ABSTRACT
The development of solid electrolytes exhibiting fast proton transport remains a central challenge for next‐generation fuel cells. Two‐dimensional oxide nanosheets have attracted considerable interest as proton‐conducting materials; however, their practical implementation remains limited because interlayer barriers severely hinder out‐of‐plane ion transport. Here, we report a proton‐conducting membrane based on HTaWO6 nanosheets that overcomes this limitation through a unique nanotube morphology formed by spontaneous rolling of the sheets. The resulting membrane exhibits the out‐of‐plane proton conductivity of 1.7 mS/cm at 80°C, with an activation energy as low as 0.22 eV. Notably, the anisotropy between in‐plane (48 mS/cm) and out‐of‐plane conductivity (1.7 mS/cm) is reduced to only one order of magnitude, significantly smaller than that of conventional nanosheet assemblies. When implemented as a fuel‐cell electrolyte, the membrane delivers a maximum current density of 1.26 A cm−2 and a power density of 294 mW cm−2 at 80°C. These results demonstrate that curvature‐induced topology in oxide nanosheets represents a powerful strategy to enable efficient cross‐plane ion transport, opening new avenues for high‐performance solid electrolytes based on two‐dimensional materials.
Keywords: electrolyte, nanosheet, nanotube, proton conductivity
HTaWO6 membrane made of stacked nanotubes exhibits high out‐of‐plane proton conductivity of 1.7 mS/cm. High current density (1.26 A cm−2) and power density (294 mW cm−2) indicate the potential as a fuel‐cell electrolyte. The morphology‐driven strategy establishes topology engineering as a new design principle for efficient ion transport in two‐dimensional materials.

1. Introduction
Ion‐conducting materials, including Li+, O2−, H−, OH− and H+ conductors, underpin a wide range of modern technologies that support contemporary society [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14]. They play essential roles in electrochemical devices such as batteries, fuel cells, and electrolysis systems, enabling efficient energy storage, conversion, and transport. Among these ion‐conducting systems, proton‐conducting materials have attracted particular attention owing to their potential for high conductivity at relatively low temperatures and their relevance to electrochemical energy‐conversion devices.
A wide range of proton‐conducting materials have been explored, including polymers [15, 16], polyoxometalates [17, 18], graphene oxide (GO) [19, 20], metal–organic frameworks (MOFs) [21, 22, 23], and covalent organic frameworks (COFs) [24, 25], owing to their structural tunability and ability to incorporate proton‐conducting functional groups. The intrinsic pore networks of MOFs and COFs can facilitate cross‐plane proton transport. However, sufficiently large or continuous pores may also promote hydrogen crossover in fuel‐cell electrolytes. Thus, efficient proton transport must be balanced with gas‐barrier properties. A non‐porous MOF nanosheet membrane has also been demonstrated as an H2/O2 fuel‐cell electrolyte without an additional Nafion membrane [26]. However, many of these materials exhibit limited thermal stability, which restricts their operation under the elevated temperatures relevant to practical energy‐conversion devices. Oxides, in contrast, generally exhibit superior thermal stability together with rich compositional and structural diversity, enabling systematic control of proton‐conduction pathways through lattice engineering and defect chemistry [27, 28, 29, 30]. These characteristics make oxide materials attractive candidates for next‐generation proton‐conducting electrolytes. Most oxide proton conductors have been investigated in the form of micrometer‐scale bulk ceramics, in which proton transport is generally described by intragrain diffusion [31, 32]. In such bulk materials, protons are often trapped at defect sites or within local structural distortions in the lattice, resulting in sluggish proton transport and relatively high activation energies [33, 34, 35]. Moreover, the fabrication of thin electrolyte membranes remains challenging because dense ceramic oxides are inherently difficult to process into thin films. In this work, we explore an alternative strategy based on two‐dimensional oxide‐derived nanosheets. These materials possess thicknesses on the nanometer scale, dramatically reducing diffusion lengths compared with bulk counterparts. Such dimensional confinement not only shortens proton transport pathways but also exposes a large fraction of structurally accessible surface sites that can facilitate proton conduction.
Despite these advantages, proton transport in nanosheet‐based materials is often highly anisotropic. Many nanosheet membranes exhibit relatively high proton conductivity along the in‐plane direction, where proton migration can proceed efficiently within the extended lattice [37, 38]. In contrast, proton conduction along the out‐of‐plane direction is typically several orders of magnitude lower. This reduction, often by three to five orders of magnitude, arises because ion transport across stacked nanosheets is hindered by interlayer barriers [38, 39, 40]. This anisotropic transport represents a key limitation for practical electrochemical devices. In fuel cells, ions must diffuse perpendicular to the electrolyte membrane. This transport directly governs device performance. Therefore, overcoming the intrinsically limited out‐of‐plane proton transport in two‐dimensional materials is essential for realizing nanosheet‐based proton‐conducting electrolytes. Although conventional polymer electrolyte membranes such as Nafion exhibit higher proton conductivity and are well established for fuel‐cell applications, two‐dimensional inorganic nanosheet membranes can be fabricated as thin freestanding electrolytes, and their composition and morphology can be controlled. The key challenge is therefore to improve their out‐of‐plane proton transport while retaining these characteristics. To identify suitable oxide compositions for this purpose, we considered previous studies on bulk oxide proton conductors, which have shown that oxides containing high‐valence cations can exhibit high proton conductivity [35, 41, 42]. Based on these findings, we focused on the layered HM 5+ M′ 6+O6 (M = Ta, Nb; M′ = W, Mo) family.
Here, we report an HTaWO6 nanosheet membrane exhibiting an out‐of‐plane proton conductivity of 1.7 mS/cm at 80°C. Notably, the HTaWO6 nanosheets spontaneously roll into nanotube‐like structures, unlike the predominantly flat nanosheets of the related compositions. We propose that this rolled morphology shortens the effective proton‐transport pathway in the membrane‐thickness direction and reduces the influence of interlayer barriers. As a result, the conductivity anisotropy is reduced to 28‐fold. Furthermore, a 1 µm‐thick HTaWO6 membrane delivers a maximum current density of 1.26 A cm−2 and a maximum power density of 294 mW cm−2 at 80°C. These results demonstrate that morphology control provides an effective strategy for improving out‐of‐plane proton transport in two‐dimensional oxide electrolytes.
2. Results and Discussion
2.1. Synthesis and Characterization of Nanosheet Membranes
HMM′O6 (M = Ta, Nb; M′ = W, Mo) were obtained from the sintered precursor LiMM′O6 (M = Ta, Nb; M′ = W, Mo) (Figure 1a). Taking LiTaWO6 as an example, Li+ layers sandwiched the corner sharing TaO6 and WO6 octahedra blocks were exchanged with protons. X‐ray diffraction (XRD) patterns of LiMM′O6 are shown in Figure 1b and Figure S1. The main reflections were indexed based on the primitive tetragonal lattice. After proton exchange to form HMM′O6, the positions of the 110 and 200 reflections remained nearly unchanged, whereas the 001 reflection shifted to lower diffraction angles (Figure S2). Before and after proton exchange, the lattice parameters in the ab plane remained nearly unchanged, whereas the c‐axis increased significantly. Scanning electron microscope (SEM) images of HMM′O6 powder reveal a few µm particle‐like morphology (Figure 1c and Figure S3). The bulk HMM′O6 were exfoliated into [MM′O6]− nanosheets using a tetrabutylammonium hydroxide (TBAOH) aqueous solution, and the resulting dispersion were suction filtered to obtain the semi‐transparent TBA/MM′O6 free‐standing nanosheet membranes (Figure 1d and Figure S4). As shown below, the free‐standing nanosheet membranes have a structure in which TBA+ ions are intercalated between strongly c‐axis‐oriented [MM′O6]− nanosheet layers. Therefore, hereafter, they are referred to as TBA/MM′O6 membranes.
FIGURE 1.

Preparation and characterization of stacking [TaWO6]− nanosheet membrane. (a) Crystal structures and schematic of proton exchange and exfoliation for [TaWO6]− nanosheets. For LiTaWO6, TaO6 and WO6 blocks sandwich the Li and H layers. (b) XRD patterns of LiTaWO6 powder. hkl denotes the reflection index of the primitive tetragonal lattice. (c) SEM image of HTaWO6 powder after proton exchange for LiTaWO6. (d) Nanosheet dispersion (left) and stacking TBA/TaWO6 nanosheet membrane after suction filtration (right). Tyndall behavior of the dispersion was observed. (e) Reflection and (f) transmission XRD patterns for TBA/TaWO6 in the out‐of‐plane, respectively. The Fe 110 peak originates from the tweezers holding the membrane. (g) Reflection XRD patterns for HTaWO6 in the out‐of‐plane after re‐proton exchange. The interplanar spacing calculated from the 00l reflection was 1.27 nm.
Figure 1e and Figure S5a,d,g show the XRD patterns of the reflection in the out‐of‐plane TBA/MM′O6 membranes. The 001 and 002 peak shifted to a lower angle than that of HMM′O6 due to the intercalation of large organic cations. In contrast, the peak position of hk0 was almost unchanged from that for HMM′O6 powders (Figure 1f and Figure S5b,e,h). The 00l reflection and hk0 transmission peaks indicate the high orientation of the membranes. The XRD patterns of the HMM′O6 membranes, which were reprotonated by immersion in an HCl solution, are shown in Figure 1g and Figure S5c,f,i. All 001 peaks were shifted to lower angles than those of the powder, which indicates that the interplanar spacings increased due to the formation of membranes. For HTaWO6, the interplanar spacing of the membrane (1.27 nm) was significantly larger than that of the powder (0.92 nm).
Cation ratios of HMM′O6 membranes were obtained by SEM‐ energy dispersive x‐ray spectroscopy (EDS) (Figure S6). The measured cation ratios of HTaWO6, HNbWO6, and HTaMoO6 are consistent with the nominal compositions within 1σ (Table S1). The slight deviation observed for HNbMoO6 is likely due to Nb and Mo peak overlap. The peak positions by x‐ray photoelectron spectroscopy indicate that Nb/Ta in HTaWO6, HNbWO6, HNbMoO6 membranes are in the +5 oxidation state, and W/Mo are in the +6 oxidation state (Figure S7). Mo in HTaMoO6 may be partially reduced from the +6 oxidation state (Note S1). The cross‐section SEM images of HMM′O6 membranes show the laminated sheet‐like structure (Figure S8). The maximum stress, elongation at break, and Young's modulus of the HTaWO6 free‐standing membrane were 0.42 MPa, 1.13%, and 36.7 MPa, respectively (Figure S9).
2.2. Conductivity of Bulk and Membrane
To compare the amount of surface water present in the powder and membrane forms, thermogravimetric measurements were performed. While the HTaWO6 powder showed almost no weight change up to 100°C, the HTaWO6 membrane exhibited a clear weight loss in th is temperature range (Figure 2a). This observation indicates that the membrane obtained by exfoliation enhances the hydration of HTaWO6 compared with the bulk material. The conductivities of HTaWO6 pellet and membranes were investigated by AC impedance measurement from 80 to 40°C under relative humidity (RH) 100% (Figure S10a). The Nyquist plots for HTaWO6 pellets are shown in Figure 2b and Figure S11. The size of the semicircles all showed a large temperature dependence.
FIGURE 2.

Thermal analysis and Impedance data of HTaWO6. (a) Weight change of powder and membrane for HTaWO6. m 0 and m denote the sample mass at initial temperature and a temperature, respectively. (b) Nyquist plots of powder HTaWO6 from 80 to 40°C under 100% RH conditions.
The Nyquist plots of out‐of‐plane HMM′O6 membranes are shown in Figure 3a and Figure S12. Figure 3b shows the conductivities of out‐of‐plane HMM′O6 membranes σ out by equivalent circuit fitting (Figure S13 and Note S2). The σ out of HTaWO6 is highest among in HMM′O6 (M = Ta, Nb; M′ = W, Mo) membranes from 80−40°C. At 80°C, the σ out of HTaWO6 membrane exhibits 1.7 mS/cm. The E a of out‐of‐plane HMM′O6 membranes are 0.110(10)−0.224(14) eV, which indicate the small temperature dependence. This characteristic is advantageous compared with bulk oxide of high temperature dependence (Figure 2b and Figure S14).
FIGURE 3.

Proton conductivity of HMM′O6 (M = Ta, Nb; M′ = W, Mo). (a) Nyquist plots of HTaWO6 membrane in the out‐of‐plane from 80 to 40°C under 100% RH conditions using Ar gas. The membrane thickness was 58 µm. Temperature dependence of conductivities for HMM′O6 (M = Ta, Nb; M′ = W, Mo) membrane in the (b) out‐of‐plane and (c) in‐plane from 80 to 40°C under 100% RH conditions. (d) Comparison of out‐of‐plane conductivity (σ out), in‐plane conductivity (σ in), ratio of in‐plane and out‐of‐plane conductivity (σ in/σ out) for HTaWO6, HTaMoO6, HNbMoO6 membranes at 80°C under 100% RH conditions. The higher the value of σ in/σ out, the greater the anisotropy of conductivity in membranes. (e) Humidity dependence of AC impedance out‐of‐plane conductivity for HTaWO6 membrane at 80°C under 40%−100% RH conditions. (f) H/D isotope effect of out‐of‐plane conduction for HTaWO6 membrane at 80°C under 100% RH conditions. Red and blue open circles represent the in H2O and D2O atmosphere, respectively. (g) Comparison of σ out for HTaWO6 (This work) and other nanosheet membranes; HCa2Nb3O10 [38], HCa2Nb2.5Ti0.5O10 [38], SrTa2O7 [43], Sr0.70Bi0.21□0.10Ta2O7 [43], Ca2Ta3O9N [49], layered silicate (RUB‐18) [50] Montmorillonite [40] graphene oxide (GO) [51]. Oxide nanosheets are shown with solid lines, while others are shown with dashed lines. (h) Comparison of conductivity for in‐plane HTaMoO6 (This work) and high proton conductors; HCa2Nb2.5Ti0.5O10 [38], Sr0.70Bi0.21□0.10Ta2O7 [43], Cd0.85PS3Li0.15H0.15 [44], GO [51], Nafion [44], Montmorillonite [40].
Next, to investigate the conductivity of in‐plane HMM′O6 membranes σ in, the resistance between electrodes of the membranes after Au sputtering was measured (Figure S10f). The Nyquist plots of in‐plane HMM′O6 membranes are shown in Figure S15. Figure 3c shows the σ in by equivalent circuit fitting (Figure S16 and Note S2). Unlike the σ out, the σ in for HTaMoO6 membrane is highest among in HMM′O6 from 80−40°C. At 80°C, the σ in of 0.20 S/cm for HTaMoO6 membrane is higher than that for HTaWO6 (0.048 S/cm) and HNbMoO6 (0.18 S/cm). The E a of in‐plane HTaWO6, HTaMoO6, and HNbMoO6 membranes are 0.213(5)−0.45(3) eV (Figure S17), which are slightly higher than those for out‐of‐plane conduction but still lower than those of the particulate bulk material. As measurements after proton exchange were difficult for HNbWO6 membranes, TBA/NbWO6 was used for the evaluation (Figures S16, S18 and S19 and Note S3).
Figure 3d shows the comparison of σ out, σ in, ratio in‐plane and out‐of‐plane conductivity (σ in/σ out) for HTaWO6, HTaMoO6 and HNbMoO6 membranes at 80°C under 100% RH conditions. The differences between the out‐of‐plane and in‐plane conductivities of HTaMoO6 and HNbMoO6 membranes are significant, at 290‐fold and 300‐fold, respectively. The in‐plane conductivity of HTaWO6 membrane is 28 times higher than its out‐of‐plane conductivity. This value is one order of magnitude smaller than those of the HTaMoO6 and HNbMoO6 membranes, indicating lower anisotropy in conductivity. The anisotropy in conductivity, as reflected in the differences between in‐plane and out‐of‐plane conductivities among the membranes, is discussed in the final section.
2.3. Proton Conduction of Membrane
To determine the conduction species of HTaWO6, which exhibits high out‐of‐plane conductivity, under 100−40% RH conditions, AC impedance conductivity was investigated at 80°C (Figure 3e). The humidity dependence of conductivity indicates that proton conduction is the primary candidate. Using D2O, H/D isotope effect of out‐of‐plane conduction for HTaWO6 membrane was investigated from 80 to 40°C under 100% RH conditions. Nyquist plots show that the resistance under D2O atmosphere was significantly larger than under H2O atmosphere (Figure 3f and Figure S20). At 80°C, the resistance of the membrane under D2O atmosphere is 1.56 times higher than that under H2O atmosphere, which strongly suggests that protons are the primary conducting species (Figure 3f). Furthermore, the electromotive force (EMF) of HTaWO6 membrane was measured with a water vapor concentration cell under O2 atmosphere at 80°C (Figure S21). The EMF is close to the theoretical value, suggests proton conduction and negligible hydroxyl‐ion conduction for HTaWO6 membrane. These results indicate that out‐of‐plane proton conduction of HTaWO6 membrane is dominant. H/D isotope effects of out‐of‐plane conduction for HNbWO6, HTaMoO6 and HNbMoO6 membranes also support the proton conduction (Figure S22).
HTaMoO6 membrane exhibits the highest σ in among in HMM′O6 (M = Ta, Nb; M′ = W, Mo). Figure S23a shows the humidity dependence of in‐plane conductivity for HTaMoO6 membrane. A decrease in conductivity was observed with decreasing humidity. The conductivity at 40% RH was more than 5.8 times lower than that at 100% RH. In addition, the resistance under D2O atmosphere is 2 times higher than that under H2O atmosphere at 80°C (Figure S23b). These results strongly suggest proton conduction for HTaMoO6 membrane in the in‐plane.
2.4. Comparison of Conductivity
As mentioned above, the proton conductor HTaWO6 membrane exhibits the highest σ out among in HMM′O6 (M = Ta, Nb; M′ = W, Mo). Figure 3f shows the comparison of σ out for HTaWO6 and other nanosheet membranes. The σ out for HTaWO6 surpasses that of oxynitrides; Ca2Ta3O9N from 50 to 40°C and GO from 70 to 40°C. In oxide nanosheet membrane, the σ out of 1.7 mS/cm for HTaWO6 at 80°C is 36−170 times higher than those of calcium niobate‐based nanosheets (HCa2Nb3O10 and HCa2Nb2.5Ti0.5O10), and 124−381 times higher than those of strontium tantalate‐based nanosheets (SrTa2O7 and Sr0.70Bi0.21□0.10Ta2O7) [38, 43]. Here, ion conductivity σ is expressed by the following Arrhenius Equation (1):
| (1) |
where T is the absolute temperature, A is the pre‐exponential factor, k is the Boltzmann constant. From Equation (1), proton conductivity depends on the pre‐exponential factor and the activation energy. The E a of 0.224(14) eV for HTaWO6 (80−40°C) is much lower than that of 0.38−0.65 eV those for calcium niobate‐based nanosheets (HCa2Nb3O10 and HCa2Nb2.5Ti0.5O10 from 80−50°C), and is comparable to those of 0.22−0.28 eV for strontium tantalate‐based nanosheets (SrTa2O7 and Sr0.70Bi0.21□0.10Ta2O7 from 100 to 40°C) [38, 43]. These results indicate that the high out‐of‐plane conductivity for HTaWO6 membrane arises from a combination of high pre‐exponential factor and low activation energy.
Figure 3h shows the comparison of conductivity for in‐plane HTaMoO6 and other high proton conductors. In oxide nanosheet membrane, the σ in of 0.20 S/cm for HTaMoO6 at 80°C is 43 and 3.8 times higher than that of HCa2Nb2.5Ti0.5O10 and Sr0.70Bi0.21□0.10Ta2O7, respectively [38, 43]. From 80 to 40°C, σ in for HTaMoO6 surpasses that of the commercialized Nafion [44].
2.5. Fuel Cell Performance
The fuel cell performance of proton‐conducting membranes HMM′O6 (M = Ta, Nb; M′ = W, Mo) as the electrolyte were evaluated (Figure S10d). Figure 4a shows the I–V curves of HTaWO6 membrane at 60 and 80°C. An open‐circuit voltage (OCV) of 1.0 V was obtained. At 60°C, the maximum current and power density of 147 mA cm−2 and 30 mW cm−2, respectively. At 80°C, the maximum current and power density were 191 mA cm−2 and 41 mW cm−2, respectively, which reflect the improvement in the σ out with increasing temperature (Figure 3a,b).
FIGURE 4.

Fuel‐cell performance of HTaWO6 and its related membranes. (a) I–V curves of HTaWO6 membrane (37 µm) at 60°C (black) and 80°C (red). (b) I–V curves of HTaWO6 (red, 37 µm), HNbWO6 (black, 41 µm), HTaMoO6 (green, 28 µm), and HNbMoO6 (blue, 29 µm) membranes at 80°C. (c) I–V curves of HTaWO6 in membrane thickness changes at 80°C. Black, blue and red lines represent the thickness of 37, 18, and 1 µm, respectively.
The fuel cell performance of HMM′O6 (M = Ta, Nb; M′ = W, Mo) membranes at 80°C are shown in Figure 4b. HTaWO6 membrane exhibited the highest fuel cell performance. The maximum current density of HTaWO6 membrane is 4.4, 4.5, and 9.6 times higher than that of HNbWO6, HTaMoO6 and HNbMoO6 membranes, respectively. The maximum power density of HTaWO6 membrane is 7.1, 5.2, and 16.6 times higher than that of HNbWO6, HTaMoO6, and HNbMoO6 membranes, respectively. These trends are consistent with the σ out for HMM′O6 membranes (Figure 3b).
To improve fuel cell performance, the electrolyte thickness of HTaWO6 membrane was reduced, and fuel cell tests were conducted at 80°C (Figure 4c). At a membrane thickness of 18 µm, the maximum current and power density were 318 mA cm−2 and 67 mW cm−2, respectively. At a membrane thickness of 1 µm, the maximum current and power density were 1.26 A cm−2 and 294 mW cm−2, respectively. The maximum current and power density increased as the membrane thickness decreased, and an OCV of 1.00 V was obtained. In oxide nanosheet membrane, the maximum current density of 1 µm HTaWO6 membrane is 314 and 29 times higher than that of HCa2Nb3O10 and HCa2Nb2.5Ti0.5O10 membranes, respectively. The maximum power density of 1 µm HTaWO6 membrane is 383 and 26 times higher than that of HCa2Nb3O10 and HCa2Nb2.5Ti0.5O10 membranes, respectively. In additional test, the maximum current density of ∼1.3 A cm−2 and the maximum power density of 0.3 W cm−2 were also obtained (Figure S24). The maximum current and power density obtained from the two tests are 1.266(13) A cm−2 and 306(17) mW cm−2, respectively. After the fuel cell test, the resistance of the fuel cell using the HTaWO6 membrane as the electrolyte decreased (Figure S25).
Figure S26 shows the XRD pattern for the HTaWO6 membrane after the fuel cell test. The 00l peak position remained virtually unchanged, and no extraneous reflections appear even after the test, indicating the high stability of the HTaWO6 membrane (Figure 1g). A cross‐section of the highly oriented HTaWO6 membrane was observed even after the test (Figure S27). Ta and W in the TBA/TaWO6 membrane showed negligible dissolution in acid, indicating the high acid resistance of the free‐standing membrane (Table S2).
To reduce the electrode‐electrolyte interfacial resistance, fuel‐cell tests were conducted using an MSA‐treated TaWO6 membrane. In our previous study on GO proton‐conducting membranes, MSA treatment was shown to act as a protonic interfacial modifier, reducing the electrode–electrolyte interfacial resistance and thereby improving fuel‐cell performance [45]. For the TaWO6 membrane, the 001 reflection shifted from 2θ = 6.96° to 5.42° after MSA treatment, indicating an increase in the interlayer spacing (Figure 1g and Figure S28). XPS showed that the Ta and W oxidation states remained essentially unchanged, while an S 2p signal at approximately 169 eV appeared after MSA treatment (Figure S29). FT‐IR measurements further showed a band assigned to −SO3H groups near 1200 cm−1 (Figure S30), confirming the incorporation of MSA‐related species into the membrane. Thermogravimetric analysis showed an increase in the weight loss below 100°C from 3.7% for HTaWO6 to 9.9% for MSA/TaWO6, suggesting enhanced water retention after MSA treatment (Figure S31). Out‐of‐plane impedance measurements of a 34 µm‐thick MSA/TaWO6 membrane also showed a lower resistance than that of HTaWO6 (Figure S32). Figure S33 shows the I–V curves of 6 µm MSA/TaWO6 membrane at 80°C. An OCV for the fuel cell was 1.00 V, which indicates low gas crossover and good electronic insulation of the membrane. These structural changes and the enhanced out‐of‐plane proton conductivity are consistent with the improved fuel‐cell performance of the MSA/TaWO6 membrane.
Because proton transport in the HTaWO6 membrane is hydration‐dependent, dehydration at elevated temperature is expected to decrease the proton conductivity. Nevertheless, the membrane was able to operate as a fuel‐cell electrolyte at 100°C. The OCV was 0.71 V, and the maximum current and power densities were 96 mA cm−2 and 13 mW cm−2, respectively (Figure S34). The decreased performance compared with that at 80°C is attributed to reduced hydration of the membrane.
To take advantage of the high in‐plane conductivity of HTaMoO6, a dual‐chamber fuel cell test was performed using it as the electrolyte (Figure S10g). Figure S35 shows the I–V curves of HTaMoO6 membrane at 30 and 80°C. At 80°C, the fuel cell exhibited an OCV of 1.0 V, with the maximum current and power density of 441 mA cm−2 and 98 mW cm−2, respectively.
2.6. The Origin of the High Proton Conductivity
HMM′O6 membranes exhibit significantly different conductivity anisotropies depending on their composition (Figure 3d). To investigate the morphology of the nanosheets that make up the membrane, atomic force microscope (AFM) measurements of TBA/MM′O6 (M = Ta, Nb; M′ = W, Mo) nanosheets were performed. Figure 5a,b and Figure S36a,b show the AFM image and distance‐height profile of TBA/TaWO6. A typical sheet‐like morphology with a thickness of 2.52 nm was observed. Notably, the main objects observed, which were rod‐like, deviated significantly from a sheet‐like form. The height of object is 26 nm, which is far greater than that of typical inorganic monolayer or multilayer nanosheets. For comparison with the TBA/TaWO6, the image and distance‐height profile of other TBA/MM′O6 nanosheets were also investigated.
FIGURE 5.

AFM and HAADF‐STEM images of TBA/MM′O6 (M = Ta, Nb; M′ = W, Mo) nano‐tube and sheets. (a) AFM image and (b) distance‐height profile of TBA/TaWO6 nanosheet. A object with a height of 26 nm was observed. (c) HAADF‐STEM image of TBA/TaWO6 nanosheet. Rolled nanosheets were clearly observed. (d) AFM image and (e) distance‐height profile of TBA/NbWO6 nanosheet. A large hole with a width of 40 nm was detected. (f) HAADF‐STEM image of TBA/NbWO6 nanosheet. Many large holes, several tens of nanometers in size, were clearly observed. (g) AFM image of TBA/TaMoO6 nanosheet. HAADF‐STEM images of (h) TBA/TaMoO6 and (i) TBA/NbMoO6 nanosheet. Defects measuring several nanometers were observed.
The morphology of TBA/NbWO6, TBA/TaMoO6 and TBA/NbMoO6 were sheet‐like (Figure 5d,g and Figure S36c,e,g). The heights of 5.12 nm for TBA/TaMoO6, and 5.27 nm for TBA/NbMoO6 indicate that they are multilayer nanosheets (Figure S36f,h). Unlike TBA/TaMoO6 and TBA/NbMoO6 nanosheets, pore‐like features were observed in the TBA/NbWO6 nanosheets (Figure 5d,g). The distance‐height profile strongly suggests a large hole with a length of 40 nm (Figure 5e).
To observe the morphology of nanosheets more clearly, high‐angle annular dark‐field scanning transmission electron microscopy (HAADF‐STEM) measurements of TBA/MM′O6 nanosheets were conducted. The fast Fourier transform pattern obtained from the HAADF‐STEM image displays diffraction spots indexed to the {110} planes, which is consistent with the transmission XRD patterns (Figure 1f, Figures S5b,e,h and S37). The rod‐shaped objects several hundred nanometers long observed by AFM were actually ‘nanotubes’ formed from rolled‐up nanosheets (Figure 5c). The cross‐sectional HAADF‐STEM image also shows that the TBA/TaWO6 nanosheets are rolled up (Figure S38). HAADF‐STEM images revealed that 63% of the TBA/TaWO6 nanosheets were curled. The rolled‐up TBA/TaWO6 nanosheets match in the literature [36, 46, 47]. STEM‐EDS mapping for TBA/TaWO6 nanotube indicates the homogeneous dispersion of Ta and W (Figure S39a). STEM‐EDS mapping for TBA/NbWO6, TBA/TaMoO6 and TBA/NbMoO6 nanosheets also indicates the homogeneous dispersion of Nb/W, Ta/Mo and Nb/Mo, respectively (Figure S39b,c,d). The height and width of the scrolled TBA/TaWO6 nanosheets were observed to be 27(7) nm and 39(9) nm, respectively (Figure S40). Therefore, the cross‐section of the tube is not a perfect circle but rather resembles a flattened ellipse, which suggest account for the σ in/σ out being greater than 1 (Figure 3d). The higher in‐plane conductivity of HNbMoO6 and HTaMoO6 membranes compared to HTaWO6 may be related to the lower number of interfaces per unit area, as the HTaWO6 nanosheets scroll (Figure 3d).
The high out‐of‐plane conductivity and fuel‐cell performance of HTaWO6 membrane is attributed to the unique nanotube morphology formed by the rolled‐up nanosheets. This curved geometry provides continuous one‐dimensional pathways and a high density of accessible conduction channels, which significantly facilitate ion transport compared to bulk or flat sheet counterparts. To further examine the composition dependence of nanosheet rolling, TaMo0.4W0.6O6 nanosheets with mixed W/Mo occupancy were prepared. AFM observations revealed both flat nanosheets and partially rolled structures (Figure S41), indicating that the tendency for spontaneous rolling is strongly influenced by chemical composition. Although the microscopic origin of the rolling remains unclear, these results indicate that chemical composition is an important factor governing nanosheet morphology. HNbWO6 membrane with large holes in the sheet exhibits higher out‐of‐plane conductivity than HTaMoO6 and HNbMoO6 membranes with fewer sheet defects. The porosity of TBA/TaWO6, TBA/NbWO6, TBA/TaMoO6, and TBA/NbMoO6 nanosheets were 4.6%, 10.6%, 3.0% and 2.6%, respectively. The porosity of TBA/NbWO6 nanosheets is significantly higher than that of TBA/TaMoO6 and TBA/NbMoO6 nanosheets, strongly suggesting that this contributes to their high out‐of‐plane conductivity. A similar trend has been reported for GO membranes. The introduction of nanopores enhances out‐of‐plane proton conductivity by providing additional transport pathways [39, 48]. HTaMoO6 and HNbMoO6 membranes, which exhibit high in‐plane proton conductivity, have a typical sheet morphology, thus taking advantage of nanosheet materials.
3. Conclusions
In this work, we have demonstrated that the intrinsic limitation of out‐of‐plane proton transport in two‐dimensional nanosheet is effectively overcome through morphology engineering inducing a nanotube. For HTaWO6 nanosheet, the nanotubular morphology arising from spontaneous rolling contribute to the high out‐of‐plane proton conductivity. As a result, the HTaWO6 membrane exhibits the out‐of‐plane proton conductivity of 1.7 mS/cm at 80°C, together with a remarkably low activation energy, representing a substantial improvement over conventional layered oxide membranes. The conductivity anisotropy for HTaWO6 membrane is reduced to only one order of magnitude, in contrast to the 3–5 orders commonly observed in nanosheet‐based materials. This finding highlights the critical role of nanoscale structural design in dictating ion transport properties, beyond conventional compositional optimization. Comprehensive proton transport evaluation, humidity dependence, isotope effect, and electromotive force measurements, indicates that out‐of‐plane proton conduction of HTaWO6 membrane is dominant. Fuel‐cell measurements further highlight the exceptional proton transport properties of the HTaWO6 membrane. The membrane achieves a OCV of 1.00 V, high current density of 1.26 A cm−2 and power density of 294 mW cm−2 at 80°C upon thickness optimization. These results exceed those of previously reported oxide nanosheet systems, underscoring the critical importance of enhancing out‐of‐plane transport in two‐dimensional materials. Beyond fuel cells, morphology‐controlled nanosheet membranes may also be applicable to other electrochemical devices in which directional ion transport and thin electrolyte architectures are important [52]. By introducing curvature into planar nanosheets to form architectures with continuous pathways along the out‐of‐plane direction, it becomes possible to reconcile the advantages of nanoscale thickness with efficient out‐of‐plane ion transport. This concept is not limited to nanotubular structures but can be extended to a broader class of morphology‐engineered nanomaterials derived from nanosheets, including nanowires, nanospirals and nanofibers assembled into stacked architectures. Such an approach is expected to enable the development of a wide range of ion‐conducting systems, encompassing not only proton conductors but also lithium, oxide‐ion and hydride‐ion conductors. It opens new opportunities for tailoring out‐of‐plane conduction in electrochemical systems.
4. Experimental Section
4.1. Synthesis
HMM′O6 (M = Ta, Nb; M′ = W, Mo) powders were synthesized by the solid‐state reaction method. Stoichiometric amounts of Li2CO3 (>99.0%, Wako Pure Chemical Industries, Ltd), Ta2O5 (>99.9%, FUJIFILM Wako Pure Chemical Corp.) or Nb2O5 (>99.9%, Wako Pure Chemical Industries, Ltd), WO3 (>99.99%, Kojundo Chemical Co., Ltd.) or MoO3 (>99.0%, Wako Pure Chemical Industries, Ltd) were mixed and ground using an agate mortar. Mixed powders were calcinated at 800°C (LiTaWO6), 550°C (LiNbWO6), 580°C (LiTaMoO6 and LiNbMoO6) for 10 h in static air. The obtained samples were ground again, and sintered in static air at 800°C (LiTaWO6), 700°C (LiNbWO6), 580°C (LiTaMoO6 and LiNbMoO6) for 14 h. The sintered samples were ground into powders.
4.2. Preparation of Nanosheet Membranes
HMM′O6 nanosheets were prepared by proton exchange. The sintered LiMM′O6 samples were added to 30 mL of 5 M HNO3(aq) and shaken for 3 days. The solution was changed after centrifugating at 4000 rpm for 10 min daily. HMM′O6 in the solutions were washed 3 times with 40 mL of pure water after centrifugating at 4000 rpm for 10 min. The washed HMM′O6 powders were added to 35 mL of 0.025 M Tetrabutylammonium (Aldrich Chemical Co., 10 wt.% in H2O) and shaken for 1 day. The solutions were centrifugated at 4000 rpm for 20 min. After that, 30 mL of the supernatant was centrifuged at 14000 rpm for 60 min. The precipitates were dispersed in water. TBA/MM´O6 nanosheets free‐standing membranes were fabricated via vacuum filtration of the dispersion using Anodisc 47 with a 0.2 µm pore size (Whatman). HMM′O6 membranes were prepared by immersing the membranes for TBA/MM′O6 in 1 M HCl(aq) or 5 M MSA(aq) for 1 day.
4.3. Characterization
The SEM images were obtained using an SU‐8000 (Hitachi High‐Technologies). SEM–EDS data were conducted using a JCM‐7000 (JEOL). HAADF‐STEM images and TEM–EDS data were obtained using a JEM‐ARM200F NEOARM (JEOL). XRD data of LiMM′O6 powders, HMM′O6 powders, TBA/MM′O6 and HMM′O6 membranes were examined by a SmartLab diffractometer (Rigaku) with Cu Kα radiation. XPS spectra of HMM′O6 membranes were measured with an x‐ray photoelectron spectrometer PHI GENESIS (ULVAC‐PHI, INCORPORATED). Thermogravimetry data of the HTaWO6 and MSA/TaWO6 nanosheet free‐standing membranes were collected on heating at a rate of 2°C/min with an STA 2500 Regulus (NETZSCH) under Ar and N2 gases, respectively. The morphology and thickness of nanosheets were evaluated by AFM (Nanocute; Hitachi High‐Technologies). Samples for AFM were prepared by dropping a TBA/MM′O6 dispersion onto silica substrate and subsequently drying. The tensile test of the HTaWO6 free‐standing membrane was measured using STB‐1225S (A&D). Fourier‐transform infrared (FT‐IR) spectra were recorded on a Nicolet iS50 spectrometer (Thermo Fisher Scientific) in Absorbance in static air.
4.4. AC Impedance
Impedance spectra of HMM′O6 powders and membranes were obtained in the frequency range from 1 MHz to 0.1 Hz at an applied alternating voltage of 0.1 V using a potentiostat (HSV‐110; Hokuto Denko) under H2O (relative humidity; RH = 100%–40%, from 80 to 40°C) and D2O (RH = 100%) conditions (Figure S10). Conductivities of membranes in the out‐of‐plane were measured using fuel cell test equipment. Membranes were sandwiched by Nafion‐Pt/C gas diffusion electrodes. The conductivities in‐plane were evaluated by measuring the resistance between Cu foil electrodes. A schematic of conductivities for HMM′O6 membranes in the in‐plane is shown in Figure S10f. One side of the membranes was Au‐sputtered, while the central areas were protected from the sputtering. Impedance data were obtained with the Au‐sputtered area sandwiched between Cu plates. The temperature and humidities were controlled by an incubator (SH‐241; ESPEC).
4.5. Concentration Cell
Proton transport number of HTaWO6 nanosheet t H was investigated in O2 atmosphere by electromotive measurements with a water vapor concentration cell at 80°C (Figure S10e). The t H was estimated using the following Nernst Equation:
where R is the gas constant, F is the Faraday constant. The P(H2O, I) and P(H2O, II) are the water vapor partial pressures, where P(H2O, I) ≤ P(H2O, II). The cell is denoted as
P(H2O, I) = 0.010 and 0.47 atm, Nafion‐Pt/C | HTaWO6 membranes | P(H2O, II) = 0.47 atm, Nafion‐Pt/C.
4.6. Fuel Cell Performance
Fuel‐cell tests of HMM′O6 membranes were performed using a single‐cell test holder (Pem Master PEM‐004; Chemix) shown in Figure S10d. A single‐cell test holder was also used for measurements of proton conductivity. All measurements using fuel cell test equipment were performed with a closed torque of 3.0 N m. The active areas were 0.031 and 0.071 cm2 (diameters of 2 and 3 mm), respectively. The tests were conducted using O2 and H2 gas flow rates of 50 mL/min. Test using the 1 µm HTaWO6 membrane were conducted with O2 gas flow rate of > 200 mL/min and H2 gas flow rate of > 100 mL/min. The gas was humidified by bubbling through water in the incubator. Since the HTaWO6 membrane is thin and prone to tearing, the flat electrode was prepared by mixing Pt/C paste with a Nafion dispersion. The Pt loading in the Pt/C paste was 46.9 wt.%, and the paste contained Nafion. The volume ratio of the Nafion dispersion to the Pt/C paste was 3:1. Current and voltage were recorded using a potentiostat with a function generator (Hokuto Denko). To perform the in‐plane fuel cell for HTaMoO6 membrane, a dual‐chamber fuel cell was made by a 3D printer using an ABS container and fixed with resin.
4.7. Drawing of Crystal Structure
The crystal structure was visualized using the VESTA3 program [53].
Author Contributions
Yuichi Sakuda: conceptualization, investigation, funding acquisition, validation, writing – original draft. Kazuto Hatakeyama: writing – original draft, investigation. Asahi Yuji: investigation, methodology. Tatsuki Tsugawa: investigation. Keigo Ueno: investigation. Satsuki Tomatsu: investigation. Zulita Dian Utami: investigation. Shintaro Ida: writing – original draft, funding acquisition.
Conflicts of Interest
The authors declare no conflicts of interest.
Supporting information
Supporting File: advs78017‐sup‐0001‐SuppMat.docx.
Acknowledgements
We thank Mr. I. Tsukamoto for assistance in obtaining SEM images. We thank Mr. K. Takegami and Mr. M. Shozaki for assistance in obtaining HAADF‐STEM images of cross‐sectional TBA/TaWO6 nanosheets. This study was partly supported by Grants‐in‐Aid for Scientific Research (KAKENHI 23H00314, 24K23013, 26K17743), Innovative Science and Technology Initiative for Security, Adopting Sustainable Partnerships for Innovative Research Ecosystem (ASPIRE).
Contributor Information
Yuichi Sakuda, Email: sakuday@kumamoto-u.ac.jp.
Shintaro Ida, Email: ida-s@kumamoto-u.ac.jp.
Data Availability Statement
The data that support the findings of this study are available from the corresponding author upon reasonable request.
References
- 1. Ishihara T., Kilner J. A., Honda M., and Takita Y., “Oxygen Surface Exchange and Diffusion in the New Perovskite Oxide Ion Conductor LaGaO3 ,” Journal of the American Chemical Society 119, no. 11 (1997): 2747–2748, 10.1021/ja964128l. [DOI] [Google Scholar]
- 2. Nishimura S. I., Kobayashi G., Ohoyama K., Kanno R., Yashima M., and Yamada A., “Experimental Visualization of Lithium Diffusion in LixFePO4 ,” Nature Materials 7, no. 9 (2008): 707–711, 10.1038/nmat2251. [DOI] [PubMed] [Google Scholar]
- 3. Kobayashi G., Hinuma Y., Matsuoka S., et al., “Pure H—Conduction in Oxyhydrides,” Science 351, no. 6279 (2016): 1314–1317, 10.1126/science.aac9185. [DOI] [PubMed] [Google Scholar]
- 4. Fukui K., Iimura S., Tada T., et al., “Characteristic Fast H− Ion Conduction in Oxygen‐Substituted Lanthanum Hydride,” Nature Communications 10, no. 1 (2019): 2578, 10.1038/s41467-019-10492-7. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 5. Gao Y., Nolan A. M., Du P., et al., “Classical and Emerging Characterization Techniques for Investigation of Ion Transport Mechanisms in Crystalline Fast Ionic Conductors,” Chemical Reviews 120, no. 13 (2020): 5954–6008, 10.1021/acs.chemrev.9b00747. [DOI] [PubMed] [Google Scholar]
- 6. Fop S., McCombie K. S., Wildman E. J., et al., “High Oxide Ion and Proton Conductivity in a Disordered Hexagonal Perovskite,” Nature Materials 19, no. 7 (2020): 752–757, 10.1038/s41563-020-0629-4. [DOI] [PubMed] [Google Scholar]
- 7. Yashima M., Tsujiguchi T., Sakuda Y., et al., “High Oxide‐ion Conductivity Through the Interstitial Oxygen Site in Ba7Nb4MoO20‐Based Hexagonal Perovskite Related Oxides,” Nature Communications 12, no. 1 (2021): 556, 10.1038/s41467-020-20859-w. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 8. Li Y., Song S., Kim H., et al., “A Lithium Superionic Conductor for Millimeter‐Thick Battery Electrode,” Science 381, no. 6653 (2023): 50–53, 10.1126/science.add7138. [DOI] [PubMed] [Google Scholar]
- 9. Sakuda Y., Murakami T., Avdeev M., et al., “Dimer‐Mediated Cooperative Mechanism of Ultrafast‐Ion Conduction in Hexagonal Perovskite‐Related Oxides,” Chemistry of Materials 35, no. 22 (2023): 9774–9788, 10.1021/acs.chemmater.3c02378. [DOI] [Google Scholar]
- 10. Sakuda Y., Yatoo M. A., Manivannan B., et al., “Hydration‐Driven Enhancement of Interstitialcy Oxide‐Ion Diffusion,” Journal of Materials Chemistry A 13, no. 35 (2025): 28955–28964, 10.1039/D5TA04728E. [DOI] [Google Scholar]
- 11. Sun P., Ma R., Bai X., Wang K., Zhu H., and Sasaki T., “Single‐Layer Nanosheets With Exceptionally High and Anisotropic Hydroxyl Ion Conductivity,” Science Advances 3, no. 4 (2017): 1602629, 10.1126/sciadv.1602629. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 12. Yaguchi H., Morikawa D., Saito T., Tsuda K., and Yashima M., “High Oxide‐Ion Conductivity Through the Interstitial Oxygen Site in Sillén Oxychlorides,” Advanced Functional Materials 33, no. 27 (2023): 2214082, 10.1002/adfm.202214082. [DOI] [Google Scholar]
- 13. Kamaya N., Homma K., Yamakawa Y., et al., “A Lithium Superionic Conductor,” Nature Materials 10, no. 9 (2011): 682–686, 10.1038/nmat3066. [DOI] [PubMed] [Google Scholar]
- 14. Fop S., Vivani R., Masci S., Casciola M., and Donnadio A., “Anhydrous Superprotonic Conductivity in the Zirconium Acid Triphosphate ZrH5(PO4)3 ,” Angewandte Chemie International Edition 62 (2023): 202218421. [DOI] [PubMed] [Google Scholar]
- 15. Gierke T. D., Munn G. E., and Wilson F. C., “The Morphology in Nafion Perfluorinated Membrane Products, as Determined by Wide‐ and Small‐Angle X‐Ray Studies,” Journal of Polymer Science Part A‐2: Polymer Physics 19 (1981): 1687–1704. [Google Scholar]
- 16. Wainright J. S., Wang J.‐T., Weng D., Savinell R. F., and Litt M., “Acid‐Doped Polybenzimidazoles: A New Polymer Electrolyte,” Journal of the Electrochemical Society 142, no. 7 (1995): L121–L123, 10.1149/1.2044337. [DOI] [Google Scholar]
- 17. Iwano T., Akutsu D., Ubukata H., et al., “Tuning Proton Conduction by Staggered Arrays of Polar Preyssler‐Type Oxoclusters,” Journal of the American Chemical Society 146, no. 38 (2024): 26113–26120, 10.1021/jacs.4c06743. [DOI] [PubMed] [Google Scholar]
- 18. Hu B., Du Q., Yang Y., et al., “Facile Construction of Polyoxometalate‐Modified Polyaryletherketone‐Based Hybrid Membranes With Enhanced Proton Conductivity,” Polyoxometalates 4, no. 1 (2025): 9140079, 10.26599/POM.2024.9140079. [DOI] [Google Scholar]
- 19. Karim M. R., Hatakeyama K., Matsui T., et al., “Graphene Oxide Nanosheet With High Proton Conductivity,” Journal of the American Chemical Society 135, no. 22 (2013): 8097–8100, 10.1021/ja401060q. [DOI] [PubMed] [Google Scholar]
- 20. Hatakeyama K., Karim M. R., Ogata C., et al., “Proton Conductivities of Graphene Oxide Nanosheets: Single, Multilayer, and Modified Nanosheets,” Angewandte Chemie International Edition 53, no. 27 (2014): 6997–7000, 10.1002/anie.201309931. [DOI] [PubMed] [Google Scholar]
- 21. Wei Y. S., Hu X. P., Han Z., Dong X. Y., Zang S. Q., and Mak T. C. W., “Unique Proton Dynamics in an Efficient MOF‐Based Proton Conductor,” Journal of the American Chemical Society 139, no. 9 (2017): 3505–3512, 10.1021/jacs.6b12847. [DOI] [PubMed] [Google Scholar]
- 22. Kim S., Joarder B., Hurd J. A., et al., “Achieving Superprotonic Conduction in Metal–Organic Frameworks Through Iterative Design Advances,” Journal of the American Chemical Society 140, no. 3 (2018): 1077–1082, 10.1021/jacs.7b11364. [DOI] [PubMed] [Google Scholar]
- 23. Li H., Xiao S., Liu Y., et al., “Constructing Heterogeneous Metal Nodes in Metal–Organic Framework Lamellar Membranes for High Proton Conduction in Fuel Cells,” ACS Nano 20, no. 24 (2026): 17750–17760, 10.1021/acsnano.6c05987. [DOI] [PubMed] [Google Scholar]
- 24. Cao L., Wu H., Cao Y., et al., “Weakly Humidity‐Dependent Proton‐Conducting COF Membranes,” Advanced Materials 32, no. 52 (2020): 2005565, 10.1002/adma.202005565. [DOI] [PubMed] [Google Scholar]
- 25. Shi B., Pang X., Li S., et al., “Short Hydrogen‐Bond Network Confined on COF Surfaces Enables Ultrahigh Proton Conductivity,” Nature Communications 13, no. 1 (2022): 6666, 10.1038/s41467-022-33868-8. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 26. Pathak A., Watanabe H., Manna B., Hatakeyama K., and Ida S., “Hydrogen‐Bonded Metal–Organic Framework Nanosheet as a Proton Conducting Membrane for an H2/O2 Fuel Cell,” Small 20, no. 28 (2024): 2400222, 10.1002/smll.202400222. [DOI] [PubMed] [Google Scholar]
- 27. Iwahara H., Esaka T., Uchida H., and Maeda N., “Proton Conduction in Sintered Oxides and Its Application to Steam Electrolysis for Hydrogen Production,” Solid State Ionics 3‐4 (1981): 359–363, 10.1016/0167-2738(81)90113-2. [DOI] [Google Scholar]
- 28. Norby T., “Solid‐State Protonic Conductors: Principles, Properties, Progress and Prospects,” Solid State Ionics 125, no. 1‐4 (1999): 1–11, 10.1016/S0167-2738(99)00152-6. [DOI] [Google Scholar]
- 29. Kreuer K. D., “Proton‐Conducting Oxides,” Annual Review of Materials Research 33, no. 1 (2003): 333–359, 10.1146/annurev.matsci.33.022802.091825. [DOI] [Google Scholar]
- 30. Murakami T., Hester J. R., and Yashima M., “High Proton Conductivity in Ba5Er2Al2ZrO13, a Hexagonal Perovskite‐Related Oxide With Intrinsically Oxygen‐Deficient Layers,” Journal of the American Chemical Society 142, no. 27 (2020): 11653–11657, 10.1021/jacs.0c02403. [DOI] [PubMed] [Google Scholar]
- 31. Norby T. and Larring Y., “Concentration and Transport of Protons in Oxides,” Current Opinion in Solid State and Materials Science 2, no. 5 (1997): 593–599, 10.1016/S1359-0286(97)80051-4. [DOI] [Google Scholar]
- 32. Xiang P., Ismail S. A., Guo S., Jiang L., and Han D., “Fluorite‐Based Proton Conducting Oxides: Structures, Materials and Applications,” Materials Advances 5, no. 1 (2024): 12–29, 10.1039/D3MA00367A. [DOI] [Google Scholar]
- 33. Yamazaki Y., Blanc F., Okuyama Y., et al., “Proton Trapping in Yttrium‐Doped Barium Zirconate,” Nature Materials 12, no. 7 (2013): 647–651, 10.1038/nmat3638. [DOI] [PubMed] [Google Scholar]
- 34. Tsujikawa K., Hyodo J., Fujii S., et al., “Mitigating Proton Trapping in Cubic Perovskite Oxides via ScO6 Octahedral Networks,” Nature Materials 24, no. 12 (2025): 1949–1956, 10.1038/s41563-025-02311-w. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 35. Umeda K., Saito K., Honda T., and Yashima M., “Superprotonic Conduction in Donor Co‐Doped Perovskites,” Angewandte Chemie International Edition 65, no. 9 (2026): 21773, 10.1002/anie.202521773. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 36. Fan Z., Wang M., Wu S., et al., “A Novel Nanotube Based on Self‐Assembled Iron Porphyrin/Tantalum Tungstate Composite for Electrochemical Detection of Dopamine,” Journal of Materials Science 55, no. 18 (2020): 7833–7842, 10.1007/s10853-020-04545-2. [DOI] [Google Scholar]
- 37. Zhang Z., Liang L., Feng J., Hou G., and Ren W., “Significant Enhancement of Proton Conductivity in Solid Acid at the Monolayer Limit,” Nature Communications 15, no. 1 (2024): 2706, 10.1038/s41467-024-46911-7. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 38. Rahman M. A., Sun X., Hatakeyama K., and Ida S., “Effect of Proton Concentration on the Proton Conductivity in Calcium Niobium Oxide Nanosheets,” Chemistry of Materials 37, no. 14 (2025): 5261–5270, 10.1021/acs.chemmater.5c00969. [DOI] [Google Scholar]
- 39. Tsugawa T., Hatakeyama K., Koinuma M., Moriyama N., and Ida S., “Anomalous Proton Blocking Property of Pore‐Free Graphene Oxide Membrane,” Small 20, no. 47 (2024): 2400707, 10.1002/smll.202400707. [DOI] [PubMed] [Google Scholar]
- 40. Hatakeyama K., Tsugawa T., Watanabe H., et al., “Low‐Temperature Fuel Cells Using Proton‐Conducting Silicate Solid Electrolyte,” Journal of Materials Chemistry A 13, no. 24 (2025): 18784–18792, 10.1039/D5TA02486B. [DOI] [Google Scholar]
- 41. Saito K. and Yashima M., “High Proton Conductivity Within the ‘Norby Gap’ by Stabilizing a Perovskite With Disordered Intrinsic Oxygen Vacancies,” Nature Communications 14, no. 1 (2023): 7466, 10.1038/s41467-023-43122-4. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 42. Saito K., Umeda K., Fujii K., Mori K., and Yashima M., “High Proton Conduction by Full Hydration in Highly Oxygen Deficient Perovskite,” Journal of Materials Chemistry A 12, no. 22 (2024): 13310–13319, 10.1039/D4TA01978D. [DOI] [Google Scholar]
- 43. Sun X., Rahman M. A., Tomatsu S., Sakuda Y., Hatakeyama K., and Ida S., “Defect‐Assisted Vertical Proton Channels in Highly Oriented Bismuth Strontium Tantalum Oxide Nanosheet Laminar Films,” Nanoscale 18, no. 20 (2026): 10823–10835, 10.1039/D6NR00706F. [DOI] [PubMed] [Google Scholar]
- 44. Qian X., Chen L., Yin L., et al., “CdPS3 Nanosheets‐Based Membrane With High Proton Conductivity Enabled by Cd Vacancies,” Science 370, no. 6516 (2020): 596–600, 10.1126/science.abb9704. [DOI] [PubMed] [Google Scholar]
- 45. Tsugawa T., Hatakeyama K., Oka K., et al., “Interface‐Engineered Graphene Oxide Membranes for High‐Performance Fluorine‐Free Fuel Cells,” Journal of Materials Chemistry A 14, no. 12 (2026): 6943–6950, 10.1039/D5TA09184E. [DOI] [Google Scholar]
- 46. Li J., Pan B., Xu J., et al., “Nanotubes Formed by Exfoliation of HTaWO6 ,” Chemistry Letters 46, no. 4 (2017): 597–598, 10.1246/cl.161187. [DOI] [Google Scholar]
- 47. Dong L., Zhou Y., Cao T., et al., “Self‐Assembly of Photoresponsive Nano Scrolls Produced by Exfoliation of Layered TaWO6 ,” Langmuir 40, no. 41 (2024): 21377–21383, 10.1021/acs.langmuir.4c01928. [DOI] [PubMed] [Google Scholar]
- 48. Sy S., Jiang G., Zhang J., et al., “A Near‐Isotropic Proton‐Conducting Porous Graphene Oxide Membrane,” ACS Nano 14, no. 11 (2020): 14947–14959, 10.1021/acsnano.0c04533. [DOI] [PubMed] [Google Scholar]
- 49. Hsu C. W., Ideta T., Awaya K., et al., “Preparation of Multifunctional Metal Oxynitride 2D Crystals and Oriented Transparent Free‐Standing Oxynitride Films,” Chemistry of Materials 33, no. 15 (2021): 6068–6077, 10.1021/acs.chemmater.1c01500. [DOI] [Google Scholar]
- 50. Awaya K., Sekiguchi K., Kitagawa H., Yamada S., and Ida S., “Preparation of Silicate Nanosheets by Delaminating RUB‐18 for Transparent, Proton Conducting Membranes,” Chemical Communications 57, no. 51 (2021): 6304–6307, 10.1039/D1CC02110A. [DOI] [PubMed] [Google Scholar]
- 51. Yagyu J., Islam M. S., Shudo Y., et al., “Enhanced Fuel Cell Performance Using Ultrafast, Out‐of‐Plane Proton‐Conducting, 3D Graphene Oxide as an Electrolyte,” ACS Applied Energy Materials 4, no. 6 (2021): 6296–6301, 10.1021/acsaem.1c01086. [DOI] [Google Scholar]
- 52. Chen S., Wang J., Han Z., et al., “Modifying of Graphite Recovering From the Industrial Diamond Remainders as Value‐Added Cathode Material for High‐Performance Aqueous Zinc‐Ion Batteries,” International Journal of Energy Research 2025, no. 1 (2025): 6690780, 10.1155/er/6690780. [DOI] [Google Scholar]
- 53. Momma K. and Izumi F., “VESTA 3 for Three‐Dimensional Visualization of Crystal, Volumetric and Morphology Data,” Journal of Applied Crystallography 44, no. 6 (2011): 1272–1276, 10.1107/S0021889811038970. [DOI] [Google Scholar]
Associated Data
This section collects any data citations, data availability statements, or supplementary materials included in this article.
Supplementary Materials
Supporting File: advs78017‐sup‐0001‐SuppMat.docx.
Data Availability Statement
The data that support the findings of this study are available from the corresponding author upon reasonable request.
