the concentration of cationic vacancies and Cl− vacancies, and this increases the cation free volume, promoting the order–disorder transformation of cations at lower temperatures, consistent with DSC observations.
For the alloy hybrids, the transition from phase II to phase III preserves most diffraction peaks from phase II while introducing several new peaks. Significantly, these new peaks closely resemble those characteristic of phase I. For instance, a peak at 2θ = 17.8° appears in the PXRD pattern of the x = 0.15 alloy hybrid at 443 K. This suggests that phase III may be a mixture containing domains isomorphic to phase I and phase II, respectively.
To verify this, we conducted Rietveld refinement of the PXRD pattern for the x = 0.15 alloy hybrid at 443 K, evaluating models based on phase I alone, phase II alone, and a combination of both phases. As shown in Fig. 3d, the mixed-phase model provided a reasonable fit, yielding a phase II to phase I content ratio of approximately 0.7
:
0.3. This indicates that upon heating above the phase II to phase III transition temperature, a portion of phase II transforms back into phase I. This re-entrant phase behavior (reappearance of a lower-temperature phase upon heating) can be understood thermodynamically, i.e., the thermally activated dynamics of the cations increase their disorder. This heightened disorder promotes a lattice transformation from the lower-symmetry phase II back to the higher-symmetry phase I structure.
The combination of high-resolution Rietveld refinements, variable-temperature PXRD, and DSC measurements demonstrates that Mn doping induces a re-entrant order–disorder transition. The parent-like phase I ↔ phase II transformation is retained, while an additional high-temperature mixed-phase state appears, consistent with cation disorder and vacancy-driven lattice reorganization.
The dielectric spectra of [C5H12N]2−2xPb1−xMnxCl4−2x (x = 0–0.15) were collected from 273 K to 453 K and 1 kHz to 10 MHz. Plots of the real part of the dielectric permittivity (ε′) versus temperature (T) at selected AC frequencies are shown in Fig. 4a and 4b and Fig. S15 for each compound. For the x = 0 hybrid compound (prepared mechanochemically), ε′ ranges from 13.5 to 16.5 between 273 K and 350 K, showing near frequency independence (Fig. 4a). A dielectric anomaly emerges near 350 K upon heating. Above 350 K, the system exhibits thermally activated dielectric relaxation, and the dielectric features are in agreement with the observation in the literature.35,50–52
For x = 0.01–0.15 alloy hybrids, ε′–T plots exhibit two key characteristics: (i) between 273 K and 373 K, ε′ is nearly frequency independent for all alloy hybrids. However, ε′ at fixed temperature and frequency increases with rising x. For example, ε′ ranges from 13.5 to 17.4 for x = 0, but from 14.3 to 24.8 for x = 0.15. (ii) Two dielectric anomalies occur between 273 K and 453 K across all frequencies. The lower-temperature anomaly (≈350 K) shows an unobvious peak shift with x and originates from an inverse broken-symmetry phase transition. The higher-temperature anomaly (≈410 K) also shows a negligible peak shift with x. This transition, induced by Mn2+ doping and vacancies, is associated with a structural phase transition.
Notably, above ≈410 K, ε′ increases abruptly for all alloy hybrids, showing the dielectric characteristics of high-κ materials, and intensifies with increasing x (Fig. S16). This sharp increase results in a switchable dielectric response across this phase transition. Furthermore, thermal cycling demonstrates repeatable switching between a low-ε′ state (the ‘off’ state) and a high-ε′ state (the ‘on’ state). As illustrated in Fig. 4c–e, the dielectric switching behavior was characterized over 383–433 K for seven thermal cycles at 1 MHz and 10 kHz across all alloy compositions. At 10 kHz, the DSR (high ε′/low ε′) reaches 2.0, 2.6, 12.3 and 2200 for x = 0.01, 0.05, 0.10, and 0.15, respectively. Remarkably, these switching ratios exceed most reported values for both organic and inorganic perovskite dielectric switching materials (Table S6).
To investigate the origin of high ε′, variable-temperature impedance spectra were analyzed for all hybrids (Fig. S17–S21). For x = 0.01–0.15 hybrids, Nyquist plots (Z′ vs. Z′′) below 313 K exhibit near-linear behavior, indicating negligible conduction. Above 313 K, two distinct arcs emerge, corresponding to bulk and grain boundary resistances. Conductivity (σ) was extracted by fitting impedance spectra using ZView software with equivalent circuits (Fig. S22), calculated as:
![]() | (1) |
where L is the pellet thickness, S is the electrode contact area, and R is the bulk resistance.
Temperature-dependent conductivity (Fig. 4f) shows that all hybrids exhibit low conduction (σ ≈ 10−10–10−7 S cm−1) below 393 K. Crucially, no anomaly appears near the ≈350 K phase transition in σ vs. T plots, contrasting sharply with ε′ and DSC results, confirming that this dielectric anomaly is not conduction related. However, a sharp conductivity jump occurs near 403 K for all doped hybrids, with the jump magnitude increasing with x. For instance, the σ value of the x = 0.15 alloy hybrid increases gradually from 1.4 × 10−10 S cm−1 at 318 K to 1.1 × 10−6 S cm−1 at 393 K, followed by a three-order-of-magnitude jump to 1.5 × 10−3 S cm−1 at 423 K. It further rises to 2.8 × 10−3 S cm−1 at 453 K, indicating significantly enhanced conduction above the doping-induced phase transition temperature.
To distinguish ionic vs. electronic conducting contributions, chronoamperometry measurements (313–453 K) were performed (Fig. S23). The change of current with time for the x = 0.15 alloy hybrid shows that the initial exponential decay from ≈22.2 μA to 6.8 μA in ≈2.7 s stems from ionic polarization/transport, and the subsequent steady-state current corresponds to electronic conduction. The extracted electronic conductivity is 8.3 × 10−4 S cm−1 at 453 K, ~1 order below its total conductivity from impedance measurements, confirming that ionic transport dominates in all doped hybrids. This dominance of ionic conduction is consistent with the doping mechanism: introducing MnCl2 into the [C5H12N]2PbCl4 lattice creates vacancies for both [C5H12N]+ cations and Cl− anions. Specifically, in the [C5H12N]2−2xPb1−xMnxCl4−2x alloy hybrids, this results in 2x cation vacancies and 2x Cl− vacancies. These vacancies facilitate cation migration, enabling high ionic conductivity. Consequently, this ionic conduction induces a high-κ response, primarily through the mechanism of grain boundary-induced barrier layers,26–28 ultimately yielding ultrahigh DSR.
Fourier transform infrared (FT-IR) spectra were recorded using an FT 9700 spectrophotometer within the range of 4000–400 cm−1. Raman spectra were recorded in the spectral range of 3300–23 cm−1 using a 785 nm laser source (Thermo Fisher Scientific DXR2). X-ray photoelectron spectroscopy (XPS) was conducted using a Thermo Fisher Nexsa instrument equipped with a standard monochromatic Al Kα X-ray source (72 W, 12 kV, 6 mA), with binding energies referenced to the internal standard C 1s peak at 284.8 eV. X-band electron paramagnetic resonance (EPR) spectra were obtained under ambient conditions using an A200-6/1 EPR spectrometer.
Temperature- and frequency-dependent dielectric spectra for the polycrystal alloy hybrids [C5H12N]2−2xPb1−xMnxCl4−2x (x = 0.01, 0.05, 0.10 and 0.14) were collected using a concept 80 system (Novocontrol, Germany) in the temperature range of 273–453 K at a heating/cooling rate of 3 K min−1 with a holding period at each set point. The powder sample was prepared in the form of a pellet with a 7 mm diameter and 1.4 mm thickness. Both faces of the pellet were coated with conductive silver paste and sandwiched between two parallel Pt electrodes and the AC frequencies span from 1 Hz to 107 Hz.
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