To produce hydrogen under high pressure using non-noble materials as electrodes, we tested various separators, alkaline membranes, and AEMs. Our focus was on the most effective way to produce pure hydrogen with the gas-diffusion electrodes described above. The cell design posed challenges for the separators, especially the no-gap design with the dry hydrogen side, which is atypical for alkane technology. The process efficiency is known to be highly dependent on the operating temperature [45]. Therefore, all membranes were tested at 70°C to keep uniform operating condition, despite some AEM membranes starting to degrade at this temperature unlike others that were capable of withstanding higher temperatures. Figure 5 compares the performance when two different separators, the UTP220 from AGFA and the Celgard 5550, were used.
The measurements with the separators were conducted with a 6 mol/l-1 KOH solution, but the results between the separators were significantly different. The Agfa UTP220 separator registered the highest efficiency, performed well and is temperature stable. Its power density of up to 800 mA cm− 2 at less than 1.9 V is remarkable, but this is only possible because the membrane has satisfactory water transport and a low resistance of only 16 mOhm. However, the Celgard 5550 separator is registering limited power output due to issues with water transport and higher resistance. Both separators, despite the promising power density of the UTP foil, are unable to generate a higher differential pressure as in this case differential pressure as in the range of 2 bar-4 bar. This is due to the general open pore structure of a separator compared to a membrane [36]. To overcome the problem, the separators were replaced with the alkane membrane FAAM20 from the Fumatech company. As mentioned in the previous paper [45], the performance of the cell is strongly dependent on the electrode structure, which directly affects the microscopic water and gas management. The membrane’s performance, along with the performance of the two separators, was measured using a 6 mol/L KOH solution. The total power output of the cell is rather low in the case of the membrane, at 300 mA cm− 2 and 1.85 V. The initial voltage drops below 1.23 V, indicating that the membrane is not gas-stable in this configuration. So, further testing was carried out with AEM membranes Sustainion X37, Tokuyama A201 and the Fumatech FAS 50, which were chosen as they are all suitable for use in a light alkaline medium with sub 1 mol/L KOH or even with pure water, so the testing parameters where changed here to 1 mol/L KOH. Another test with the Sustainion membrane resulted in a high-power density of up to 750 mA cm− 2 with only 2 V, but its lifespan and power density are limited by water transport. This AEM shows unstable behaviour during initial operation: thus, it is important to avoid fast power changes or membrane dry out, as this can cause damage. The initial voltage also drops below 1.23 V indicates that the membrane operation is not stable in this configuration at least with higher pressure.
The high gas mixing leads to the formation of an explosive gas, making the operation of this membrane too dangerous for further applications. The A201 from Tokuyama has an output of 350 mA cm− 2 at 2 V and 2 bars. It is pressure-stable up to 60 bars, even though the power is limited. The open circuit voltage of 1.3 V also indicates a high level of tightness. The FAS 50 is the only membrane capable of building up a high differential pressure without any special treatment and with high power densities. It is possible to achieve 500 mA cm− 2 with 2 V. These power density, combined with light KOH and stable, reproducible power, show great promise
The measured characteristics in Fig. 5 indicate that the FAS 50 exhibits highly stable pressure behaviour, even at high differential pressures. The idle voltage is above 1.3 V, which is quite high in comparison to the reversible cell of 1.23V at standard conditions. This is caused by the potential from the Nickel electrode, as described initially. Figure 6 shows the voltage offset between the curves, which is linked to increased pressure. The mean offset value is between 2 bar and 60 bar, with a value of 0.0547V. At 85 mA cm− 2, the curve progression is linear, and the voltage offset is small. From 2 bar to 20 bars, the voltage offset exhibits slight variability. Above 300 mA cm− 2, the offset decreases from 0.03V to 0.02V due to improved mass transport. Smaller gas bubbles can easier tunnel through the small pores of the electrodes. At higher pressures, this effect is less significant than the differential pressure, as seen in the voltage offset from the 60- bar curve. After reaching 600 mA cm− 2, the voltage offset is slightly increasing from 0.05V to 0.08V.
The voltage offset is also observed in the impedance spectra for the different pressures presented in Fig. 7. The impedance was measured at 125 mA cm−², at 70°C, with 1 mol/l KOH. The resistance, measured with the Impedance measured Resistance is 31 mOhm at 20 bar, 30 mOhm at 40 bar, and 31.7 mOhm at 60 bars. For all measurements, the variables that can influence the impedance as in[48] were kept the same to avoid measurement inaccuracies.
To lower the resistance of the membrane also the FAS 30 was tested, with the same membrane structure, but thinner. This membrane was also able to generate up to 80 bar differential pressure between the hydrogen and oxygen side. The measured data is shown in Fig. 8.
The membrane in this design offers lower resistance compared to the FAS 50, resulting in higher power output at less cell voltage. For optimizing the connection between electrodes and membrane, the cell design must be adapted to achieve a reliable contact pressure. The 2 bar measurement shows insufficient contact at higher densities, while at 20 bar and 40 bar, the pressure at the membrane-electrode assembly is higher, resulting in better contact and increased power output. At 60 bar and 80 bar, the curve progression shifts towards higher power above 300 mA cm-2. This is due to mass transport issues caused by water and oxygen, which is evident in the impedance measurement shown in Fig. 9.
With the measured data it is possible to simulate the behaviour inside the electrolyser cell. Depending on the frequency of the impedance the behaviour of the membrane, the electrodes and the mass transport could be estimated. The model is used to describe the electrochemical process including both electrodes and the membrane and is shown in Fig. 2.
The trend was generated from the model outputs as shown in Fig. 10. It shows the comparison between the simulation data with the measured data. The rectangle points represent measured impedance and the curve represents simulation trend. The simulation was carried out for all the measured impedances ranging from 20 bar to 80bar. It is important to note that the 20- bar measurement was used solely as an example. In the model a simple ohmic resistance for the membrane and complex resistances for each electrode are used, as shown in Fig. 2. To explain the complex multi-physics behaviour of the porous Nickel structure, a constant phase element is required for the electrode. The constant phase element (CPE) is an important electrochemical modelling element used in the characterization of electrode systems [49–51]. In contrast to an ideal capacitor, the CPE represents a non-ideal, frequency-dependent capacitance and enables a more precise description of diffusion processes and non-linearity`s on electrode surfaces. Its complex impedance behaviour is represented by a phase angle (α) that can better represent the dynamic electrode processes. The value α = 1 gives an ordinary capacitor, α = 0 is a resistor, and α = 0.5 corresponds to the Warburg element used to model diffusion processes. Table 2 presents the results of the simulation model for impedance measurements conducted at 20, 40, 60, and 80 bars.
Table 2
Simulation results of the EIS measurement for the FAS30 from 20 to 80 bar
Pressure | HER electrode | Membrane | OER electrode | Error of Simulation |
20 bar | V = 291 mF α = 675 m R = 5.29 mOhm | R = 27 mOhm | V = 1330 mF α = 669 m R = 18.5 mOhm | 1,8% |
40 bar | V = 392 mF α = 772 m R = 6 mOhm | R = 29 mOhm | V = 934 mF α = 664 m R = 21.6 mOhm | 2,13% |
60 bar | V = 262 mF α = 716 m R = 5,99 mOhm | R = 31 mOhm | V = 555 mF α = 638 m R = 23 mOhm | 2,43% |
80 bar | V = 335 mF α = 865 m R = 3,38 mOhm | R = 40.9 mOhm | V = 231 mF α = 586 m R = 28.3 mOhm | 1,15% |
The results are divided into columns for the three main simulation groups: membrane, HER and OER. The specified error indicates the deviation of the simulated values from the measured points. The values of the hydrogen electrode exhibit only slight changes with increasing pressure. The membrane resistance increases slightly with pressure, from 27 mOhm to 31 mOhm at 60 bar and up to 41 mOhm at 80 bar. The values of the HER change continuously with increasing pressure. α decreases from 669 mOhm to 586 mOhm, resistance increases from 18.5 mOhm to 28.3 mOhm, and V decreases from 1.33 F to 231 mF. The maximum failure in the simulation is 2.43% for the 60- bar characteristic curve. The increase in membrane resistance is linked to water transport limitations and could also be caused by membrane aging due to high temperature mixed with KOH. Some uncertainties due to aging must be taken into account, since there was a long run before the 80 bar measurement. A more detailed study of the aging effect will be presented soon in another papers.
Water transport through the cell is a critical component. The rise in resistance and decrease in Farad indicate a change in the behaviour on the OER. The decrease in parameter α suggests a change in transport behaviour from a capacitor more to a Wartburg Element. It means that the transport and oxygen evolution issues by higher pressure rising. The slight decrease of resistance and changes of α from Wartburg to a capacitor behaviour shows the improvement on the HER electrode which is linked to a smaller bubble size of the hydrogen due to higher pressure.
For a clearer representation the values of Table 1 are also shown in Fig. 11 (in a dimensionless way).
For the HER, the changes are not very pronounced, in case that the influence is very slight for the overall performance. At the HER, at 60 bar some decreases of phase and amplitude are noticeable, which could be a sign for instabilities. The most noticeable thing in Fig. 11 is the significant drop in the phase of the OER. This change towards a Warburg element can be explained with distinctive diffusion problems at the oxygen electrode where gas bubbles are formed in liquid electrolyte. At higher pressure difference across the membrane could lead to strong back diffusion of hydrogen gas which disturbs especially the mass transport at the OER.
Additionally, in Fig. 12s the significant results of the simulation as a function of the excitation frequency are shown. As given in literature [52], it can be seen that the dynamic operational conditions are at play[52]. This significance describes the influence of the individual simulation constants on the resulting graph at various frequencies of the impedance measurement. The hydrogen electrode is described by HER [α; V; R], which have a smaller influence on the curve and which are mostly focused on high frequencies. The OER [α; V; R] describe the oxygen electrode and the mass transport, respectively. The simulation correlates perfect to the Measured data. Starting by 60 bar in Fig. 8 the mass transport limitations are shown in the measurement above 300mA, this also could be seen over the changes in the OER behaviour in the simulation. The changes occur surly before 60 bar also, the impact is at 60 bar the first time high enough to see it measured. They are significant for the overall reaction and change during the rise of the hydrogen pressure, as shown in Table 2. The resistance R of the membrane has a significant impact especially at high frequencies.
The simulation confirms that the membrane and OER have the greatest influence on the electrolyzer's performance. It also shows that increasing pressure difference negatively affects the behaviour of the mass transport system at the OER and membrane, reducing performance. However, it is important to note that the achieved pressures at this power density are noteworthy. As a differential pressure with a 'dry' HER electrode, these research results are unique and offer great potential for future applications.