Open Access Article
Keisho Ri
ab,
Nagihiro Haba
ab,
Ryotaro Kumashiroc,
Ayaka Kidoab,
Tomoya Yamadad,
Yuto Katsuyama
e,
Masaru Watanabed,
Kayoko Kobayashi
f and
Yuta Nakayasu
*adg
aFrontier Research Institute for Interdisciplinary Sciences, Tohoku University, 6-3 Aoba, Aza, Aramaki, Aoba-ku, Sendai, Miyagi 980-8578, Japan. E-mail: nakayasu@tohoku.ac.jp
bSchool of Engineering, Tohoku University, 6-6 Aoba, Aza, Aramaki, Aoba-ku, Sendai, Miyagi 980-8579, Japan
cAdvanced Institute for Material Research, Tohoku University, Sendai 980-8577, Japan
dResearch Center of Supercritical Fluid Technology, Graduate School of Engineering Tohoku University 6-6-11, Aoba, Aza, Aramaki, Aoba-ku, Sendai, Miyagi 980-8579, Japan
eDepartment of Chemistry & Biochemistry, University of California Los Angeles, Los Angeles, California 90095-1569, USA
fDivision of Forest and Biomaterials Science, Graduate School of Agriculture, Kyoto University, Sakyo-ku, Kyoto 606-8502, Japan
gSatoyama Engineering Co., Ltd, Matsubamoriyama 25-8, Maekawa, Shibata Gun Kawasaki Machi, Miyagi 989-1501, Japan
First published on 24th March 2026
Aqueous all-organic batteries based on low-molecular-weight quinones are promising candidates for sustainable energy storage. However, their performance is limited by incomplete utilization of the monomers within porous carbon hosts and further deteriorates upon scaling to practical device formats. Here, we demonstrate that molecule-specific pore-structure design in biomass-derived activated carbons (ACs) enables a high-loading aqueous all-organic pouch cell with thick-film electrodes (areal active-material loading ≈28 mg cm−2, areal energy density of ≈1 mWh cm−2), delivering an energy density of 17.3 Wh kg−1 at 0.1C and retaining 99.75% of its capacity after 3000 cycles. These performance and durability metrics compare favorably with previously reported aqueous all-organic batteries at high areal loading and are consistent with the sealed, low-electrolyte pouch configuration and micropore confinement, which together suppress dissolution-based degradation. To rationalize these device-level gains, we developed design principles for biomass-derived AC hosts and evaluated their applicability in the fabrication of high-loading aqueous all-organic pouch cells. Pore analysis revealed distinct governing factors for the two quinones. While both primarily occupy 0.7–0.8 nm micropores, tetrachloro-1,4-benzoquinone (TCBQ) utilization is facilitated by the presence of a mesopore network; accordingly, in carbons lacking mesopores, diffusion limitations lead to significantly suppressed TCBQ utilization. In contrast, 1,5-dichloroanthraquinone utilization is determined by the 0.7–0.8 nm micropore volume and suffers from a molecular sieving effect in low-surface-area carbons, where constricted pore entrances exclude the molecule. This work demonstrates that rational, molecule-specific design of biomass-derived ACs can translate nanoscale confinement principles into practical device-level gains, paving the way for durable and sustainable energy storage.
A proven strategy to overcome these issues is to confine the active molecules within the nanopores of a conductive carbon host.15–19 Activated carbons (ACs) are ideal hosts owing to their low cost, robust stability, high surface area, and tunable porosity.20,21 Recent reviews have also highlighted that engineering a hierarchical pore structure is crucial for maximizing the performance of biomass-derived carbon materials.22 Moreover, biomass-derived ACs produced from agricultural or forestry residues are increasingly recognized as environmentally advantageous, as life cycle assessments generally report that they have lower climate impacts than petroleum-derived carbons owing to renewable feedstocks and the utilization of waste streams.23–25
Maxsorb® (a petroleum-coke-derived AC) has been widely used as a high-performance benchmark, but biomass-derived ACs offer a more sustainable and cost-effective alternative with diverse, tunable porosity. In our previous work, an AC made from high-quality oak wood proved to be highly conductive and enabled ∼97.6% utilization of anthraquinone.16 However, this success did not extend to all active materials: in the same optimized system, another quinone (p-chloranil) achieved only about 75% utilization.17,18,26 Achieving high utilization for more economical and widely available biomass ACs has also proven difficult, with many studies reporting limited redox capacity due to suboptimal pore structures or low conductivity.16,17,27–29 A critical question is whether structurally distinct active materials require the same host optimization strategy, or whether their differing molecular geometries and association tendencies necessitate distinct host properties. We hypothesized that each quinone would demand a tailored pore structure for optimal utilization–in other words, tetrachloro-1,4-benzoquinone (TCBQ, a benzoquinone derivative) and 1,5-dichloroanthraquinone (DCAQ, an anthraquinone derivative) may benefit from different pore size distributions and connectivity.
Recent aqueous organic and rocking-chair-type dual-organic proton cells have achieved gravimetric energy densities in the range of 14–60 Wh kg−1, albeit at relatively low areal loadings (≈1–10 mg cm−2) and/or in small-area cell formats based on highly graphitized carbons and specialized architectures.18,30,31 In such systems, the areal energy density at low rates is often limited to ∼0.3–0.8 mWh cm−2. Additionally, many aqueous organic systems still suffer from rapid capacity decay, with capacity losses of ∼15% over 100 cycles and up to ∼30–40% over 1000 cycles being commonly reported.17,32 Thus, translating high gravimetric performance into practical, thick-electrode pouch cells using widely available biomass-derived ACs, while simultaneously maintaining long-term stability, remains a key challenge for aqueous all-organic devices.
Herein, we established molecule-specific design principles for TCBQ and DCAQ by elucidating the distinct roles of pore accessibility and micropore confinement in determining their redox capacities. Guided by these hierarchical pore design principles, we successfully translated them into a practical high-loading pouch cell with exceptional long-term stability. Detailed analysis revealed that TCBQ utilization is facilitated by the mesopore network and is comparatively tolerant of variations in pore structure. In contrast, DCAQ utilization is strongly influenced by the availability of 0.7–0.8 nm micropores and is highly sensitive to molecular sieving effects, requiring high-surface-area hosts to ensure accessibility. High-q wide-angle X-ray scattering (WAXS) further suggests possible differences in the local short-range scattering response under confinement, but this information is used only as complementary, hypothesis-generating evidence.
Based on these distinct design principles, we constructed an optimized and practical-sized full pouch cell using a selected, low-cost biomass-derived AC host. The pouch cell employed thick-film electrodes with an areal active material loading of ≈28 mg cm−2, corresponding to an areal energy density of ≈1 mWh cm−2 at 0.1C. The device achieved a gravimetric energy density of 17.3 Wh kg−1 at 0.1C and retained 99.75% of its capacity after 3000 high-rate cycles, corresponding to ∼0.25% capacity fade over 3000 cycles. These results indicate stable long-term operation under high-loading and high-rate conditions and compare favorably with previously reported large-format aqueous all-organic devices.
| Sample | Ingredient | Activation method | Resistance (Ω cm) | SSA (m2 g−1) | TCBQ loading (wt%) | TCBQ capacity (mA h g−1) | TCBQ utilization (%) | DCAQ loading (wt%) | DCAQ capacity (mA h g−1) | DCAQ utilization (%) |
|---|---|---|---|---|---|---|---|---|---|---|
| 1 | Coconut shell | H3PO4 | 36.6 | 1977 | 25.9 | 208 | 95.4 | 28.8 | 191 | 98.5 |
| 2 | Coconut shell | Multi-step | 21.6 | 1899 | 26.0 | 202 | 92.7 | 27.3 | 182 | 93.8 |
| 3 | Wood | H3PO4 | 33.8 | 677 | 29.4 | 177 | 81.2 | 34.3 | 77 | 39.7 |
| 4 | Cedar | Steam | 43.1 | 652 | 25.9 | 154 | 70.6 | 27.3 | 96 | 49.5 |
| 5 | Coconut shell | Steam | 37.7 | 1375 | 27.7 | 180 | 82.6 | 27.7 | 162 | 83.5 |
| 6 | Wood | H3PO4 | N.D. | 1360 | 15.8 | 0 | 0.0 | 31.6 | 0 | 0.0 |
| 7 | Cedar | Alkaline | N.D. | 1411 | 22.5 | 0 | 0.0 | 29.2 | 0 | 0.0 |
| Max | Petroleum coke | Alkaline | 17.0 | 3100 | 25.9 | 206 | 94.5 | 28.8 | 193 | 99.5 |
The ACs exhibited high SSA values, with those of samples 1 and 2 approaching 2000 m2 g−1. For comparison, in electric double-layer capacitors (EDLCs), the capacitance often plateaus once the SSA approaches this range, a behavior commonly attributed to the presence of micropores that are too small to be accessible to electrolyte ions, which contribute to the measured SSA but not to ion adsorption.33
Electronic conductivity was identified as a critical factor in our system. Between samples 5 and 7, which possess nearly identical SSA values and monomer loading, only the more conductive sample 5 exhibited any redox capacity, highlighting that sufficient electronic transport is indispensable.34,35 Therefore, the non-conductive samples (6 and 7) were excluded from further analysis, and subsequent correlation analyses focused on the conductive biomass-derived ACs (samples 1–5). All coefficients of determination reported below refer to adjusted R2 (Adj. R2) values obtained by linear regression.
Within this conductive sample group, the redox capacities generally followed the trend of SSA (Fig. 1a and b). However, the correlation was not strictly linear. Specific deviations, such as the suppressed capacity of the high-SSA sample 5 in TCBQ, suggest that the total BET surface area is not the sole determinant of performance. It is established that electrochemical performance is governed by the accessible surface area available to electrolyte ions and active molecules rather than the total surface area.36 Therefore, to elucidate the distinct structural factors governing the utilization of TCBQ and DCAQ beyond simple surface area, we proceeded to analyze the specific pore architectures and their interaction with molecular dimensions.
More detailed analysis revealed a fundamental divergence in the governing factors for the two quinones. For TCBQ, a strong linear correlation (R2 = 0.94) between redox capacity and the 0.7–0.8 nm micropore volume was observed for samples 1, 2, and 4. This aligns with the principle that capacitance maximizes when pore size matches ion dimensions.33,37,38 Indeed, the density functional theory (DFT)-optimized geometry of TCBQ (Fig. 2c) exhibits a short-axis dimension of 0.843 nm, suggesting a tight fit within the 0.7–0.8 nm micropores that enables effective confinement. However, deviations in samples 3 and 5 highlight the critical role of the mesopore network in the molecular impregnation process. To clarify the structural origins, the mesopore size distributions (Fig. S3) were compared with the micropore data (Fig. S2). Sample 5, prepared via steam activation, possesses abundant micropores but lacks mesopores. This structure is characteristic of steam activation, where moderate surface reactions primarily generate micropores without effectively broadening them into transport channels.39 Consequently, sample 5 exhibited a suppressed capacity falling below the trend line (labeled lower in Fig. 2a). This suggests that the lack of mesopores hinders the diffusion of bulky TCBQ molecules into the deep microporous matrix during the impregnation step, leading to incomplete penetration into the internal microporous network and reduced utilization of electrochemically relevant sites. In contrast, sample 3, prepared via chemical activation, possesses a developed mesopore network despite its significantly lower micropore volume. Chemical activation agents, such as phosphoric acid, promote mesoporosity via crosslinking and expansion of the carbon matrix.40 This mesoporous network acts as a molecular highway, facilitating the mass transport of TCBQ molecules to access and uniformly fill the limited storage sites, allowing sample 3 to maintain a capacity comparable to sample 5 (labeled higher in Fig. 2a). Furthermore, it has been demonstrated that mesopores facilitate proton and ion transport within quinone-confined carbon networks, thereby enhancing utilization efficiency.29,41 Thus, the mesopore network plays a dual role in ensuring both molecular accessibility during synthesis and ionic accessibility during operation. Consequently, TCBQ utilization is not solely determined by storage sites but is significantly facilitated by mesopore accessibility.
In contrast, DCAQ capacity showed a remarkable linear correlation (R2 = 0.94) with the 0.7–0.8 nm micropore volume across all biomass-derived samples (samples 1–5). This indicates that DCAQ utilization is strongly confinement-controlled, scaling linearly with the number of available 0.7–0.8 nm storage sites regardless of the mesopore network development. In sample 3, the capacity was low (∼77 mA h g−1) simply because the specific pore volume was low, tracking the trend line perfectly. Unlike TCBQ, DCAQ does not benefit from mesopore-assisted transport if the specific storage sites are missing. This strict volume dependence corroborates the DFT-derived molecular size of DCAQ (0.970 nm, Fig. 2d). Furthermore, such micropore confinement is a prerequisite for activating the redox reaction of insulating organic solids; without this precise fit, the charge transfer resistance remains prohibitively high, resulting in negligible utilization.42 Additionally, the capacity drop in low-surface-area hosts evidences a molecular sieving effect,43 where constricted pore entrances physically exclude the larger molecules. It is established that electrochemical performance is ultimately governed by the accessible surface area.36 Thus, while TCBQ allows for greater structural flexibility assisted by mesopores, DCAQ depends more strongly on the availability of appropriately sized micropore volume for high utilization.
However, CO2-PSD cannot directly provide static structural information, such as which pores are filled to what extent, or what arrangements and aggregation states the monomers adopt within the pores.
Because a rigorously defined Guinier regime could not be identified in the present high-q data, we do not apply Guinier analysis for absolute size determination. Instead, a Guinier-type linearization was used only as a phenomenological parameterization of the decay of a broad high-q scattering feature within a fixed q-window. The derived quantity d is treated as an apparent descriptor of the high-q profile shape for within-series comparison under an identical analysis protocol. It is not interpreted as a pore diameter, a geometry-specific structural size, or any physically rigorous size parameter.44,45 Specifically, we plotted ln I(q) vs. q2 over a fixed q-window and performed a linear fit to obtain an apparent fitting parameter, Rapp, which was converted to d. Because ACs exhibit structurally heterogeneous, non-spherical pore networks and the high-q background can limit the appearance of an ideal Guinier regime, we do not interpret d as a gas-sorption pore diameter nor as evidence of a specific pore geometry. Rather, d is used only as an apparent descriptor of the high-q profile shape under a consistent fitting protocol, and its role is restricted to qualitative within-series comparison rather than structural assignment.
![]() | ||
| Fig. 3 Relationship between the Guinier-type-derived apparent descriptor d and redox capacity for (a) TCBQ and (b) DCAQ. | ||
These auxiliary WAXS observations may be broadly consistent with prior reports that local scattering contrast can be sensitive to confined-state organization in porous carbons.48 However, in the present work, such information is used only in a secondary, hypothesis-generating manner. The robust design implications are instead derived from conductivity, pore accessibility, and the CO2-PSD results, especially the availability of micropore volume within the 0.7–0.8 nm window.
Subsequently, a laminate-type pouch cell was fabricated (Fig. 5), as detailed in the Experimental section. The pouch cell employed thick-film electrodes with an areal mass loading of 13.9 mg cm−2 per side (27.8 mg cm−2 for both sides) of the anode and cathode, for a total of 56 mg cm−2 for the full cell. This places the device under practically relevant, high-loading conditions rather than the low-loading conditions typically used in fundamental studies. This cell achieved gravimetric energy densities of 17.3 Wh kg−1 at ≈0.1C and 12.9 Wh kg−1 at ≈1C (Fig. 6a). Compared with beaker-cell configurations, the energy density of pouch cells at ≈1C can be lower (≈20% in our system),17,49 which we attribute to scale-up–related polarization sources rather than intrinsic limitations of the active materials. In general, thick-film porous electrodes can exhibit increased polarization at high current because larger thickness lengthens characteristic ion-transport pathways and enhances transport-related losses. In line with this expectation, our thickness-dependent Electrochemical Impedance Spectroscopy (EIS) (0.25–1.5 mm; Fig. S5) shows a nearly unchanged high-frequency intercept, while the mid-frequency arc becomes larger with thickness (can reflect increased effective interfacial and/or contact-related contributions, among other factors) and, more prominently, the low-frequency impedance increases strongly with thickness (rightward shift of Z′), suggesting enhanced transport-related polarization (e.g., ionic transport resistance and concentration-related effects) in thicker electrodes. Such trends are commonly rationalized using porous-electrode transmission-line frameworks, where distributed transport impedances become increasingly influential toward lower frequencies.50,51 In this work, the single-sided electrode thicknesses are relatively close between the two configurations (beaker: ∼0.45 mm single-sided; pouch: ∼0.55 mm per side in a double-sided laminate with a total thickness of ∼1.10 mm). Therefore, thickness-dependent transport polarization can explain part of the rate-related overpotential, but it is unlikely to be the only factor governing the larger performance loss in the pouch format. A major additional contribution can arise from current-collection/contact limitations and in-plane current distribution over the large electrode footprint. As the electrode footprint increases, the characteristic in-plane electronic path length along the current collector increases, which can generate in-plane potential gradients and current crowding near the tab and thereby amplify ohmic losses at higher currents.52 Consistent with this mechanism, our pouch-cell comparison with and without a stainless-steel current-bus structure shows markedly reduced polarization already at 1C (smaller IR drop and a higher discharge–voltage profile) in the bus-integrated design (Fig. S6), supporting that current-collection/contact engineering is a key bottleneck for high-rate operation in large-area pouch cells. These results indicate that ion-transport and current-collection/contact engineering are key bottlenecks for high-rate, high-loading pouch-cell operation. In this system, however, the pouch cell delivered an energy density comparable to that of the beaker cell at 0.1C rate. This is significant because it demonstrates that the material-level design (i.e., optimized micropore confinement) successfully preserves the inherent energy density upon scaling to a practical device format, at least at low rates. At 1C, the pouch cell retained ∼79% of the energy density of the beaker cell (12.9 vs. 16.39 Wh kg−1), indicating that high-rate performance remains limited by the engineering factors discussed below. Furthermore, the pouch cell exhibited exceptional durability, retaining 99.75% of its initial capacity after 3000 high-rate cycles with 100% coulombic efficiency (Fig. 6b). This cycle stability is among the highest reported for organic energy storage devices (Table 2).31,53–56
| Ref. | System (anode‖cathode) | Electrolyte | Current density (A g−1) | Active-material loading | Cycle life |
|---|---|---|---|---|---|
| This work | Pouch cell, TCBQ‖DCAQ | 0.5 M H2SO4 | 0.268 | 27.8 mg cm−2 | 99.75% @ 3000 |
| Small (2025)56 | Coin cell, AQ‖DBBQ | 2 M H2SO4 | 0.2 | ∼5.5 mg cm−2 | 96% @ 330 |
| Nat. Commun. (2024)55 | Coin cell, PANI‖PANI | 2m NaTFSI-PAE | 0.147 | 1.5–2.6 mg cm−2 | 92% @ 4800 |
| Mater. Chem. Front. (2025)31 | Coin cell, HATN‖2,6-DHN@CMK-3 | 9.5m H3PO4 | 10 | ∼2.0 mg cm−2 | ∼70% @ 6000 |
| Angew. Chem. (2024)54 | Coin cell, TABQ‖TCBQ | 0.5 M H2SO4 | 5 | 6.0–8.0 mg cm−2 | 62.4% @ 5000 |
| Appl. Surf. Sci. (2023)53 | Coin cell AQ/C‖TCHQ/C | 0.5 M Al2(SO4)3 | 3 | 2.0–5.0 mg cm−2 | 46.4% @ 1000 |
To contextualize this stability, a separate long-term soaking test on a beaker cell (an open system) confirmed the inherent dissolution tendency of the monomers, as detailed in the SI. The exceptional stability of the sealed pouch cell can therefore be attributed not only to micropore confinement but also to the optimized, low-electrolyte environment, which likely suppresses the dissolution–reprecipitation pathway.15 This stability difference can be quantitatively rationalized by an electrolyte-volume-limited dissolution model, assuming that dissolution of the reduced species, tetrachlorohydroquinone (TCHQ), is the dominant mass-loss pathway. Using the aqueous solubility of TCHQ (76 mg L−1) as a conservative upper bound,18 we then calculated the maximum possible loss fraction based on the respective electrolyte volumes (V ≈ 120 and 15 mL for the beaker and pouch cells, respectively) and initial TCBQ inventories (see Section S6 of the SI for detailed calculations). We note that in high-ionic strength electrolytes such as 0.5 M H2SO4, salting-out can further decrease the solubility of neutral organics; thus, the pure-water value intentionally represents a worst-case upper limit.57 Accordingly, the present calculation provides a bounding estimate of the maximum possible loss rather than a quantitative prediction under acidic conditions.
To experimentally probe this dissolution pathway, combustion ion chromatography (CIC) was performed on electrolyte aliquots extracted from the beaker cells after 2000 cycles. The measured chlorine content directly reflects the concentration of dissolved chlorinated redox species, while the sulfur content verifies the supporting electrolyte composition. The average Cl concentration in the beaker electrolyte corresponds to a dissolved organic content consistent with the magnitude predicted by the volume-limited model (see Table S5). Notably, when the dissolved Cl is converted to an equivalent loss fraction under reasonable stoichiometric assumptions (e.g., 1
:
1 dissolution of TCHQ and reduced DCAQ), the estimated capacity loss remains within the theoretical upper bound derived from solubility considerations.
The results showed that the maximum loss fraction for the beaker cell (fmax,beaker) is 28.3%, whereas that for the pouch cell (fmax,pouch) is 0.27%. Importantly, these calculated upper bounds align with the observed fade rates: the beaker cell lost ∼23% over 2000 cycles (Fig. 4b), whereas the pouch cell lost only ∼0.25% over 3000 cycles (Fig. 6b). In both cases, the observed fade is lower than the corresponding calculated maximum, supporting the hypothesis that capacity fade is constrained by the available electrolyte volume. The CIC results further corroborate that the extent of dissolved active species in the beaker system approaches, but does not exceed, the theoretical solubility limit, reinforcing electrolyte-volume control as the primary limiting factor under the present conditions.
This analysis quantitatively demonstrates that the sealed, low-electrolyte environment of the pouch cell is a critical factor in achieving exceptional cycle stability by severely constraining dissolution-based degradation. The adverse effect of an excessive amount of electrolyte on cycle stability provides an important insight into aqueous all-organic batteries and related organic-monomer-based cells, which generally suffer from poor long-term stability.
As a proof-of-concept demonstration, nine series-connected pouch cells were used to operate a tablet USB charging circuit, providing an open-circuit voltage of ≈6 V for the series stack. During charging, the voltage indicated on the DC–DC regulator module was ≈5.13 V (Fig. 6c). For the LED demonstration, five series-connected pouch cells were used to power a blue LED. This demonstration is qualitative, and continuous V(t), I(t), and P(t) logging was not performed. This demonstration confirms that the material-level design principles are effective for driving practical loads. To further contextualize this demonstrated practical utility, the areal energy density of the pouch cell was evaluated. The device achieved an areal energy density of approximately 1 mWh cm−2 at 0.1C, which compares favorably with those of typical aqueous organic systems (≈0.3–0.8 mWh cm−2) that generally employ much lower areal loadings in the 1–10 mg cm−2 range.17,20 This high areal energy density directly validates the thick-electrode design, with a combined active material loading of ∼55.6 mg cm−2 for the two electrodes, and is particularly significant because it is realized in a large-format cell (geometric area >60 cm2) rather than a specialized small-area test configuration.
Taken together, the high areal energy density, gravimetric energy density of 17.3 Wh kg−1 at 0.1C, and exceptional long-term stability achieved via control of electrolyte-volume-limited dissolution in a large-format device collectively address the key implementation challenges for aqueous all-organic systems. This combination represents an important milestone toward the practical deployment of small-molecule organic electrodes.
This observation aligns with recent developments in organic electrode research, where the primary bottleneck is increasingly shifting from the discovery of new redox chemistries to process development and cell engineering.59 In practical, high-loading formats, intrinsic material properties are no longer the sole determinant of performance.
Recent work on pressurized organic electrodes exemplifies this shift.60 In that study, performance gains arose partly from pressure-induced densification and enhanced π–π stacking within the organic phase—a mechanism distinct from our pore-structure-based control. Nevertheless, the same study concluded that at high mass loadings the dominant design levers shift to process-side parameters. These include stack pressure, electrode densification, and thick-electrode architecture. This convergence of conclusions underscores that mastering cell-level engineering is the next critical frontier in organic battery development.
First, effective stack pressure and its spatial uniformity are likely critical in pouch cells. Compared with small-area beaker cells, large-area pouch cells are more susceptible to nonuniform current distribution and contact-related polarization across the electrode plane. In thick electrodes, such scale-up can increase effective contact resistance at the electrode–current collector interface and within the electrode matrix, thereby causing larger IR drop and energy-density loss at high rates. Based on the present results and prior observations on electrode processing,61 this suggests that press pressure, hot-rolling conditions (electrode density/porosity), and external compression are important design variables because they can reduce contact resistance while, if excessive, potentially restricting ionic pathways.
Second, current-collector/tab architecture is expected to become increasingly important at the pouch scale. Large electrode footprints and higher total currents can promote nonuniform in-plane current distribution (current crowding) and additional ohmic polarization; therefore, tab number/position and busbar- or mesh-type collector designs are likely important determinants of high-rate performance. Under otherwise identical electrode conditions, the influence of these factors would be reflected in rate-dependent IR drop and overpotential.52 Polarization observed during high-rate operation can thus reasonably include both transport-related and contact/current-collection-related contributions.
Finally, electrode-scale design (thickness, porosity, and tortuosity) is critical in thick electrodes. For thick electrodes, rate performance becomes highly sensitive to ion transport distances and the tortuosity of the pore network. Even if the micropores (0.7–0.8 nm) are optimally matched to the dimensions of the quinone and the material possesses mesoporous networks (as in sample 1), high-rate performance will remain limited if electrode-scale diffusion resistances—governed by inter-particle porosity and tortuosity—dominate.62 Studies on pressurized organic electrodes have demonstrated that high areal capacities and cycling stability are achievable in thick electrodes (0.5–1.6 mm, 50–150 mg cm−2) under lean-electrolyte, low-N/P ratio (i.e., a low negative-to-positive electrode capacity ratio), provided that macroporosity and tortuosity are co-optimized.60 Therefore, future efforts must link our pore-level design rules to macroscopic descriptors such as tortuosity, compressive modulus, and binder/carbon distribution. A promising direction is the development of hierarchical pore architectures that combine fast ion transport pathways (inter-particle macropores) with intimate molecular-scale confinement provided by the optimized micropores.
In summary, the material design principles established here—sufficient electronic transport within the host carbon and availability of micropore volume within the 0.7–0.8 nm window—are valid and necessary at the cell scale. However, mechanical, interfacial, and electrode-scale engineering factors are currently the bottlenecks in achieving high-rate pouch cell performance. Systematically addressing stack pressure management, current collector architecture, and thick-electrode design, informed by recent process engineering strategies,32,59 will be the key to unlocking the full potential of this material system and translating the high performance of beaker cells into practical high-loading pouch cells.
For hosts satisfying these accessibility requirements, PSD analysis revealed that the pore volume in a very narrow diameter window (0.7–0.8 nm) strongly correlates with the redox capacity. This corroborates the importance of matching subnanometer geometric confinement with the molecular dimensions of the active species. Furthermore, high-q WAXS parameterization provided only supplementary, hypothesis-generating information on short-range scattering differences after the primary accessibility and volume effects had been established by CO2-PSD. For TCBQ, d showed no simple relationship with capacity and was not used as a predictive variable. For DCAQ, a positive within-dataset association between capacity and the apparent descriptor d was observed, consistent with but not proving changes in local association/packing under confinement. Accordingly, the robust design conclusions of this work rest on conductivity, pore accessibility, and the 0.7–0.8 nm micropore volume, whereas the high-q analysis is presented as complementary evidence requiring future validation. Guided by these design principles, we selected an optimized biomass-derived AC (sample 1), which features both the mesoporous ionic highways required for TCBQ kinetics and the maximal 0.7–0.8 nm micropore volume for DCAQ capacity. Using this host, we successfully translated the material-level insights into a practical, high-loading laminate-type pouch cell. The resulting device, employing thick-film electrodes with an areal active material loading of ≈28 mg cm−2 and areal energy density of ≈1 mWh cm−2, delivered gravimetric densities of 17.3 Wh kg−1 at 0.1C and 12.9 Wh kg−1 at 1C, while retaining 99.75% of its capacity after 3000 high-rate cycles.
Quantitative analysis based on an electrolyte-volume-limited dissolution model supports that the combination of nanoscale micropore confinement and a sealed, low-electrolyte pouch configuration can substantially mitigate dissolution-driven degradation, thereby enabling an extremely low capacity fade of ∼0.25% over 3000 cycles (≈99.75% retention). Taken together, this study demonstrates that rational, molecule-specific micropore engineering of biomass-derived ACs can bridge nanometer-scale confinement phenomena with device-level performance, providing a potentially general framework for the development of durable, high-loading, aqueous all-organic energy storage systems. More broadly, the present results suggest potential applicability of this pouch-cell concept to larger-format implementations and to operation under practical load conditions relevant to renewable-energy storage.
Impregnation of the AC with quinone followed our previous protocol:51 TCBQ (3.0 g) or DCAQ (3.0 g) was dissolved in acetone (1.5 L for TCBQ, 3.0 L for DCAQ) with sonication (10 min). Subsequently, AC (7.0 g) was added and dispersed by sonication (1 h). The suspension was stirred at 80 °C to evaporate acetone, allowing quinone molecules to impregnate the nanopores. The obtained powder was gently dried on a hot plate stirrer at 80 °C for 12 h in air, gently ground, and mixed in an agate mortar. The final quinone loading was quantified by combustion ion chromatography (HIC-20Asp, Shimadzu) to confirm successful impregnation. The measured organic chlorine content (Cl wt%) was converted to quinone loading by stoichiometry (see the SI for conversion factors). For both the TCBQ and DCAQ systems, the impregnated carbon was prepared using a fixed internal quinone:AC ratio of 27
:
63 (corresponding to 30 wt% quinone). Based on this baseline, electrode solids for each cell configuration were blended. The ratios of the conductive additive (carbon black) and polytetrafluoroethylene (PTFE) binder (6-J, Mitsui-DuPont Fluorochemicals) were individually optimized to maximize electrochemical performance and mechanical integrity for each cell format. The compositions (quinone
:
AC
:
carbon black
:
PTFE) are as follows (ratios are parts by mass and normalized to 100): (i) half-cell (beaker, three-electrode), 27
:
63
:
0
:
10; (ii) beaker-scale cell (two-electrode), 27
:
63
:
5
:
5; (iii) pouch cell (cathode, TCBQ), 24.6
:
57.4
:
8
:
10; and (iv) pouch cell (anode, DCAQ), 26.1
:
60.9
:
8
:
5.
:
PTFE = 98
:
2) were measured at room temperature using the four-point probe method (Loresta-FX MCP-T380, Nittoseiko Analytech) under applied pressure.The resulting powder was used to fabricate the various cell configurations detailed below. In all full cells, the TCBQ-based electrode served as the cathode and the DCAQ-based electrode served as the anode. Following assembly, all cells were degassed under reduced pressure until no visible gas bubbles remained to displace trapped air and drive the electrolyte into the micro/mesoporous network of the electrodes and separator to ensure complete wetting.
:
PTFE = 9
:
1, prepared on a mesh and used in an excess amount greater than five times the mass of the working electrode.C-rates were defined differently for the half-cell and full-cell configurations. For the half-cells, the current (I) was normalized by the mass of the active material in the working electrode (mactive) and its corresponding theoretical capacity (218 mA h g−1 for TCBQ; 194 mA h g−1 for DCAQ). For the full cells (beaker and pouch), the current (I) was defined solely by the mass of TCBQ in the cathode (mTCBQ) and its theoretical capacity: I = C × 218 (mAh g−1) × mTCBQ.
Electrochemical impedance spectroscopy (EIS) measurements were also conducted using the same potentiostat (Vertex, Ivium Technologies). EIS was performed in a three-electrode half-cell configuration at room temperature with an Ag/AgCl reference electrode. The counter electrode was an AC sheet with a formulation of AC
:
PTFE = 9
:
1, prepared on a mesh and used in an excess amount greater than five times the mass of the working electrode. Impedance spectra were collected over a frequency range of 20
000–0.1 Hz (30 logarithmically spaced frequency points) with a sinusoidal perturbation amplitude of 100 mV. TCBQ-impregnated working electrodes with different film thicknesses (0.25, 0.5, 1.0, and 1.5 mm) were evaluated.
The capacity retention (Rn) was calculated as the discharge capacity of a given cycle (Qn) divided by the discharge capacity of the first cycle (Q1), expressed as a percentage: Rn = (Qn/Q1) × 100%.
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