About | For Authors | For Reviewers | Article | Ethical Guideline | e-Submission |
Sorry.
You are not permitted to access the full text of articles.
If you have any questions about permissions,
please contact the Society.
죄송합니다.
회원님은 논문 이용 권한이 없습니다.
권한 관련 문의는 학회로 부탁 드립니다.
[ Article ] | |
JOURNAL OF SENSOR SCIENCE AND TECHNOLOGY - Vol. 34, No. 3, pp. 163-173 | |
Abbreviation: J. Sens. Sci. Technol. | |
ISSN: 1225-5475 (Print) 2093-7563 (Online) | |
Print publication date 31 May 2025 | |
Received 17 Mar 2025 Revised 09 Apr 2025 Accepted 15 Apr 2025 | |
DOI: https://doi.org/10.46670/JSST.2025.34.3.163 | |
Development of In-Situ Hydrogen Permeation Measurement Technology Based on Volumetric and Manometric Analysis of Polymer Specimen under High Pressure Hydrogen Environment | |
1Department of Measurement Science, University of Science and Technology, Daejeon 34113, Korea | |
Correspondence to : +gghoon0625@gmail.com | |
This is an Open Access article distributed under the terms of the Creative Commons Attribution Non-Commercial License(https://creativecommons.org/licenses/by-nc/3.0/) which permits unrestricted non-commercial use, distribution, and reproduction in any medium, provided the original work is properly cited. | |
Funding Information ▼ |
Two in situ high-pressure permeation measurement systems were developed to assess the hydrogen permeation properties of the polymer sealing materials in high-pressure hydrogen environments. These systems enable real-time monitoring of hydrogen permeation after the injection of high-pressure hydrogen using both volumetric and manometric analyses for the precise quantification of hydrogen gas moles. With the integration of a custom-designed diffusion-permeation analysis program, systems can accurately calculate the key properties such as hydrogen diffusivity, permeability, and solubility. Hydrogen permeation tests were performed on Ethylene Propylene Diene Monomer (EPDM) materials with carbon black fillers, which are commonly used as O-ring seals in high-pressure hydrogen applications, to validate the system performance. The tests were performed across a pressure range of 1–10 MPa, and the results showed a decrease in hydrogen permeability and diffusivity as the pressure increased, whereas the solubility remained constant. This implies that hydrogen permeation in the polymer is mainly influenced by diffusion rather than solubility. In both systems, the H2 uptake of the EPDM specimen conformed to Henry's law. The measurement results of the two systems were consistent with the uncertainties, which confirms the reliability of the two systems for evaluating hydrogen permeability under high-pressure conditions.
Keywords: Hydrogen permeation, Diffusivity, Manometric analysis, In-situ, Diffusion-permeation analysis program |
Owing to its clean energy and high energy density, hydrogen is essential for fuel cells, storage, transportation, and industrial applications [1-8]. However, because of its small molecular size and high diffusivity, hydrogen can permeate materials, posing the risk of leakage and explosion during storage and transport [9,10]. Moreover, hydrogen permeation can cause material embrittlement and degradation, compromising the structural integrity. Therefore, accurate measurement of hydrogen permeability is critical for ensuring the safety and reliability of hydrogen infrastructure [11-20].
Hydrogen permeability measurements are particularly important for assessing the materials used in hydrogen technologies. For example, in storage and transportation systems, O-rings with strong hydrogen barrier properties are essential to prevent leaks in high-pressure tanks, pipelines, and valves [21-30]. Similarly, in fuel cells and hydrogen energy systems, evaluating the permeability of proton exchange membranes (PEMs) and components in fuel cell vehicles (FCEVs) helps improve their efficiency, durability, and safety [31-35].
The increase in the demand for hydrogen necessitates the development of advanced hydrogen barrier materials. Research has focused on enhancing polymer membranes, metal-polymer composites, and hydrogen-resistant coatings to prevent embrittlement and improve material stability [36-39].
Current methods for measuring hydrogen permeability include the differential pressure method, gas chromatography (GC), electrochemical methods, and gravimetric analysis. Despite its widespread use, it detecting low permeation rates is difficult using the differential pressure method [40-43]. Gas chromatography [44-51] offers high precision; however, it is complex and costly. The electrochemical method [51-55] is sensitive, but limited to conductive materials and requires frequent recalibration, whereas the gravimetric method [56-63] is simple but lacks precision for low permeation rates. Optical spectroscopy, catalytic combustion, and semiconductor-based gas sensors offer distinct advantages for permeability measurements. However, optical spectroscopy requires sophisticated instrumentation, catalytic combustion is constrained by selectivity and stability issues, and semiconductor-based sensors are prone to sensitivity drift over time [64-71]. These challenges highlight the necessity for versatile and precise measurement techniques.
This study introduces two novel volumetric and manometric analysis techniques integrated with the differential pressure method and an advanced diffusion-permeation analysis program [72-75]. These methods significantly enhance the measurement accuracy by compensating for temperature and pressure fluctuations. Furthermore, the hydrogen diffusivity, permeability, and solubility of Ethylene Propylene Diene Monomer (EPDM) polymers were assessed, validating the approach through a comparative analysis of the measurement results obtained from two distinct systems. The consistency between the two sets of results within the estimated uncertainties further confirms the reliability of both the systems for evaluating hydrogen permeability under high-pressure conditions. This enhanced measurement method refines the precision of hydrogen permeability assessments and contributes to the development of safer and more efficient sealing materials, such as O-rings, for the hydrogen economy.
Ethylene propylene diene monomer (EPDM) is known for its excellent chemical resistance, superior performance at low temperatures, and stable elasticity over a wide temperature range of -40 to 150°C, which makes it ideal for various industrial applications [76]. The addition of fillers such as silica or carbon black significantly improves the durability and hydrogen barrier properties of EPDM, particularly in high-pressure hydrogen environments [77,78]. Furthermore, high-hardness rubber materials are recognized for their exceptional resistance to degradation.
To develop a high-hardness rubber sample suitable for high-pressure hydrogen applications, an EPDM with a substantial carbon-black filler content was chosen for the measurement. The chemical composition and key properties of the EPDM are listed in Table 1. Permeability tests were performed using disk-shaped specimens, each with an effective diameter of 35 mm and a thickness of 2.2 mm, to ensure a sufficient permeation area while maintaining the mechanical stability under high-pressure conditions.
Chemical Compositions | EPDM composite | |
---|---|---|
Polymer | EPDM | 100 phr |
Filler | carbon black (N774) | 90 phr |
Cure agent | Peroxide | 5 phr |
Key properties | Density (g/cm3) | 1.192 |
Hardness (Shore A) | 90 | |
Tensile strength (kgf/cm2) | 230 |
The molar quantity of hydrogen gas permeating through the polymer in the permeation cell after high-pressure hydrogen injection was measured in real time using the volumetric gas collection method [77-79]. As shown in Fig. 1 (a) and (b), the measurement from the permeation cell was performed within a specially designed cylinder, where variations in the water level were analyzed using an image brightness processing program. As the hydrogen diffused and permeated through the specimen in the permeation cell, it displaced the water inside the cylinder, which resulted in a gradual decrease in the water level, as shown in Fig. 1 (b).
Based on the principles of manometry, the internal pressure of the empty space within the cylinder, P(t), at a given time after pressure injection can be determined as the difference between the atmospheric and hydrostatic pressures, expressed as ρgh(t)[80-82].
(1) |
where, Po(t) indicates the time-varying atmospheric pressure outside the cylinder,ρ is the density of distilled water at room temperature,g is the acceleration owing to gravity, andh(t) is the measured water level inside the cylinder, taken from the surface of the water container as a function of time. By measuring h(t), the volume of hydrogen gas (△V) permeated from the sample in the permeation cell can be determined. Thereafter, using the ideal gas law (PV = nRT), the number of moles of hydrogen gas permeated (△n ) can be calculated as follows [81,82].
(2) |
where, R is the gas constant (8.20544 × 10-5 m3·atm/(mol·K)), T(t) is the temperature inside the cylinder as a function of time, and A is the inner cross-sectional area of the cylinder. The molar quantity of permeated H2, based on the change in the water level owing to hydrogen permeation from the sample, was obtained from Eq. (2).
First, Valve 2 is closed, Valve 1 is opened, and a hydrogen tank pressurizes hydrogen up to 10 MPa and stores it in a buffer tank. Considering the maximum storage pressure of the hydrogen tank (12 MPa), as shown in Fig. 2, the experimental pressure was set to a maximum of 10 MPa. Next, Valve 1 was closed and Valve 2 was opened, which allowed hydrogen to be injected into the specimen in the permeation cell up to the target pressure within a few seconds. The measurement began by recording the time from the moment Valve 2 was opened (t = 0). The quantitative measurement of the permeated hydrogen was recorded using the VM with the cylinder shown in Fig. 2 (b) and the MM with data logger 2 (c).
Fig. 1 (a) and (c) depicts the setup of the hydrogen permeation measurement, which employs a manometric sensor to quantify the molar amount of permeated hydrogen at room temperature. The measurement apparatus comprises a high-pressure permeation cell, as shown in Fig. 1 (a), a logger container featuring a rubber seal, and an integrated commercial USB-type data logger (Fig. 1 (c)). The ELP manometer sensor employed in this study is a commercially available data logger capable of simultaneously recording atmospheric pressure and temperature. Following the injection of high-pressure hydrogen to the permeation cell, the gas permeating through the sample induced a gradual pressure increase within the logger container. Consequently, the pressure (P) and temperature (T) inside the container vary over time. The gas behavior within the container adheres to the ideal gas law. The number of moles of H2 that permeated from the sample was determined by measuring the increase in pressure P(t), over time through manometric measurements at a constant container volume. The total number of moles n(t), corresponding to the pressure increase P(t), in the container can be expressed as follows [81,82]:
(3) |
where, T0, V0, and P0 represent the initial temperature, volume, and pressure of the air inside the container at the starting time, respectively; P(t) is the total pressure, consisting of the initial air pressure (Po) and the time-dependent pressure increase [ΔP(t)] caused by the permeated hydrogen, that is, P(t) = Po + ΔP(t). n0 is the number of moles of the remaining initial air, while Δn(t) corresponds to the time-dependent change in hydrogen moles owing to the pressure increase from the permeated hydrogen. α(t) denotes the rate of change in temperature relative to the initial temperature (T0).
Fig. 2 shows the two developed H2 permeation measurement systems, which enable both volume and pressure measurements of hydrogen permeated through the specimen. The system includes a high-pressure hydrogen tank, permeation cell, graduated cylinder, portable manometer (ELP logger), temperature sensor (UA10, DEKIST Co., Ltd., Yongin, Korea), pressure sensor (UA52, DEKIST Co., Ltd.), digital camera (D800, Nikon Co., Tokyo, Japan), and a computer running the developed program. The temperature and pressure data collected from the USB-based temperature and pressure sensors were used to calculate the amount of hydrogen that permeated through the sample using Eq. (2) for the volumetric method (VM) and Eq. (3) for the manometric method (MM).
The high-pressure hydrogen injection process using the system shown in Fig. 2 (a) is as follows.
The molar amount of hydrogen permeating the specimen was measured using the permeation measurements illustrated in Fig. 2. The molar amount of the diffusing gas per unit area (A), denoted as Q(t), can be expressed as follows [83]:
(4) |
where, C1 represents the concentration at x = 0 in the high-pressure region while l denotes the thickness of the specimen. Considering the experimental setup of the permeation cell, Eq. (4) was derived based on the assumption that the polymer specimen initially had zero concentration within the range of 0 < x < l, and that the concentration at the diffusion exit face (x = l) was effectively maintained at zero.
The infinite-series expansions in Eq. (4) was computed by summing the first 50 terms, as higher-order terms were negligible with values smaller than 10-5. To ensure accuracy, a dedicated diffusion–permeation analysis program was developed to incorporate these 50 terms and calculate the diffusivity using Eq. (4). This approach demonstrated greater precision than the time lag (L) method, which relies on a simplified equation at infinite time given by L = l2 / 6D [83].
The permeability was obtained from the linear slope
(5) |
where, A indicates the hydrogen contact area of the sample, ΔP is the pressure difference between the feed and permeate sides in the permeation cell, and Δl is the specimen thickness. H2 permeability was determined from the steady-state flow rate using Eq. (5). The H2 solubility (S) was obtained by dividing the permeability (P) by the diffusivity (D) as follows [32,36]:
(6) |
Fig. 3 shows an example of analyzing the hydrogen diffusion coefficient ( D ), permeability ( P ), and solubility ( S ) of an EPDM specimen using the developed hydrogen diffusion–permeability analysis program based on the molar amount of H2 measured at a hydrogen injection pressure of 5 MPa. The molar amount of H2 that permeated at each time point was calculated using Eq. (2) for the volumetric analysis or Eq. (3) for the manometric analysis. The analysis process is as follows.
First, after entering the thickness, effective permeation area, experimental pressure difference ( ΔP ), and permeated H2 molar amount for the disk-shaped specimen in the lower-left section of Fig. 3 (a), the curve fitting function, located in the middle-right section of Fig. 3 (a), is executed. Consequently, the lower-right section shows the diffusivity, permeability, and solubility values calculated using Eqs. (4), (5) and (6), yielding D = 2.481 × 10-10 m2/s, = 4.695 × 10-9 mol/m·s·MPa and S = 18.9295 mol/m3·MPa, respectively. Utilizing this specialized analysis program significantly reduces the measurement time and provides additional information, such as a figure of merit (FOM) of 0.8%, which indicates the deviation between the equations and the measured data, as shown in the middle section of Fig. 3 (a). Fig. 3 (b) shows the replotted results with the permeation parameters obtained using the diffusion–permeation analysis program. The blue line represents the results fitted based on Eq. (4) using the analysis program.
Using a custom-designed high-pressure hydrogen permeation measuring system, the permeation characteristics of EPDM reinforced with a carbon black filler were investigated under high-pressure hydrogen conditions ranging from 1 to 10 MPa. Fig. 4 illustrates the pressure-dependent behavior of the permeation rate, permeability, diffusivity, and solubility in the VM and MM.
Fig. 4 (a) illustrates that the hydrogen permeation rate for both the VM and MM increased with pressure; however, the rate of increase progressively diminished at higher pressures. Theoretically, if the permeability remains independent of pressure, Eq. (5) predicts a linear relationship between the permeation rate and pressure passing through the origin. However, the observed reduction in the rate of increase suggests that permeability decreases with increasing pressure, as depicted in Fig. 4 (b).
This trend is consistent with those of previous studies on the pressure dependence of gas permeability in polymers. According to Stern et al. [84] and Naito et al. [85], gas permeation behavior in polymers can be classified based on the relationship between permeability and pressure. Condensable vapors, such as CO, N2O, and organic vapors, exhibit a positive correlation, where permeability increases with pressure. Conversely, permanent gases with extremely low liquefaction temperatures, such as N2 and He, d°isplayed a negative correlation, indicating a decrease in permeability with increasing pressure. Because hydrogen also falls into the category of permanent gases, the results presented in Fig. 4 (b) confirm a similar trend, demonstrating that the hydrogen permeability declines with increasing pressure.
Fig. 4 (c) illustrates a decline in diffusivity with increasing pressure in both the VM and MM. This trend can be attributed to free volume theory, which states that gas molecules migrate through the transient voids generated by the thermal motion of the polymer chains [86,87]. Under high-pressure conditions, the available free volume within the polymer matrix decreases, thereby restricting the molecular mobility and resulting in reduced diffusivity [22].
Fig. 4 (d) indicates that the solubility remained relatively stable in the two methods within the uncertainty range, regardless of the pressure variations. This finding suggests that the observed decrease in permeability at elevated pressures was primarily driven by reduced diffusivity owing to diminished free volume rather than changes in solubility. Additionally, the hydrogen permeation behavior of polymeric materials under high-pressure conditions is governed not only by the dissolution–diffusion mechanism but also by other complex factors, including internal pore structures, pressure-induced morphological changes, and interactions between the polymer matrix and embedded fillers [88].
Using the measured solubility values, the hydrogen uptake was calculated using the following equation [32]:
(7) |
where, S represents the solubility, mH2 is the molecular weight of hydrogen gas (2.016 g/mol), P denotes the pressure, and ds [g/m3] is the density of the polymer specimen. This equation was applied to all the solubility values presented in Fig. 4 (d), and the resulting H2 uptake data in both VM and MM are depicted in Fig. 5.
The behavior of hydrogen dissolution in polymers is typically interpreted using models such as Henry's law and the Langmuir adsorption model. Henry's law states that the amount of gas absorbed by a polymer matrix is directly proportional to the applied pressure, which is applicable when hydrogen is uniformly absorbed by the polymer matrix [89]. Conversely, the Langmuir adsorption model accounts for scenarios in which hydrogen molecules are adsorbed onto specific sites within the polymer or on the filler surfaces, which causes saturation at higher pressures [90-93]. In our findings, the H2 uptake results in the two systems (VM and MM) for the EPDM polymer containing carbon black filler followed Henry's law with a squared correlation coefficient of R2=0.98, indicating a good fit.
In this study, two in-situ measurement systems were developed to evaluate the H2 permeation characteristics of polymer-sealing materials under high-pressure conditions (up to 10 MPa). This system enables precise quantification of hydrogen permeation over time through volumetric and manometric analyses following high-pressure hydrogen injection. Additionally, a custom-built diffusion-permeation analysis program was used to accurately determine the key parameters, including permeability, diffusivity, and solubility.
Using integrated systems, the hydrogen permeation properties of EPDM containing carbon black fillers across a pressure range of 1 MPa to 10 MPa were systematically assessed. The results obtained for the two systems indicated that as the pressure increased, both the permeability and diffusivity exhibited decreasing trends, whereas the solubility remained largely unchanged. These findings suggest that H2 transport in polymers is predominantly governed by diffusion constraints owing to a reduction in the free volume, with the decline in diffusivity being the primary driver of reduced permeability rather than variations in solubility. Moreover, the hydrogen uptake behavior of the EPDM polymer closely followed Henry's law and exhibited a good squared correlation coefficient. The measurement results of the volumetric and manometric systems were consistent with the estimated uncertainties, confirming the reliability of the two systems for evaluating hydrogen permeability under high-pressure conditions.
In summary, the experimental system and analytical approach established in this study provide a robust framework for the quantitative evaluation of the sealing properties of polymer materials in high-pressure hydrogen environments. These advancements could significantly contribute to the optimization and development of sealing materials for hydrogen applications, such as H2 transfer pipelines.
Ji Hun Lee: Conceptualization, Investigation, Methodology, Validation, Writing - original draft, Writing - review & editing.
The authors declare that they have no known competing financial interests or personal relationships that could have appeared to influence the work reported in this paper.
This research was supported by the Korea Institute of Energy Technology Evaluation and Planning (KETEP) grant funded by the Ministry of Trade, Industry and Energy (MOTIE) of the Republic of Korea. (No. RS-2024-00449107)
1. | H. Xie, Q. Yu, H. Lu, Y. Zhang, J. Zhang, Q. Qin, Thermodynamic study for hydrogen production from bio-oil via sorption-enhanced steam reforming: Comparison with conventional steam reforming, Int. J. Hydrog. Energy 42 (2017) 28718–28731.![]() |
2. | R.M. Dell, Hydrogen as an Energy Vector in the 21st Century, In: R. Kalvoda, R. Parsons (Eds.), Electrochemistry in Research and Development, Springer, Boston, 1985, pp. 73–93.![]() |
3. | J.K. Jung, I.G. Kim, K.S. Chung, U.B. Baek, Analyses of permeation characteristics of hydrogen in nitrile butadiene rubber using gas chromatography, Mater. Chem. Phys. 267 (2021) 124653.![]() |
4. | Z. Wang, Z. Li, T. Jiang, X. Xu, C. Wang, Ultrasensitive hydrogen sensor based on Pd(0)-loaded SnO2 electrospun nanofibers at room temperature, ACS Appl. Mater. Interfaces 5 (2013) 2013–2021.![]() |
5. | J.K. Jung, J.H. Lee, High-performance hydrogen gas sensor system based on transparent coaxial cylinder capacitive electrodes and a volumetric analysis technique, Sci. Rep. 14 (2024) 1967.![]() |
6. | C. Ma, A. Wang, Optical fiber tip acoustic resonator for hydrogen sensing, Opt. Lett. 35 (2010) 2043–2045.![]() |
7. | M.A. Haija, A.I. Ayesh, S. Ahmed, M.S. Katsiotis, Selective hydrogen gas sensor using CuFe2O4 nanoparticle based thin film, Appl. Surf. Sci. 369 (2016) 443–447.![]() |
8. | Z. Li, Z. Yao, A. A. Haidry, T. Plecenik, L. Xie, L. Sun, et al., Resistive-type hydrogen gas sensor based on TiO2: a review, Int. J. Hydrog. Energy 43 (2018) 21114–21132.![]() |
9. | N. Liu, M.L. Tang, M. Hentschel, H. Giessen, A.P. Alivisatos, Nanoantenna-enhanced gas sensing in a single tailored nanofocus, Nat. Mater. 10 (2011) 631–636.![]() |
10. | Z. Wang, Y. Hu, W. Wang, X. Zhang, B. Wang, H. Tian, et al., Fast and highly-sensitive hydrogen sensing of Nb2O5 nanowires at room temperature, Int. J. Hydrog. Energy 37 (2012) 4526–4532.![]() |
11. | H.M. Kang, M.C. Choi, J.H. Lee, Y.M. Yun, J.S. Jang, N.K. Chung, et al., Effect of the high-pressure hydrogen gas exposure in the silica-filled EPDM sealing composites with different silica content, Polymers 14 (2022) 1151.![]() |
12. | J.K. Jung, I.G. Kim, K.T. Kim, Evaluation of hydrogen permeation characteristics in rubbery polymers, Curr. Appl. Phys. 21 (2021) 43–49.![]() |
13. | J.K. Jung, I G. Kim, K.-T. Kim, U.B. Baek, S.H. Nahm, Novel volumetric analysis technique for characterizing the solubility and diffusivity of hydrogen in rubbers, Curr. Appl. Phys. 26 (2021) 9–15.![]() |
14. | H. Kang, J. Bae, J. Lee, Y. Yun, S. Jeon, N. Chung, et al., The synergistic effect of carbon black/carbon nanotube hybrid fillers on the physical and mechanical properties of EPDM composites after exposure to high-pressure hydrogen gas, Polymers 16 (2024) 1065.![]() |
15. | J.-K. Jung, K.-T. Kim, N.-K. Chung, U.-B. Baek, S.-H. Nahm, Characterizing the diffusion property of hydrogen sorption and desorption processes in several spherical-shaped polymers, Polymers 14 (2022) 1468.![]() |
16. | S. Nishimura, Fracture behaviour of ethylene propylene rubber for hydrogen gas sealing under high pressure hydrogen, Int. Polym. Sci. Technol. 41 (2014) 27–34.![]() |
17. | J. Yamabe, S. Nishimura, Hydrogen-induced degradation of rubber seals, In: R.P. Gangloff, B.P. Somerday (Eds.), Gaseous Hydrogen Embrittlement of Materials in Energy Technologies, Woodhead Publishing, Sawston, 2012, pp. 12–18.![]() |
18. | N. Aibada, R. Manickam, K.K. Gupta, P. Raichurkar, Review on various gaskets based on the materials, their characteristics and applications, Int. J. Text. Eng. Process 3 (2017) 12–18. |
19. | R.R. Barth, K.L. Simmons, C.W. San Marchi, Polymers for Hydrogen Infrastructure and Vehicle Fuel Systems: Applications, Properties and Gap Analysis, SAND2013-8904, Sandia National Laboratories, Livermore, CA, 2013.![]() |
20. | M. Honselaar, G. Pasaoglu, A. Martens, Hydrogen refuelling stations in the Netherlands: an intercomparison of quantitative risk assessments used for permitting, Int. J. Hydrog. Energy 43 (2018) 12278–12294.![]() |
21. | Y. Wang, Y. Pang, H. Xu, A. Martinez, K.S. Chen, PEM Fuel cell and electrolysis cell technologies and hydrogen infrastructure development – a review, Energy Environ. Sci. 15 (2022) 2288–2328.![]() |
22. | H. Fujiwara, H. Ono, K. Onoue, S. Nishimura, High-pressure gaseous hydrogen permeation test method -property of polymeric materials for high-pressure hydrogen devices (1), Int. J. Hydrogen Energy 45 (2020) 29082–29094.![]() |
23. | J.K. Jung, Y.I. Moon, K.S. Chung, K.-T. Kim, Development of a program for analyzing dielectric relaxation and its application to polymers: nitrile butadiene rubber, Macromol. Res. 28 (2020) 596–604.![]() |
24. | I. Profatilova, F. Fouda-Onana, M. Heitzmann, T. Bacquart, A. Morris, J. Warren, et al., Detrimental impact of trace amount of tetrachlorohexafluorobutane impurity in hydrogen on PEM fuel cell performance, Int. J. Hydrog. Energy 65 (2024) 837–843.![]() |
25. | N.C. Menon, A.M. Kruizenga, K.J. Alvine, C. San Marchi, A. Nissen, K. Brooks, Behaviour of polymers in high pressure environments as applicable to the hydrogen infrastructure, Proceedings of the ASME 2016 Pressure Vessels and Piping Conference (PVP 2016), Vancouver, Canada, 2016, pp. 6B–2016B.![]() |
26. | Y.I. Moon, J.K. Jung, G.H. Kim, K.S. Chung, Observation of the relaxation process in fluoroelastomers by dielectric relaxation spectroscopy, Phys. B Condens. Matter 608 (2021) 412870.![]() |
27. | S. Zhanguo, W. Zhang, A. Abdulwahab, S. Saleem, Y. Yao, A. Deifalla, et al., Comparison of gasoline and hydrogen pathways in order to reduce the environmental hazards of a solar-hydrogen refueling station: evaluation based on life cycle cost and Well-To-Wheel models, Process Saf. Environ. Prot. 173 (2023) 317–331.![]() |
28. | J.K. Jung, J.H. Lee, S.K. Jeon, U.B. Baek, S.H. Lee, C.H. Lee, et al., H2 uptake and diffusion characteristics in sulfur-crosslinked ethylene propylene diene monomer polymer composites with carbon black and silica fillers after high-pressure hydrogen exposure reaching 90 MPa, Polymers, 15 (2022) 162.![]() |
29. | J.K. Jung, U.B. Baek, S.H. Lee, M.C. Choi, J.W. Bae, Hydrogen gas permeation in peroxide?crosslinked ethylene propylene diene monomer polymer composites with carbon black and silica fillers, J. Polym. Sci. 61 (2023) 460–471.![]() |
30. | B.-L. Choi, J. K. Jung, U. B. Baek, B.-H. Choi, Effect of functional fillers on tribological characteristics of acrylonitrile butadiene rubber after high-pressure hydrogen exposures, Polymers 14 (2022) 861.![]() |
31. | C.H. Lee, J.-K. Jung, S.K. Jeon, K.S. Ryu, U.B. Baek, Nuclear magnetic resonance study of O-ring polymer exposed to high-pressure hydrogen, J. Magn. 22 (2017) 478–482.![]() |
32. | J.-H. Lee, Y.-W. Kim, J.-K. Jung, Investigation of the gas permeation properties using the volumetric analysis technique for polyethylene materials enriched with pure gases under high pressure: H2, He, N2, O2 and Ar, Polymers 15 (2023) 4019.![]() |
33. | J.H. Lee, Y.W. Kim, D.J. Kim, N.K. Chung, J.K. Jung, Comparison of two methods for measuring the temperature dependence of H2 permeation parameters in nitrile butadiene rubber polymer composites blended with fillers: the volumetric analysis method and the differential pressure method, Polymers 16 (2024) 280.![]() |
34. | J.H. Lee, Y.W. Kim, N.K. Chung, H.M. Kang, W.J. Moon, M.C. Choi, et al., Multiphase modeling of pressure-dependent hydrogen diffusivity in fractal porous structures of acrylonitrile butadiene rubber-carbon black composites with different fillers, Polymer 311 (2024) 127552.![]() |
35. | C.H. Lee, J.K. Jung, K.S. Kim, C.J. Kim, Hierarchical channel morphology in O-rings after two cycling exposures to 70 MPa hydrogen gas: a case study of sealing failure, Sci. Rep. 14 (2024) 5319.![]() |
36. | J.K. Jung, J.H. Lee, J.S. Jang, N.K. Chung, C. Y. Park, U. B. Baek, et al., Characterization technique of gases permeation properties in polymers: H2, He, N2 and Ar gas, Sci. Rep. 12 (2022) 3328.![]() |
37. | Y. Moon, H. Lee, J. Jung, H. Han, Direct visualization of carbon black aggregates in nitrile butadiene rubber by THz near-field microscope, Sci. Rep. 13 (2023) 7846.![]() |
38. | G.-H. Kim, Y.-I. Moon, J.-K. Jung, M.-C. Choi, J.-W. Bae, Influence of carbon black and silica fillers with different concentrations on dielectric relaxation in nitrile butadiene rubber investigated by impedance spectroscopy, Polymers 14 (2022) 155.![]() |
39. | J.K. Jung, C.H. Lee, U.B. Baek, M.C. Choi, J.W. Bae, Filler influence on H2 permeation properties in sulfur-crosslinked ethylene propylene diene monomer polymers blended with different concentrations of carbon black and silica fillers, Polymers 14 (2022) 592.![]() |
40. | M. Wang, J. Liu, Y. Bai, D. Zheng, L. Fang, Flow rate measurement of gas-liquid annular flow through a combined multimodal ultrasonic and differential pressure sensor, Energy 288 (2024) 129852.![]() |
41. | X. Shi, C. Tan, F. Dong, Oil–gas–water three-phase flow pattern identification through parallel decision trees with differential pressure and ultrasonic sensors, IEEE Trans. Instrum. Meas., 73 (2024) 7508515.![]() |
42. | Q. Yang, N. Jin, Y. Deng, D. Wang, Water holdup measurement of gas-liquid flows using distributed differential pressure sensors, IEEE Sens. J. 21 (2020) 2149–2158.![]() |
43. | Y.-R. Deng, N.-D. Jin, Q.-Y. Yang, D.-Y. Wang, A differential pressure sensor coupled with conductance sensors to evaluate pressure drop prediction models of gas-water two-phase flow in a vertical small pipe, Sensors 19 (2019) 2723.![]() |
44. | J.K. Jung, I.G. Kim, K.S. Chung, Y.-I. Kim, D.H. Kim, Determination of permeation properties of hydrogen gas in sealing rubbers using thermal desorption analysis gas chromatography, Sci. Rep. 11 (2021) 17092.![]() |
45. | J.K. Jung, I.G. Kim, K.S. Chung, U.B. Baek, Gas chromatography techniques to evaluate the hydrogen permeation characteristics in rubber: ethylene propylene diene monomer, Sci. Rep. 11 (2021) 4859.![]() |
46. | J.K. Jung, K.-T. Kim, K.S. Chung, Two volumetric techniques for determining the transport properties of hydrogen gas in polymer, Mater. Chem. Phys. 276 (2022) 125364.![]() |
47. | R. Slater, K. Tharmaratnam, S. Belnour, M.K.-H. Auth, R. Muhammed, C. Spray, et al., Gas chromatography-sensor system aids diagnosis of inflammatory bowel disease, and separates crohn's from ulcerative colitis, in children, Sensors 24 (2024) 5079.![]() |
48. | J.K. Jung, I.G. Kim, K.T. Kim, K.S. Ryu, K.S. Chung, Evaluation techniques of hydrogen permeation in sealing rubber materials, Polym. Test. 93 (2021) 107016.![]() |
49. | F. Hardoyono, K. Windhani, Combination of metal oxide semiconductor gas sensor array and solid?phase microextraction gas chromatography–mass spectrometry for odour classification of brewed coffee, Flavour Fragr. J. 38 (2023) 451–463.![]() |
50. | Z. Huang, W. Yang, Y. Zhang, J. Yin, X. Sun, J. Sun, G. Ren, S. Tian, P. Wang, H. Wan, Miniaturized electrochemical gas sensor with a functional nanocomposite and thin ionic liquid interface for highly sensitive and rapid detection of hydrogen, Anal. Chem. 96 (2024) 17960–17968.![]() |
51. | A. Hinojo, E. Lujan, J. Abella, S. Colominas, Development and characterization of electrochemical hydrogen sensors using different fabrication techniques, Fusion Eng. Des. 204 (2024) 114483.![]() |
52. | W.M. Seleka, K.E. Ramohlola, K.D. Modibane, E. Makhado, Conductive chitosan/polyaniline hydrogel: a gas sensor for room-temperature electrochemical hydrogen sensing, Int. J. Hydrog. Energy 68 (2024) 940–954.![]() |
53. | C. Wang, J. Yang, J. Li, C. Luo, X. Xu, F. Qian, Solid-state electrochemical hydrogen sensors: a review, Int. J. Hydrogen Energy 48 (2023) 31377–31391.![]() |
54. | T. Cowen, S. Grammatikos, M. Cheffena, Molecularly imprinted polymer nanoparticle-carbon nanotube composite electrochemical gas sensor for highly selective and sensitive detection of methanol vapour, Analyst, 149 (2024) 2428–2435.![]() |
55. | E. Gorbova, G. Balkourani, C. Molochas, D. Sidiropoulos, A. Brouzgou, A. Demin, P. Tsiakaras, Brief review on high-temperature electrochemical hydrogen sensors, Catalysts 12 (2022) 1647.![]() |
56. | R. Kendler, F. Dreisbach, R. Seif, S. Pollak, M. Petermann, Method for estimating vapour pressures based on thermogravimetric measurements with a magnetic suspension balance, Thermochim. Acta 664 (2018) 128–135.![]() |
57. | W. Schabel, P. Scharfer, M. Kind, I. Mamaliga, Sorption and diffusion measurements in ternary polymer–solvent–solvent systems by means of a magnetic suspension balance—Experimental methods and correlations with a modified Flory–Huggins and free-volume theory, Chem. Eng. Sci. 62 (2007) 2254–2266.![]() |
58. | J.K. Jung, I.G. Kim, S.K. Jeon, K.S. Chung, Characterizing the hydrogen transport properties of rubbery polymers by gravimetric analysis, Rubber Chem. Technol. 94 (2021) 688–703.![]() |
59. | X. Zhu, W. Ahmed, K. Schmidt, R. Barroso, S.J. Fowler, C.F. Blanford, Validation of an electronic VOC sensor against gas chromatography–mass spectrometry, IEEE Trans. Instrum. Meas. 73 (2024) 1–8.![]() |
60. | L. Quercia, I. Khomenko, R. Capuano, M. Tonezzer, R. Paolesse, E. Martinelli, et al., Optimization of gas sensors measurements by dynamic headspace analysis supported by simultaneous direct injection mass spectrometry, Sens. Actuators B Chem. 347 (2021) 130580.![]() |
61. | Y.R. Shaltaeva, B.I. Podlepetsky, V.S. Pershenkov, Detection of gas traces using semiconductor sensors, ion mobility spectrometry, and mass spectrometry, Eur. J. Mass Spectrom. 23 (2017) 217–224.![]() |
62. | J.A. Imonigie, R.N. Walters, M.M. Gribb, Rapid isothermal gas chromatography?mass spectrometry method for validating a small ion mobility spectrometer sensor, Instrum. Sci. Technol. 34 (2006) 677–695.![]() |
63. | C. Pérès, F. Begnaud, J.-L. Berdagué, Standard gas addition: a calibration method for handling temporal drifts of mass spectrometry-based sensors, Anal. Chem. 74 (2002) 2279–2283.![]() |
64. | R. Xie, S. Guan, Z. Tan, A gas sensor scheme for CO based on optical-feedback linear-cavity enhanced absorption spectroscopy, Opt. Commun. 574 (2025) 131105.![]() |
65. | M. Basso, V. Paolucci, V. Ricci, E. Colusso, M. Cattelan, E. Napolitani, C. Cantalini, A. Martucci, Sol-Gel Pt-VO2 films as selective chemoresistive and optical H2 gas sensors, ACS Appl. Mater. Interfaces 16 (2024) 57558–57570.![]() |
66. | X. Zhang, B. Ojha, H. Bichlmaier, I. Hartmann, H. Kohler, Extensive gaseous emissions reduction of firewood-fueled low power fireplaces by a gas sensor based advanced combustion airflow control system and catalytic post-oxidation, Sensors 23 (2023) 4679.![]() |
67. | D. Del Orbe Henriquez, I. Cho, H. Yang, J. Choi, M. Kang, K. S. Chang, et al., Pt nanostructures fabricated by local hydrothermal synthesis for low-power catalytic-combustion hydrogen sensors, ACS Appl. Nano Mater. 4 (2020) 7–12.![]() |
68. | S. Tamura, N. Imanaka, Low-temperature operable catalytic combustion-type CO gas sensors, Bunseki Kagaku 70 (2021) 327–334.![]() |
69. | A. Alaghmandfard, S. Fardindoost, A.L. Frencken, M. Hoorfar, The next generation of hydrogen gas sensors based on transition metal dichalcogenide-metal oxide semiconductor hybrid structures, Ceram. Int. 50 (2024) 29026–29043.![]() |
70. | S.-K. Kwon, J.-N. Kim, H.-G. Byun, H.-J. Kim, Low-power and cost-effective readout circuit design for compact semiconductor gas sensor systems, Electrochem. Commun. 169 (2024) 107834.![]() |
71. | Y. Li, Z. Yuan, H. Ji, F. Meng, H. Wang, Response surface method analysis of gas-sensitive properties: investigating the influence of external environment on the performance of semiconductor gas sensors, IEEE Trans. Ind. Electron. 71 (2023) 11661–11670.![]() |
72. | J.H. Lee, J.K. Jung, Development of image-based water level sensor with high-resolution and low-cost using image processing algorithm: application to outgassing measurements from gas-enriched polymer, Sensors 24 (2024) 7699.![]() |
73. | J.K. Jung, I.G. Kim, S.K. Jeon, K.-T. Kim, U.B. Baek, S.H. Nahm, Volumetric analysis technique for analyzing the transport properties of hydrogen gas in cylindrical-shaped rubbery polymers, Polym. Test. 99 (2021) 107147.![]() |
74. | J.K. Jung, J.H. Lee, S.K. Jeon, N.H. Tak, N.K. Chung, U.B. Baek, et al., Correlations between H2 permeation and physical/mechanical properties in ethylene propylene diene monomer polymers blended with carbon black and silica fillers, Int. J. Mol. Sci. 24 (2023) 2865.![]() |
75. | J.K. Jung, K.-T. Kim, U.B. Baek, Simultaneous three-channel measurements of hydrogen diffusion with light intensity analysis of images by employing webcam, Curr. Appl. Phys. 37 (2022) 19–26.![]() |
76. | R. Karpeles, A.V. Grossi, EPDM rubber technology, In: A.K. Bhowmick, H. Stephens (Eds.), Handbook of Elastomers, CRC Press, Boca Raton, 2000, pp. 863–894.![]() |
77. | J.K. Jung, Review of developed methods for measuring gas uptake and diffusivity in polymers enriched by pure gas under high pressure, Polymers 16 (2024) 723.![]() |
78. | J.K. Jung, K.T. Kim, U.B. Baek, S.H. Nahm, Volume dependence of hydrogen diffusion for sorption and desorption processes in cylindrical-shaped polymers, Polymers 14 (2022) 756.![]() |
79. | J.K. Jung, S.K. Jeon, K.-T. Kim, C.H. Lee, U.B. Baek, K.S. Chung, Impedance spectroscopy for in situ and real-time observations of the effects of hydrogen on nitrile butadiene rubber polymer under high pressure, Sci. Rep. 9 (2019) 13035.![]() |
80. | J.K. Jung, Y.I. Moon, K.S. Chung, Dielectric relaxation in a fluoroelastomer and ethylene propylene diene monomer observed by using impedance spectroscopy, J. Korean Phys. Soc. 76 (2020) 416–425.![]() |
81. | J.K. Jung, J.H. Lee, Y.W. Kim, N.K. Chung, Development of portable gas sensing system for measuring gas emission concentration and diffusivity using commercial manometric sensors in gas exposed polymers: application to pure gases, H2, He, N2, O2 and Ar, Sens. Actuators B Chem. 418 (2024) 136240.![]() |
82. | J.K. Jung, C.H. Lee, M.S. Son, J.H. Lee, U.B. Baek, K.S. Chung, et al., Filler Effects on H2 diffusion behavior in nitrile butadiene rubber blended with carbon black and silica fillers of different concentrations, Polymers 14 (2022) 700.![]() |
83. | J. Crank, The Mathematics of Diffusion, Oxford University Press, Oxford, 1979. |
84. | S. Stern, S. Fang, R. Jobbins, Permeation of gases at high pressures, J. Macromol. Sci. Part B Phys. 5 (1971) 41–69.![]() |
85. | Y. Naito, D. Bourbon, K. Terada, Y. Kamiya, Permeation of high?pressure gases in poly (ethylene?co?vinyl acetate), J. Polym. Sci. B Polym. Phys. 31 (1993) 693–697.![]() |
86. | G. Choudalakis, A. D. Gotsis, Free volume and mass transport in polymer nanocomposites, Curr. Opin. Colloid Interface Sci. 17 (2012) 132–140.![]() |
87. | C.H. Lee, S.-H. Park, J.K. Jung, K.-S. Ryu, S.H. Nahm, J. Kim, et al., 11B nuclear magnetic resonance study of boron nitride nanotubes prepared by mechano-thermal method, Solid State Commun. 134 (2005) 419–423.![]() |
88. | M. Sadrzadeh, M. Amirilargani, K. Shahidi, T. Mohammadi, Gas permeation through a synthesized composite PDMS/PES membrane, J. Membr. Sci. 342 (2009) 236–250.![]() |
89. | R. Sander, Compilation of Henry's law constants (version 4.0) for water as solvent, Atmos. Chem. Phys. 15 (2015) 4399–4981.![]() |
90. | D.D. Do, H.D. Do, K.N. Tran, Analysis of adsorption of gases and vapors on nonporous graphitized thermal carbon black, Langmuir 19 (2003) 5656–5668.![]() |
91. | J.K. Jung, A. Faisal, Y.S. Lee, K.-T. Kim, Calibration of voltage transformer test set using an error simulator, Meas. Sci. Technol. 26 (2015) 095004.![]() |
92. | J.K. Jung, A. Faisal, Y.S. Lee, K.-T. Kim, Fabrication of capacitor–resistor bank for calibrating commercial capacitance and tan δ measuring bridges, IEEE Trans. Instrum. Meas. 64 (2015) 1564–1569.![]() |
93. | J.K. Jung, E. So, S.H. Lee, D. Bennett, Comparison of systems between KRISS and NRC to evaluate the performance characteristics of a 400-kV capacitive voltage divider, IEEE Trans. Instrum. Meas. 60 (2011) 2634–2641.![]() |
The Journal of Sensor Science and Technology is the official journal of the Korean Sensors Society
#714, 22, Teheran-ro 7-gil, Gangnam-gu, 06130, Republic of Korea