Open Access Article
Sandeep
Kumar
*a,
Munkhshur
Myekhlai
a,
Subin
Lim
a and
Hyunchul
Oh
*ab
aDepartment of Chemistry, Ulsan National Institute of Science and Technology (UNIST), Ulsan, Republic of Korea. E-mail: hcoh@unist.ac.kr; chem.skumar7@unist.ac.kr
bGraduate School of Carbon Neutrality, Ulsan National Institute of Science and Technology (UNIST), Ulsan, Republic of Korea
First published on 7th January 2026
Physisorption-based materials such as metal–organic frameworks (MOFs), covalent organic frameworks (COFs), and porous carbons have been extensively studied for hydrogen storage due to their high surface areas and tunable pore structures. While these materials show high hydrogen uptake at cryogenic temperatures, storage at ambient conditions (0–50 °C) remains challenging due to weaker binding energies. To improve ambient-temperature performance, various approaches, including metal doping, pore engineering, and functionalization, have been explored. However, some reported ambient-temperature uptake values approach those seen only at cryogenic conditions, raising concerns about measurement errors and reproducibility. This review highlights these challenges and stresses the need for standardized experimental protocols and transparent data sharing. By minimizing errors and fostering reproducibility, future research can accelerate the development of practical, scalable hydrogen storage technologies operable at near-ambient conditions.
Addressing these challenges requires the development of advanced methods, optimized system designs, and stringent safety protocols to enable efficient, secure, and practical hydrogen storage solutions for a sustainable energy future. Hydrogen storage strategies generally fall into two categories: physical methods-such as compression, cryo-compression, and liquid hydrogen, and material-based methods involving chemical or physical adsorption.15,16 In physical-based storage, H2 storage via high-pressure compression is a common method.17,18 It involves compressing H2 gas to extremely high pressures (typically 200–700 bar) and storing it in specialized high-pressure tanks. While cryogenic liquefaction of H2, by which the H2 gas will be cooled to its liquefaction temperature (20 K) in a container.19,20 Both methods can store hydrogen efficiently but face long-term application issues, high maintenance costs, and handling issues. Materials-based chemical hydrogen storage primarily involves metal hydrides, liquid organic hydrogen carriers, and other chemical hydrogen systems, all of which depend on the formation and breaking of chemical bonds during hydrogen uptake and release. In contrast, physisorption-based storage using high-surface-area porous materials has emerged as a significant research focus due to its reversible, weakly bound adsorption mechanisms and potential for rapid kinetics.
Physisorption-based storage offers several key benefits for hydrogen energy applications.21 In this way, hydrogen is stored via weak intermolecular (van der Waals) forces. It operates under relatively mild temperature and pressure conditions, making it safer and more energy-efficient than high-pressure or cryogenic storage methods.22,23 The process is reversible, allowing for easy hydrogen adsorption and desorption without significant structural degradation of the storage material.24 Materials such as metal–organic frameworks (MOFs), activated carbons, covalent organic frameworks (COFs), and zeolites provide high surface areas and tunable pore structures, enabling enhanced hydrogen uptake via physisorption. Additionally, these materials can be engineered to improve adsorption properties through functionalization or pore size optimization, making them attractive for lightweight and portable hydrogen storage systems.25,26 Despite these advantages, physisorption-based storage technologies also face some limitations. The weak van der Waals interactions between hydrogen molecules and the adsorbent result in low binding energies, leading to poor storage capacities at ambient temperatures. Consequently, efficient hydrogen adsorption often requires cryogenic conditions, increasing system complexity and cost. Furthermore, maintaining material stability and consistent performance over repeated cycles remains challenging. The scalability, synthesis cost, and mechanical integrity of adsorbent materials also limit their practical deployment. To overcome these issues, future research must focus on enhancing adsorption strength, improving thermal management, and developing cost-effective, high-capacity materials for real-world hydrogen storage applications.
This review focuses on hydrogen uptake using adsorbent materials at 0–50 °C and pressures up to 200 bar. It emphasizes key aspects such as reproducibility, long-term cycle stability, current challenges, and future prospects. While most research on physisorbed hydrogen storage has been conducted at 77 K, this review aims to address performance at near-ambient temperatures. In addition, the reproducibility of hydrogen storage measurements in porous materials is a significant challenge due to variations in synthesis, activation, and measurement conditions, including pressure, temperature, and calibration. Furthermore, moisture sensitivity and structural differences (particularly in MOFs) can affect consistency. Round-robin studies have reported a 20–40% variation in hydrogen uptake for the same material under similar conditions. Therefore, this review will highlight these issues to guide the design of materials and the development of experimental approaches that could enhance recyclability.
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| Fig. 1 (a) Physisorption, (b) chemisorption, (c) weakly bonded hydrogen,29 (reproduced from ref. 29 with permission from Wiley, copyright 2015), and (d) one-dimensional potential energy profiles for physisorption and chemisorption processes plotted as a function of the separation distance between H2 molecules and the substrate. Reprinted with permission,25 (reproduced from ref. 25 with permission from Wiley, copyright 2025). | ||
| Physisorption | Chemisorption | Kubas interaction | |
|---|---|---|---|
| Binding enthalpy (kJ mol−1) | −4 to −10 | −100 to −200 | −20 to −70 |
Physisorption-based hydrogen storage involves three main steps: (i) mass transfer of hydrogen molecules to the material surface, (ii) diffusion into internal pores or structures, and (iii) rapid adsorption onto internal surfaces. Since the final adsorption step is very fast, the overall kinetics are controlled primarily by the first two steps (Fig. 2).30 The process relies mainly on weak van der Waals forces between hydrogen molecules and the surfaces of porous materials like MOFs, COFs, or activated carbons.31 Adsorption begins with monolayer formation, sometimes followed by multilayer adsorption, favoring materials with high specific surface areas and slit-shaped nanopores. The total hydrogen storage capacity includes both surface adsorption and compression within pore voids. High surface area and optimized microstructure are critical for enhancing storage performance. Hydrogen remains molecular during adsorption, without forming chemical bonds, enabling reversible adsorption and desorption.32–35 Thus, this physisorption mechanism enables rapid hydrogen uptake and release, facilitating quick refueling. The adsorption/desorption processes involve low enthalpy changes (typically 1–10 kJ mol−1), which ease thermal management and minimize heat transfer challenges. Moreover, since no chemical reactions occur, hydrogen storage preserves the gas without loss from side reactions.16
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| Fig. 2 (a) Illustration of the mechanism of hydrogen adsorption in porous materials, (b) hydrogen storage mechanism in MOFs36 (reproduced from ref. 36 with permission from Elsevier, copyright 2024), and (c) different types of adsorption isotherms37 (reproduced from ref. 37 with permission from Scientific Research, copyright (open access) 2018). | ||
Particularly in MOFs, hydrogen transport is primarily governed by adsorption and self-diffusion processes. The unique porous structure of MOFs arises from coordination between metal clusters and organic linkers (Fig. 2b),38 creating distinct adsorption sites. Hydrogen predominantly adsorbs at inorganic metal clusters, such as Zn4O in MOF-5, with weaker adsorption near oxygen coordination and organic linker sites. Experimental and computational studies confirm that metal oxide clusters serve as the main active sites for hydrogen adsorption, while organic linkers contribute secondary, weaker binding sites.36,39
Hydrogen adsorption is effectively described by adsorption isotherms, which show the relationship between the quantity of adsorbed hydrogen and pressure at constant temperature. At low pressures, adsorption occurs rapidly on high-energy sites, while at higher pressures, multilayer adsorption leads to saturation. Comparing isotherms at different temperatures reveals that lower temperatures enhance adsorption due to stronger van der Waals forces. According to IUPAC (Fig. 2c), adsorption isotherms are classified into six types. For hydrogen storage in porous materials, Type I (Langmuir) isotherms dominate; these characterize microporous materials such as MOFs, zeolites, and activated carbons, where adsorption quickly saturates the micropores. Type II and IV isotherms are linked to mesoporous materials exhibiting multilayer adsorption or capillary condensation. Other types (III, V, VI) are rare for hydrogen but relate to weak adsorbent–adsorbate interactions or layer-by-layer adsorption. Understanding isotherm types helps identify pore structures and adsorption behaviors, which are critical for optimizing hydrogen storage materials.37,40
Efficient hydrogen storage using porous adsorbents depends on multiple interrelated material and operational factors. First, hydrogen uptake capacity must be considered both gravimetrically (wt%) and volumetrically (g L−1),41 as these metrics impact suitability for mobile and stationary applications, respectively. Gravimetric capacity determines how much hydrogen can be stored per unit mass, which is critical for weight-sensitive uses like fuel cell vehicles, while volumetric capacity defines the total storage per unit volume, essential for confined or fixed systems. Moreover, understanding the distinction between excess and total adsorption is vital in hydrogen adsorption studies. Excess adsorption describes the amount of gas taken up by the material beyond what would normally occupy the pore volume at the bulk gas density, and this is the value most commonly obtained from experimental measurements. Total (or absolute) adsorption, however, reflects the full amount of gas present inside the pores, including both the adsorbed molecules and the free gas corresponding to the bulk density. Although the difference between these two quantities is negligible at low pressures, it becomes increasingly important at high pressures-especially near ambient temperature, where the bulk gas density rises sharply, and excess adsorption alone can underestimate the true storage capacity. Thus, differentiating excess from total adsorption is essential for accurately assessing and comparing the high-pressure hydrogen storage capabilities of porous materials.42
The total amount of hydrogen adsorbed is fundamentally governed by the material's pore geometry, size, and surface area.43 Microporous materials with pore diameters below roughly 9 Å and a large specific surface area maximize hydrogen uptake, since they offer more adsorption sites and optimal confinement.33,42,44–46 However, because physisorption relies on weak van der Waals forces, practical hydrogen storage is typically optimized at either low temperatures or high pressures, which presents engineering and operational challenges for real-world deployment. Adsorption enthalpy is another essential variable that influences the strength and reversibility of the hydrogen–adsorbent interaction. Under cryogenic conditions, uptake at low pressure is dictated by enthalpy, while surface area and pore volume become more important at higher pressures.41,47 To further improve hydrogen storage capacity, materials can be tailored by adjusting pore shape, increasing specific surface area, exchanging light metal components, or modifying the microstructure.48 For example, slit-shaped pores in carbon-based materials or tailored pore architectures in MOFs enable higher gravimetric uptake compared to tubular or spherical pores (Fig. 3). Finally, efficient hydrogen adsorbents must also exhibit reversibility and cycle stability, maintaining performance across repeated charging and discharging cycles. Ultimately, optimizing pore shape, size, connectivity, and composition is critical for balancing gravimetric and volumetric hydrogen uptake, enabling high-performance and practical hydrogen storage systems.
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| Fig. 3 (a) Types of pores and (b) effect of different pore structures on the gravimetric and volumetric uptake of hydrogen with a dimension of 10 Å and at a temperature of 243 K. Reprinted with permission,48 Copyright 2013 Elsevier (reproduced from ref. 48 with permission from Elsevier, copyright 2013). | ||
To ensure practical progress in hydrogen storage technology, researchers commonly benchmark their work against established targets set by organizations like the U.S. Department of Energy (DOE). For instance, the DOE's 2025 technical targets for onboard hydrogen storage in light-duty vehicles call for a gravimetric capacity of 5.5 wt% and a volumetric capacity of 40 g L−1.49,50 Achieving both high gravimetric and volumetric storage simultaneously remains challenging, as improvements in one often compromise the other.36 Another core parameter is the adsorption enthalpy (ΔHads), which quantifies the interaction strength between hydrogen molecules and the storage material's surface. This value directly influences how readily hydrogen can be adsorbed or desorbed at given temperatures (T1 & T2) and pressures (P1 & P2). Typically, the isosteric heat of adsorption (Qst) is calculated from hydrogen isotherms at multiple temperatures using the Clausius–Clapeyron relation:51
| Qst = −R × [ln(P2/P1)]/[(1/T2) − (1/T1)] |
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| Fig. 4 Experimental (circles) and simulated (triangles) total hydrogen adsorption isotherms at 77 K (green), 160 K (blue), and 296 K (red) for NU-12552 (reproduced from ref. 52 with permission from The American Chemical Society, copyright 2018). | ||
Beyond capacity and energetics, real-world hydrogen storage solutions must be durable and reproducible. Regenerability and cycle stability are key: materials must maintain performance over repeated adsorption–desorption cycles. However, operational realities (like experimental variability, equipment calibration, and surface changes) can reduce storage capacity over time. Degradation mechanisms, including pore-blocking, structural changes, or contamination, must be minimized. Therefore, standardized testing and careful experimental control are essential to evaluate and guarantee long-term stability, which is critical for the deployment of hydrogen storage in transportation and industry.
While considerable hydrogen storage research has focused on very low temperatures, evaluating materials within the 0–50 °C range is particularly important for real-world applications. This moderate temperature window closely matches conditions commonly encountered in indoor environments, laboratory testing, and vehicle interiors during standard use. Focusing on this range enables reliable assessment of material performance without the high energy cost or engineering complexity of extreme thermal management,54 and greatly increases the relevance and practicality of storage solutions for onboard, portable, and industrial hydrogen energy systems.
Graphene structures have been examined as H2 storage materials owing to their two-dimensional layered structure and adjustable textural properties.65,66,77 However, the interlayer distance in graphene is 3.5 Å, limiting its ability to accommodate H2 molecules. Thus, experimental studies have been performed to increase the H2 uptake of graphene structures by optimizing their d-spacing, porosity, and binding energy.66,77Table 2 presents a summary of graphene and graphene oxide samples modified by optimizing interlayer distance and porosity to improve room temperature hydrogen storage. The modified graphene and graphene oxide samples exhibited hydrogen uptakes from 1.34 to 4.65 wt% at ambient temperature. The interlayer distance of graphene has been increased to 6–7 Å in graphene oxide, which is assumed to be optimal for storing H2 molecules. For instance, Rajaura et al., investigated that graphene oxide (GO) shows 1.9 wt% H2 adsorption at ambient temperature and 80 bar, higher than the 1.34 wt% of reduced graphene oxide (r-GO). This enhanced uptake is presumed to result from GO's larger interlayer distance of 8.84 Å compared to 3.85 Å for r-GO.66 Furthermore, Yadav et al. studied the effect of the alignment and interlayer spacing of graphene layers on H2 uptake by using different pretreatment temperatures. Graphene oxide (GO) preheated at 400 °C showed about 2.5 wt% H2 uptake at room temperature and 20 bar, higher than samples treated at lower temperatures. The enhanced storage is likely related to optimized interlayer spacing (6–7.5 Å) and improved alignment (Fig. 5).77 Kim et al. synthesized mesoporous graphene oxide using hydrothermal treatment. Mesoporous GO prepared hydrothermally exhibited 4.65 wt% H2 uptake at 40 bar, presumably due to enlarged interlayer spacing and mesoporosity facilitating H2 diffusion.65 However, maintaining an optimal interlayer distance alone may not yield such high ambient-temperature uptake, as physisorption energies on GO are typically low (<10 kJ mol−1). Reported values could also reflect experimental uncertainties, contributions from chemisorption, or measurement under non-equilibrium conditions rather than true reversible physisorption capacity.
| Sr. no. | Materials | BET SSA/m2 g−1 | Pressure/bar | H2 uptake/wt% | Ref. |
|---|---|---|---|---|---|
| 1 | GO/MWCNT | — | 50 | 2.6 | 69 |
| 2 | Mesoporous GO | 120 | 40 | 4.65 | 65 |
| 3 | GO | — | 80 | 1.90 | 66 |
| 4 | rGO | — | 80 | 1.34 | 66 |
| 5 | Preheated self-aligned GO | — | 20 | 2.5 | 77 |
| 6 | Rice husk-derived graphene | 315.07 | 30 | 1.95 | 79 |
| 7 | 1% Pd/GN | — | 60 | 8.67 | 80 |
| 8 | 5% Pd/GN | — | 60 | 7.16 | 80 |
| 9 | Pd/N-SG | — | 40 | 4.3 | 81 |
| 10 | Pd3Co-NG | — | 30 | 4.20 | 82 |
| 11 | CoB decorated graphene | — | — | 2.68 | 83 |
| 12 | Mn–V/GN | 326 | 40 | 1.81 | 84 |
| 13 | Pt/GN foam | 290.98 | 100 | 3.19 | 85 |
| 14 | Ni–B nanoalloy/GN | 272 | 1 | 1.9 | 86 |
| 15 | Ni–Ti–Mg/B–GN | — | — | 6.4 | 87 |
| 16 | Ca/GN | — | — | 5 | 88 |
| 17 | Ni/porous graphite | 95 | 10 | 4.48 | 89 |
| 18 | Ni/porous graphene | 925 | 5 | 1.95 | 90 |
| 19 | MgNi/NG | 678.5 | 30 | 5.4 | 91 |
| 20 | CNTs, CN4-800 | 3802 | 150 | 4.4 | 70 |
| 21 | Co-doped CNT | — | 1 | 1.51 | 92 |
| 22 | rGO-MWCNT | — | 50 | 2.1 | 69 |
| 23 | N/CNT | 870 | 100 | 2.0 | 93 |
| 24 | Ti-MWCNT | 237 | 20 | 1.88 | 94 |
| 39 | Sc/ND-CNT | — | — | 5.85 | 95 |
| 40 | Endohedral Ni atoms on SWNT | — | — | 2.91 | 96 |
| 41 | Au-doped CNTs | — | — | 3.42–5 | 78 |
| 42 | Li-PCNT | — | — | 2.13 | 97 |
| 43 | Nanotube-fullerene | — | — | 7.7 | 98 |
| 44 | Packed SWCNTs | — | — | 5.5 | 99 |
| 26 | MWTSC-50-3-700 | 1785 | 40 | 4.73 | 76 |
| 27 | B–carbon | — | 100 | 5.9 | 100 |
| 28 | Ni-doped activated carbon nanofibers | — | 10 | 2.12 | 67 |
| 29 | Ni-doped N/O-rich hierarchical porous carbon | — | 100 | 2.4 | 101 |
| 30 | Pt/AX21 | — | 100 | 1.2 | 102 |
| 31 | Ru/templated C (TC) | — | 103 | 1.43 | 103 |
| 32 | Pt/TC | — | 103 | 1.3 | 103 |
| 33 | Pt-ACs-MOF-5 | 730 | 100 | 2.3 | 68 |
| 34 | MgH2–Ni/CMK | — | 30 | 3.9 | 71 |
| 35 | g-C3N4 | 28.8 | 30 | 1.8 | 73 |
| 36 | Pd3Co-gC3N4 | 36.6 | 30 | 5.3 | 73 |
| 37 | g-C3N4 | 28.8 | 40 | 2.6 | 72 |
| 38 | Pd-g-C3N4 | 26.8 | 40 | 3.4 | 72 |
| 45 | Single-atom Pt@C60−x | 202.8 | 100 | 6.8 | 104 |
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| Fig. 5 The effect of interlayer distance of GO on H2 adsorption (a) the control of interlayer spacing by altering the pretreatment temperature, (b) the H2 adsorption properties of GO samples with different interlayer distances77 (reproduced from ref. 77 with permission from Elsevier, copyright 2020). | ||
In addition, metal nanoparticle decoration (Fig. 6), such as with transition metals, metal borides, or alloys, is considered to enhance H2 adsorption in graphene by modifying the binding energy and potentially altering the storage mechanism.80–83,85–87 Reported studies suggest that graphene decorated with Ni–B81 or Pd nanoparticles80 exhibits markedly higher H2 uptake (up to about 8 wt% at RT, 60 bar) than pristine graphene, possibly due to spillover effects and increased interaction with H2 molecules. However, H2 uptakes exceeding 2 wt%@100 bar at ambient conditions should be interpreted with caution, as their reproducibility requires rigorous verification. Because carbon materials are lightweight, even small measurement errors can lead to significant deviations in gravimetric values. In addition, chemically bonded H2 at dangling bonds or defect sites may contribute irreversibly to measured capacities, complicating interpretation.105–107 Several experimental studies have attempted to reproduce such high uptake values, but many have reported inconsistent or irreproducible results, suggesting that earlier findings may be influenced by experimental artifacts or non-equilibrium adsorption effects.105,106,108–111 Therefore, repeatability tests and independent validation under well-defined equilibrium conditions are essential to confirm genuine physisorption-based storage performance.
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| Fig. 6 Improving the H2 adsorption of activated carbons via metallic nanoparticle decoration. (a–d) SEM images and EDX-mappings of 5 wt% Ni-doped ACNFs, (e and f) H2 adsorptions at RT of ACNFs with and without Ni-doping with different Ni content, and (g) chemical structure of ACNF67 (reproduced from ref. 67 with permission from Elsevier, copyright 2021). | ||
CNTs have also been studied for hydrogen storage due to their tubular structures offering internal and external adsorption sites.112–114 However, their relatively low surface area and weak adsorption energy restrict their H2 uptake, which typically ranges below 1 wt% at ambient temperature. Efforts have focused on increasing surface area and microporosity through chemical activation, such as KOH treatment, to improve storage performance.115,116 Some reports have described CNTs with very high surface areas and up to about 4 wt% H2 uptake,70,92,95,117 but such results are likely influenced by specific synthesis or activation conditions118 and require further verification to confirm reproducibility under equilibrium conditions.
Heteroatom doping and metal decoration are considered potential methods to enhance the H2 adsorption capacity of CNTs by increasing adsorption energy. Incorporation of boron (B) or nitrogen (N) into the CNT framework can modify charge distribution and strengthen interactions with H2 molecules.93,119,120 Some studies have reported enhanced uptake, such as about 0.5 wt% for B-doped CNTs at 273 K and 1.6 MPa, and up to 2 wt%@100 bar for N-doped CNTs at ambient conditions.93,121 However, these improvements likely depend on synthesis conditions and dopant levels, and subsequent works have shown inconsistent or lower H2 uptakes,122,123 possibly due to tube blockage or structural defects formed during doping.
However, a plausibility check for exceptional RT claims in Table 2 is necessary. At 298 K, most porous carbons typically show sub-1 wt% excess uptake below ∼100 bar, and even the best chemically activated carbons reach ∼1–3 wt% only at much higher pressures (tens of MPa). Therefore, the exceptionally high values in Table 2 (e.g., ≥4 wt% at ≤100 bar, and particularly several g-C3N4-based or metal-decorated samples showing 4–9 wt%) should be interpreted with caution. Potential causes include (i) inconsistent reporting basis (excess vs. total/absolute uptake), (ii) uncertainties in buoyancy/dead-volume corrections under high pressure, (iii) incomplete degassing or moisture/impurity effects, and (iv) irreversible contributions from metal sites (chemisorption/hydride-like uptake) that do not translate into reversible physisorption capacity. While metal intercalation or doping is known to enhance the hydrogen uptake of activated carbons at ambient temperature, the results can be inconsistent. For instance, the hydrogen adsorption for palladium (Pd)-decorated activated carbon was measured at 0.38 wt% at 50 bar, which is lower than the 0.58 wt% observed for regular activated carbon under the same conditions. This decrease in adsorption was attributed to pore blockage by Pd nanoparticles, resulting in a reduced specific surface area and, consequently, a lower hydrogen uptake.124 The surface-area–uptake correlation shown in Fig. 7 is used here as a first-pass sanity check rather than a strict theoretical limit, because classical surface-area scaling (e.g., Chahine-type correlations) was originally established for 77 K excess uptake. At room temperature, micropore volume/ultramicropore distribution and reporting methodology can dominate the apparent uptake, and thus outliers require careful validation. In particular, a high-surface-area CNT sample was reported to show ∼4.4 wt% uptake; however, given the typical RT uptake range for porous carbons, such a value should be treated as an outlier unless independently validated with clearly stated uptake definitions (excess vs. total) and rigorous high-pressure corrections.
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| Fig. 7 (a) Comparison of the H2 storage capacities of carbon-based adsorbents with respect to their specific surface area and (b) factors affecting the hydrogen storage in carbon-based materials. | ||
Theoretical studies suggest that CNTs could achieve higher hydrogen uptake when idealised tube packing, diameter, and metal doping are assumed.78,99,125,126 For example, a 6 wt% uptake at 1 MPa and 77 K was predicted for optimised single-walled CNT packing,126 while GCMC simulations reported 6.5 wt% at 300 K and 10 MPa (and 14 wt% at 100 K and 20 MPa) for Li-doped, optimally configured CNT assemblies.125 DFT calculations also predict high capacities for Au-doped CNTs (e.g., 5.05 wt% and 298.62 g L−1) under idealised geometries.78 Importantly, these values should be treated as computational upper-bound targets (computational-only), because they rely on dopant dispersion and defect-free, unblocked CNT packing that is difficult to realise experimentally; dopant clustering, tube blocking, and structural defects are likely to reduce and destabilise the achievable reversible uptake at room temperature.
These diverse synthesis routes and post-treatment processes often yield contrasting results, even for seemingly similar materials, underscoring the importance of reproducibility and standardized evaluation protocols. Minor variations in metal dispersion, pore accessibility, or defect concentration can dramatically alter adsorption behavior. Consequently, reports of unusually high ambient-temperature H2 uptake by carbon materials must be interpreted cautiously and validated through repeated measurements under well-defined equilibrium conditions to distinguish true physisorption from measurement artifacts or chemisorption contributions.
The following content discusses various MOFs studied for hydrogen storage at ambient temperatures, highlighting their adsorption mechanisms.
As illustrated in Fig. 8a, the BET surface area of this MOF series scales approximately linearly with the micropore volume (SBET ≈ 2455 Vpore), indicating that increases in microporosity translate directly into additional accessible surface. Fig. 8b shows that the total hydrogen adsorption at 298 K and 100 bar also follows an approximate linear trend with BET area, with a best-fit relation Htot2 (wt%) ≈ 0.5 × SBET/1000. Although this correlation may not be a universal law in the same sense as the Chahine rule at 77 K (1 wt% ∼ 500 m2 g−1), it demonstrates that such studies have established a clear, though approximate, proportionality between surface area and high-pressure ambient-temperature capacity, underscoring that BET area (and thus micropore volume) remains an important descriptor even at room temperature.52
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| Fig. 8 Comparison of (a) BET surface area and pore volume, and (b) total H2 uptake with respect to the BET surface area52 (reproduced from ref. 52 with permission from The American Chemical Society, copyright 2018). | ||
A comparative analysis of representative MOFs, including MOF-5, HKUST-1, NU-1000, MIL-101, and DUT-6, reveals distinct structural and adsorption characteristics under ambient and moderate pressure conditions (≤200 bar). MOF-5, with a large surface area (3000–3800 m2 g−1) and uniform micropores (∼1.2–1.5 nm), exhibits moderate hydrogen uptake (∼0.3 wt% at 298 K and 100 bar), primarily driven by weak van der Waals interactions.131 A beryllium-based MOF, Be12(OH)12(1,3,5-benzenetribenzoate)4, with a very high surface area (4030 m2 g−1) demonstrates an exceptional H2 capacity of 2.3 wt% (11 g L−1) at 298 K due to optimal pore size and structure.132 Similarly, two Co-based MOFs, [Co3(bdc)3(dabco)] and [Co3(ndc)3(dabco)], show that structural tuning through ligand modification can substantially affect adsorption; the latter achieves 0.89 wt% at 17.2 bar and 298 K.133 A Cu-based MOF, Cu(hfipbb)(H2hfipbb)0.5, with interpenetrated paddle-wheel units and 1D microporous channels (∼3.5–5.1 Å), exhibits notable H2 uptake of 1 wt% at 48 atm and 25 °C with a high volumetric density (0.0147 gH2 cm−3).134 Furthermore, a Zn-based microporous MOF, [Zn7O2(pda)5(H2O)2]·5DMF·4EtOH·6H2O, containing a heptanuclear metal cluster, stores 1.01 wt% (112.4 mL g−1) at 71.4 bar and maintains reversibility over multiple cycles.135 Another concept of interpenetrated MOFs with optimized microporous structures has also been proposed as a promising material for volumetric hydrogen storage capacity. The interpenetrating networks can enhance host–guest interactions through an entrapment mechanism, where H2 molecules are surrounded by multiple aromatic rings, leading to improved adsorption.136 Lin and coworkers synthesized two highly interpenetrated Zn-based MOFs, [Zn4(µ4-O)(L1)3(dmf)2]·4DMF·3CH3OH·2H2O and [Zn4(µ4-O)(L2)3]·5DMF·5C2H5OH·H2O, showing H2 uptakes of 1.12 wt% and 0.98 wt% at 48 bar and room temperature, respectively. Despite their relatively low surface areas, these high capacities are attributed to the interpenetrated frameworks.137 Similarly, a Cd-based MOF, [Cd3(bpdc)3(DMF)]·5DMF·18H2O (JUC-48), with large 1D tubular channels, demonstrates 1.1 wt% H2 uptake at 100 bar and room temperature.138 Cu-based MOFs such as PCN-68 and PCN-610, constructed using dendritic hexa-carboxylate ligands, also show notable adsorption behavior; PCN-68 achieves 10.1 mg per g H2 uptake at 90 bar and 298 K due to its higher porosity (82.9%) and pore volume compared with PCN-61 and PCN-66.139
It has been well documented in the literature that incorporating energetic sites via the implementation of organometallic complexes, crown ethers, and some ammonium borane species can increase H2 storage capacity at RT.140,141 For example, a LiCrw-complex was incorporated in Cr-MIL-101 (MIL stands for Materials from Institut Lavoisier), Fe-MIL-100, and Ni-MOF-74 by Gisela Orcajo and coworkers, resulting in around 59% and 23% enhancement in the uptake of H2 in the case of crown ether doped MIL-100 and MIL-101, respectively, at RT. In Li-doped MIL-100 and MIL-101, the enhancements were around 98% and 67%, respectively (Table 3).142 Similarly, the inclusion of (TBA)2Mo6Br8F6 (TBA = tetrabutylammonium) containing [Mo6Br8F6]2− cluster units within the pores of the mesoporous chromium carboxylate MIL-101 has also been investigated, and found that at RT and 8 MPa, the H2 storage capacity of the MIL-101-Mo6Br8F6 is over twice that of MIL-101.143
| Material | S BET (m2 g−1) | V p NL-DFT (cm3 g−1) | Excess volumetric H2 adsorption capacity (g L−1) | Total volumetric H2 adsorption capacity (g L−1) |
|---|---|---|---|---|
| Cr-MIL-101 | 2589 | 1.15 | 2.68 | 10.89 |
| Crw@Cr-MIL-101 | 2285 | 0.94 | 4.26 | 11.52 |
| LiCrw@Cr-MIL-101 | 2159 | 0.89 | 5.35 | 12.27 |
| Fe-MIL-100 | 1350 | 0.83 | 3.10 | 10.82 |
| Crw@Fe-MIL-100 | 822 | 0.44 | 3.81 | 10.54 |
| LiCrw@Fe-MIL-100 | 742 | 0.39 | 5.17 | 11.21 |
| Ni-MOF-74 | 1286 | 0.48 | 5.71 | 10.43 |
| Crw@Ni-MOF-74 | 638 | 0.27 | 5.17 | 9.22 |
| LiCrw@Ni-MOF-74 | 595 | 0.23 | 4.09 | 7.39 |
Furthermore, the introduction of open metal sites (OMS) and the formation of mixed-metal sites in MOFs could also enhance H2 storage.144 The OMS involves the Kubas interaction by which the bond length of H2 molecules slightly increases.145 The V2Cl2.8(btdd) (H2btdd, bis(1H-1,2,3-triazolo[4,5-b],[4′,5′-i])dibenzo[1,4]dioxin), MOF, having the unsaturated V(II) site that can adopt H2 efficiently. The study has been well explained using powder neutron X-ray diffraction and variable-temperature IR spectroscopy. The resulting binding enthalpy was −21 kJ mol−1, which is within the range of H2 storage at ambient temperature.146 Having open metal sites, four MOFs; M2(m-dobdc) and M2(dobdc) (where m-dobdc4− = 4,6-dioxido-1,3-benzenedicarboxylate, dobdc4− = 1,4-dioxido-1,3-benzenedicarboxylate) have been synthesized using Co and Ni that showed high H2 storage capacity at near ambient temperature (Fig. 9). Out of these four, the Ni2(m-dobdc) showed top performance to store the H2 at ambient temperature with high usable capacity. A usable volumetric capacity of 11.0 g L−1 was observed at 25 °C between 100 and 5 bar, while it was 23.0 g L−1 between −75 to 25 °C.147
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| Fig. 9 (a) Schematic illustration of the physisorptive H2 capacity in Ni2(m-dobdc) and (b) comparison of total volumetric capacities and pure compressed H2 of Ni2(m-dobdc) at 100 bar147 (reproduced from ref. 147 with permission from The American Chemical Society, copyright 2018). | ||
Moreover, [Mn(DMF)6]3[(Mn4Cl)3(BTT)8(H2O)12]2·42DMF·11H2O·20CH3OH MOF, having an unsaturated metal site, has been used, which showed 0.94 wt% of H2 storage at 90 bar and RT.148 Similarly, the CuI site in the MOFs also provides a strong, unsaturated (open) metal site that facilitates the storage of H2 at RT with high efficiency. In this regard a series of CuI-MFU-4l-based MOF (Cu2.7M2.3X1.3(btdd)3) (M = Mn, Cd; X = Cl, I; H2btdd = bis(1H-1,2,3-triazolo-[4,5-b],[4′,5′-i])dibenzo[1,4]dioxin; CuIM-MFU-4l) have been reported which has been synthesized by post-synthetic modification of M5X4(btdd)3 (M = Mn, Cd; X = CH3CO2, I). This strategy modulates the H2 adsorption enthalpy at the CuI sites by adjusting the ionic radius of the central metal ion in the pentanuclear cluster node. Based on this, the storage capacity of H2 was observed as follows at 298 K and 5–100 bar: 1.5 wt% (ZnCl-MFU-4l), 1.6 wt% (CuIZn-MFU-4l), 1.4 wt% (CuIMn-MFU-4l), and 1.4 wt% (CuICd-MFU-4l). These values are higher than those of many other MOFs with open metal sites.149
The hydrogen spillover process in MOFs generally involves three steps: dissociative activation of H2 on a metal catalyst, migration of atomic hydrogen through a support matrix, and subsequent adsorption within the MOF framework.103,150 Early studies suggested that this mechanism enhances hydrogen storage at ambient temperatures through combined physisorption and chemisorption, with reported improvements in MOFs such as MOF-5, IRMOF-8, and MIL-100 after incorporating Pt/AC or Li-decorated components (Fig. 10).105,150–154 However, subsequent investigations have shown that while hydrogen spillover can occur as a surface phenomenon, it does not contribute significantly to reversible hydrogen storage. Many experimental and theoretical studies have failed to reproduce earlier claims of large spillover-induced enhancements, revealing that the mechanism likely leads to irreversible chemisorption rather than usable hydrogen capacity. As in carbon-based materials, hydrogen spillover is now considered an ineffective mechanism for practical hydrogen storage under ambient conditions.155–158
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| Fig. 10 Comparison of H2 storage isotherms showing enhancement via the spillover effect for (a) pure MOF-5 and modified with Pt/Ac and (b) IRMOF-8 modified with Pt/Ac at 298 K150 (reproduced from ref. 150 with permission from The American Chemical Society, copyright 2006). | ||
We summarize H2 storage at RT in this section, using examples of different MOFs and their mechanisms. Comparing H2 storage capacity with surface area and pore volume reveals that high surface area does not always guarantee high storage capacity at RT (Fig. 11). For instance, PCN-68 and Be12(OH)12(BTB)4 are both utilized for hydrogen storage at pressures between 80 and 100 bar and at room temperature. Notably, Be12(OH)12(BTB)4, which has a specific surface area of 4030 m2 g−1, demonstrates a superior storage capacity of 2.3 wt% at 95% compared to PCN-68, which has a storage capacity of 1.01 wt% at 90%, despite PCN-68 having a higher surface area of 5109 m2 g−1. Storage capacity is also influenced by factors such as pore size and the presence of open metal sites. A similar trend has also been observed in the case of MOFs with open metal sites, where materials with high surface area could possess high storage of H2, but other factors, such as optimal pore size and the presence of certain functionalities, also affect the storage (Fig. 11). Most of the MOFs that have been used for H2 storage at RT are summarized in Table 4.
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| Fig. 11 Comparison of the H2 storage capacities of different types of MOFs concerning surface area and pressure at RT. | ||
| Sr. no. | Materials | BET surface area (m2 g−1) | Pore volume (cm3 g−1) | H2 storage capacity | P (bar) | Mech. | Ref. |
|---|---|---|---|---|---|---|---|
| a * = Langmuir surface area, OMS: open metal site, SPO: spillover mechanism, MMS: mixed metal site, ESI: energetic site incorporation. | |||||||
| 1 | V2Cl2.8(btdd) | 1920 | 1.12 | 1.64 wt%, 0.26 mmol g−1 | 1.2 | OMS | 146 |
| 3350* | |||||||
| 2 | Ni2(m-dobdc) | 1321 | 0.56 | 0.98 wt%, 11.9 g L−1 | 100 | OMS | 147 |
| 3 | Ni50Co-IRMOF-74 | 1985 | 0.86 | 0.39 wt%, 3.8 g L−1 | 100 | OMS/MMS | 129 |
| 4 | Mn3[(Mn4Cl)3(BTT)8]2 | 2100 | 0.795 | 0.94 wt% | 90 | OMS | 148 |
| (Mn-BTT) | |||||||
| 5 | Zn5Cl4(btdd)3 | 3470 | 1.38 | 1.5 wt%, 8.5 g L−1 | 5 to 100 | OMS | 149 |
| (ZnCl-MFU-4l) | 3880* | ||||||
| 6 | Cu2.2Zn2.8Cl1.8(btdd)3 | 3660 | 1.45/1.59 | 1.6 wt%, 8.2 g L−1 | 5 to 100 | OMS | 149 |
| (CuIZn-MFU-4l) | 4080* | ||||||
| 7 | Cu2.7Mn2.3Cl1.3(btdd)3 | 3000 | 1.19/1.76 | 1.4 wt%, 6.8 g L−1 | 5 to 100 | OMS | 149 |
| (CuIMn-MFU-4l) | 3340* | ||||||
| 8 | Cu2.7Cd2.3I1.3(btdd)3 | 2930 | 1.18/1.40 | 1.4 wt%, 8.5 g L−1 | 5 to 100 | OMS | 149 |
| (CuICd-MFU-4l) | 3280* | ||||||
| 9 | Ni2(dondc) | 1757 | 1.16 | 10.74 g L−1 | 100 | OMS | 144 |
| 10 | MOF-5 Pt/Ac | 1021 | 0.39 | 1 wt% | 100 | SPO | 150 |
| 11 | Li–C60@Li-IRMOF-10 | — | — | 6.3 wt% | 100 (243 K) | SPO | 154 |
| 12 | IRMOF-8 | — | — | 0.5 wt% | 100 | SPO | 152 |
| 13 | IRMOF-8 Pt/Ac | 548 | 0.48 | 1.8 wt% | 100 | SPO | 150,152 |
| 14 | IRMOF-8 Pt/Ac (bridge enhancement) | 466 | 0.43 | 4.0 wt% | 100 | SPO | 152 |
| 15 | MIL-100 | 1960 | 0.980 | 0.25 wt% | 31 | SPO | 153 |
| 2691* | |||||||
| 16 | Pt/Ac-MIL-100 | 1552 | 0.889 | 0.41 wt% | 31 | SPO | 153 |
| 17 | Be12(OH)12(BTB)4 | 4030 | — | 2.3 wt%, 11 g L−1 | 95 | Optimal pore size and surface area | 132 |
| 4400* | |||||||
| 18 | Co3(ndc)3(dabco) | 1502 | 0.82 | 0.89 wt%, 10.8 g L−1 | 17.2 | Optimal pore size and surface area | 133 |
| 2293* | |||||||
| 19 | Cu(hfipbb)(H2hfipbb)0.5 | — | — | 1 wt%, 14.7 g L−1 | 48 | Optimal pore size and surface area | 134 |
| 20 | Zn4O(dcdEt)3 | 502 | 0.2 | 1.12 wt% | 48 | Interpenetrated framework | 137 |
| 21 | Zn4O(dcbBn)3 | 396 | 0.13 | 0.98 wt% | 48 | Interpenetrated framework | 137 |
| 22 | Zn7O2(pda)5(H2O)2 | — | 0.17 | 1.01 wt% | 71.43 | Optimal pore size and surface area | 135 |
| 23 | Cd3(bpdc)3 | 880* | 0.19 | 1.1 wt% | 100 | 1D nanotube-like channels | 138 |
| (JUC-48) | |||||||
| 24 | Cu3(ptei)(H2O)3 | 5109 | — | 4.1 g L−1 | 90 | Optimal pore size and surface area | 139 |
| (PCN-68) | 6033* | ||||||
| 25 | Co(HBTC)(4,4′-bipy)·3DMF | 887 | 0.54 | 0.96 wt% | 72 | Optimal pore size and surface area | 159 |
| 26 | Ni(HBTC)(4,4′-bipy)·3DMF | 1590 | 0.81 cm3 g−1 | 1.2 wt% | 72 | Optimal pore size and surface area | 159 |
| 27 | UIO-66 | 180–1413 | 0.12–0.61 | 0.7–0.8 wt% | 100 | Porosity and optimal pore size | 53 |
| (In different forms and activation conditions) | |||||||
| 28 | MOF-519 | 2400 | 0.94 | 0.97 wt% | 100 | Ligand and metal site | 160 |
| 29 | MOF-520 | 3290 | 1.28 | 1.27 wt% | 100 | Ligand and metal site | 160 |
| 30 | LiCrw@Cr-MIL-101 | 2159 | 0.89 | 0.7 wt%, 12.27 g L−1 | 170 | ESI | 142 |
| 31 | Fe-MIL-100 | 1350 | 0.83 cm3 g−1 | 0.5 wt%, 10.82 g L−1 | 170 bar | ESI | 142 |
| 32 | MIL-101-Mo6Br8F6 | — | — | 0.4 wt% | 8 MPa | ESI | 143 |
| 33 | Ti-Decorated Mg-MOF-74 | 1206 | — | 1.29 wt% | 1 bar | DFT | 161 |
MIL-100 exhibited a hydrogen uptake of 0.25 wt%, which increased to 0.41 wt% after Pt/AC-assisted spillover. The theoretically predicted hydrogen uptake162 and adsorption enthalpy at room temperature are generally higher than the corresponding experimental values. For instance, while MIL-100 exhibits an experimental hydrogen uptake of approximately 0.25 wt%, theoretical simulations predict an enhanced uptake of up to ∼0.8 wt% at 100 bar and room temperature. Similarly, IRMOF-8 showed an uptake of 0.5 wt%, which was enhanced to 1.8 wt% for IRMOF-8-Pt/AC and further increased to 4 wt% for Pt/AC-bridged IRMOF-8. One should note that these studies reported enhanced RT uptake after Pt/AC-assisted “spillover” treatments (e.g., MOF-5 Pt/AC, IRMOF-8 Pt/AC, and Pt/AC-bridged IRMOF-8). However, the spillover concept has undergone substantial re-evaluation over time: multiple follow-up studies have questioned the magnitude, reversibility, and reproducibility of spillover-driven gains under ambient conditions, suggesting that any apparent enhancement may include surface chemisorption or measurement/analysis artifacts rather than a robust increase in reversible physisorption capacity. Consequently, exceptionally high SPO-labelled values in Table 4 (e.g., 4.0 wt% for Pt/AC-bridged IRMOF-8, and 6.3 wt% reported for Li–C60@Li-IRMOF-10 at 243 K) should be considered provisional unless supported by cycling stability, independent method cross-checks, and unambiguous excess-uptake reporting.
Another key factor affecting reproducibility is the moisture sensitivity of many MOFs. Exposure to ambient humidity during synthesis, activation, or storage can lead to partial hydrolysis of metal–ligand bonds or blockage of pore sites by adsorbed water molecules. Hydrophilic MOFs such as HKUST-1 or MOF-5 are particularly prone to degradation upon contact with moisture, leading to a reduction in crystallinity and hydrogen uptake capacity.167 Even small amounts of residual water can alter adsorption isotherms by competing with hydrogen for active sites or changing the surface polarity. Therefore, maintaining rigorous control over environmental conditions, such as performing synthesis and handling in inert atmospheres and storing samples in desiccators, is crucial for ensuring reproducible adsorption behavior.168,169
Structural instability further complicates reproducibility in MOF-based hydrogen storage studies. Some frameworks undergo partial collapse or amorphization during solvent removal, thermal activation, or repeated adsorption–desorption cycles, especially those with flexible linkers or weak coordination bonds. This structural degradation leads to significant variations in pore accessibility and surface area between measurements. Additionally, differences in activation temperature or duration can exacerbate instability, resulting in inconsistent hydrogen uptake even for nominally identical samples.170,171 To overcome these challenges, researchers are focusing on developing more robust MOFs with enhanced hydrothermal stability and on establishing standardized synthesis and activation protocols to ensure that structural integrity and, thus, adsorption performance remain consistent across studies.
Many reports have shown that H2 storage performance can be boosted in these materials through doping or other methods.175 One such report is the enhancement of the H2 storage capacity of COF-108 through carbon nanotube insertion, lithium doping, and boron substitution. Li-doped and B-substituted COF-108 observed a computational value of 5.08 wt% H2 uptake at 298 K and 100 bar.176 Similarly, using a multiscale theoretical method, another study predicts that COF-105 and COF-108 have superior H2 storage capacities. At RT (298 K) and 100 bar, Li-doped COF-105 and COF-108 achieve storage capacities of 6.84 and 6.73 wt%, respectively, making them the most promising candidates for H2 storage.177
Despite the structural tunability of COFs, robust experimental validation of room-temperature H2 physisorption in COFs remains limited, and the highest capacities frequently cited for COFs are dominated by computational projections rather than reproducible experimental datasets. Accordingly, we discuss COFs by explicitly separating (i) computational upper-bound targets (DFT/GCMC) from (ii) experimentally reported trends, emphasizing the significant simulation-experiment gap.
A number of studies have proposed that COF performance at ambient temperature could be increased by rational topological design and functionalization. For example, four novel three-dimensional COFs were designed by replacing the phenylene units in COF-102 with extended aromatic building blocks while preserving the original topology. DFT optimization followed by GCMC simulations suggested that one candidate could reach ∼6.5 wt% at 300 K and 100 bar.178,179 Using a similar simulation workflow, an adamantane-based COF (adm-COF; 1,3,5,7-tetraphenyladamantane) with a simulated surface area of 5967–6709 m2 g−1 was predicted to store 5.81 wt% H2 at room temperature and 100 bar.180 These results should be interpreted as computational-only upper-bound targets, because they typically assume ideal crystallinity, defect-free stacking/porosity, and adsorption-site accessibility that are difficult to realize consistently in experimental COF solids.181
Computational work also suggests that introducing stronger binding motifs can increase adsorption enthalpy (Qst) and thereby raise room-temperature uptake. Quantum-mechanical calculations predicted that PdCl2-incorporated COF-301 could store up to 60 g L−1 (4.2 wt%) of hydrogen at 100 bar, exceeding the DOE 2015 volumetric target by ∼1.5×, despite reductions in surface area and pore volume. The proposed origin is strong Pd–H2 interactions that increase Qst from ∼6 to ∼23 kJ mol−1.182 Importantly, however, experimental realization has not yet been achieved, likely due to limited diffusion/penetration of PdCl2 into COF-301 pores (Fig. 12a). This case illustrates a central challenge for COFs: simulated performance gains often rely on uniform, pore-accessible incorporation of dopants, which is experimentally non-trivial and can introduce pore blocking, heterogeneity, and poor batch-to-batch reproducibility.
In parallel, several studies have reported or proposed that metal nanoparticle composites with COFs can enhance apparent room-temperature storage via a spillover-like mechanism, conceptually similar to strategies explored in MOFs.183 For instance, Pd nanoparticle incorporation into COF-102 has been reported as a route to increase room-temperature uptake (Fig. 12b),158 and spillover-enabled enhancement has also been discussed in the COF context (Fig. 12c).184Fig. 13 presents a comparison of the hydrogen storage capacities of COFs under room-temperature conditions.
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| Fig. 12 (a) Representative COF ligand structures and reported room-temperature hydrogen uptake (experimental literature)182,185 (reproduced from ref. 182 with permission from The American Chemical Society, copyright 2012), (b) reported room-temperature uptake enhancement in Pd nanoparticle–COF composites (COF-102 example)158 (reproduced from ref. 158 with permission from The American Chemical Society, copyright 2023) and (c) schematic/representative report of spillover-like concepts discussed for COFs at 298 K (ref. 184) (reproduced from ref. 184 with permission from Wiley, copyright 2012) (panels (b and c) are included to illustrate proposed/claimed enhancement strategies; independent verification and standardized testing remain important for assessing reproducibility). | ||
Although COF materials are often highlighted as promising candidates for hydrogen storage, their reported high storage capacities are currently derived only from computational simulations rather than experimentally validated data. This indicates that further synthesis and measurement under practical conditions are required to confirm their actual performance.
The purity of hydrogen gas used in adsorption experiments is another crucial factor affecting reproducibility. Even trace amounts of impurities such as nitrogen, oxygen, or water vapor can compete with hydrogen for adsorption sites, alter surface interactions, or chemically react with sensitive materials. For example, water can strongly adsorb onto polar sites within metal–organic frameworks (MOFs), reducing effective hydrogen uptake, while oxygen contamination may oxidize metal centers, altering the material's structural and chemical properties. Using high-purity hydrogen (>99.999%) and incorporating purification steps such as gas drying, oxygen scrubbing, or in-line molecular sieves can minimize these effects. Careful monitoring and reporting of gas purity, along with proper system leak testing, are essential to ensure that adsorption data are both accurate and reproducible across different laboratories.191–193
Pretreatment steps such as solvent exchange, vacuum drying, and thermal activation are intended to remove guest molecules, solvents, or impurities from the pore structure, thereby exposing the active adsorption sites.200 Inconsistent pretreatment procedures can lead to significant deviations in measured capacities, even for identical materials. Vacuum drying and thermal treatment are among the most influential factors governing the surface state of MOFs and other porous adsorbents. An incomplete activation process may leave residual solvent molecules within the pores, blocking the internal surface area and reducing adsorption capacity. Conversely, excessively high activation temperatures or prolonged heating times can damage the framework, particularly in thermally sensitive MOFs, leading to partial collapse of the pore network. Therefore, identifying optimal activation parameters for each material type is crucial. Researchers often employ thermogravimetric analysis or in situ gas adsorption techniques to monitor desolvation and ensure that the material reaches a reproducible and stable activated state before hydrogen measurement.201
The structural stability of MOFs under humid conditions is a critical concern for their practical use in gas storage, as eliminating water vapor from industrial gas streams is often challenging. Unfortunately, several MOFs, including MOF-5, MOF-177, and SNU-5, exhibit partial structural degradation upon exposure to air, as evidenced by changes in their PXRD patterns. This deterioration leads to a pronounced reduction in their gas adsorption capacities, highlighting the need for moisture-resistant framework designs.203–205
Proposed best-practice workflow:
(1) Pre-check: verify sample activation (residual solvent/moisture) and document batch history; (2) instrument validation: leak test, dead-volume/buoyancy calibration, and EOS/fugacity settings for high-pressure H2; (3) measurement: define uptake basis (excess vs. total), enforce equilibrium criteria, and perform replicate runs; (4) validation: cross-check with a reference material and/or an orthogonal method; (5) reporting: provide full conditions, uncertainty estimates, and raw isotherm data to enable independent verification.
The coefficient of variation (CV), calculated as the ratio of the standard deviation to the mean, offers a normalized measure of reproducibility that allows comparison across different materials and experimental conditions. A low CV indicates high measurement precision and strong reproducibility, while a high CV signals potential issues in sample handling, instrument performance, or measurement methodology. Using CV as a standard metric enables researchers to evaluate improvements in experimental protocols quantitatively, benchmark performance across laboratories, and establish acceptable tolerance limits for hydrogen adsorption studies.
Reproducibility evaluation also requires systematic analysis of repeated measurements on the same sample to detect trends, anomalies, or drift in adsorption behavior. This involves performing multiple adsorption–desorption cycles under identical conditions and comparing the resulting isotherms for deviations in uptake, hysteresis, or equilibrium pressure. Consistent results across repeated measurements indicate reliable sample preparation, stable instrument performance, and minimal environmental interference. Incorporating such analyses into standard reporting ensures that the reported hydrogen capacities are robust, representative, and comparable across studies.
Hydrogen storage materials must demonstrate long-term stability under repeated adsorption–desorption cycles to be viable for commercial use. Factors such as framework degradation, pore collapse, or adsorption site poisoning can reduce uptake over time. Predicting material lifetime and quantifying cycle stability require systematic testing under realistic operating conditions and the development of accelerated aging protocols. Reliable lifetime data not only informs material selection but also enables engineers to design storage systems with predictable performance and minimal maintenance requirements.
Artificial intelligence (AI) and machine learning techniques, such as Bayesian optimization, are increasingly being used to accelerate the discovery of high-performance hydrogen storage materials. However, the predictive power of AI models depends heavily on the quality and reproducibility of the underlying experimental data. Integrating AI-driven design with standardized and reproducible experimentation ensures that model predictions are reliable and actionable. This synergy can guide both material synthesis and measurement protocols, enabling more efficient identification of promising candidates while minimizing experimental trial-and-error.215
To provide an across-class benchmark, Table 5 summarizes ambient-temperature H2 storage performance in porous carbons, MOFs, and COFs by separating realistic (reproducible) experimental ranges from controversial high-claim outliers and computational-only upper bounds. Across all three classes, improving room-temperature uptake generally requires increasing adsorption enthalpy (Qst); however, the dominant reproducibility bottlenecks differ: porous carbons are limited by surface heterogeneity and batch variability, MOFs by activation sensitivity/defects/variable accessible metal sites and inconsistent spillover-labelled behavior, and COFs by crystallinity/stacking disorder/pore collapse and the fact that many high capacities remain simulation-based.
| Material class | Porous carbons (AC, CNTs, graphene) | MOFs | COFs |
|---|---|---|---|
| Realistic capacity at ambient T (reproducible/typical experimental) | Typically near the lower end of the reported spread; broadly reproducible outcomes are dominated by weak physisorption and pore-size distribution (often sub-wt% under common conditions) | Typical experimental RT capacities cluster near the lower-mid part of the reported span; conventional MOFs often remain limited at RT without strong binding sites | Experimental RT capacity is currently limited (∼0.1–0.5 wt%) |
| High-claim outliers (controversial/needs verification) | Reports approaching the upper end of the spread (∼7 wt%) should be treated as outliers unless independently replicated with clear uptake definitions and rigorous high-pressure corrections | Values near the upper end of the spread (∼4 wt%) are often associated with OMS or spillover-labelled strategies and should be explicitly flagged for verification because spillover behavior is frequently inconsistent | Any experimental-looking high capacities must be flagged if they are based on limited datasets or unclear definitions; many high numbers in the COF section are in fact theoretical predictions |
| Computational-only “upper bound” (not experimental) | Many “enhanced CNT” claims are theoretical and assume ideal packing/defect-free tubes and perfectly dispersed dopants; these should be flagged as computational-only when applicable | DFT/GCMC often predicts higher RT uptake than experiments; such predictions must be labelled computational-only and not mixed with experimental “realistic” ranges | Up to ∼8.5 wt% (theoretical)is reported in this table; several COF systems are predicted to reach ∼5–7 wt% at 298 K and 100 bar under idealized conditions |
| Typical/target Qst (kJ mol−1) in this review | ∼4–7 (typical) | ∼5–8 (without OMS); ∼10–15 (with OMS) | ∼6–10 (typical theoretical); in some designs very high Qst (∼50, theoretical extreme) |
| What raises Qst/capacity | Heteroatom/metal doping, pore-size tuning (ultramicropores), defect engineering (but may introduce components) | Open metal sites (OMS), metal decoration, spillover; pore-size/surface area optimization | Pore confinement + functionalization; metal incorporation may strongly increase Qst (e.g., Pd–H2 interactions were predicted to raise Qst from ∼6 to ∼23 kJ mol−1 in one COF case, but experimental realization remained challenging) |
| Main reproducibility challenges (dominant causes) | Surface heterogeneity, batch-to-batch variation, impurities, pore-size dispersion (broad PSD makes outcomes lab-dependent) | Activation sensitivity, framework defects, metal-site availability variability, spillover inconsistency | Mostly simulation-based literature, crystallinity control, stacking disorder, pore collapse, residual solvents |
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