$$\rightleftharpoonup{xx}$$
$$\longleftharp{xx}$$,
$$\longrightharp{xx}$$,
The electric circuits illustrated in Figure 3, Figure 4, Figure 5, and Figure 6 operate as follows: A variac (V), connected to the 230 V AC grid, regulates the input voltage and supplies it to a neon transformer (T), which steps up the voltage to high-voltage AC. This high-voltage AC is then converted to high-voltage DC by a bridge rectifier composed of diodes (D1-D4). The resulting DC signal charges the capacitors (Cx), and the current is distributed across multiple branches through additional diodes (Dx). Bleeder resistors (Rx) are included to ensure a gradual discharge of the capacitors after the system is shut down. In the monopolar discharge configuration, a spark gap (SG) is used to interconnect the grounded terminals of capacitors on the inactive polarity side.
Figure 7 illustrates a comparative analysis of the current and voltage pulse profiles for monopolar positive, monopolar negative, and bipolar flashover plasma discharges. The pulse duration of the flashover discharge was approximately two orders of magnitude shorter than that of the monopolar pulses (0.6 µs vs. 60 µs, respectively). Moreover, the peak current of the flashover discharge (3.4 A) was significantly higher compared to the monopolar positive (60 mA) and negative (30 mA) pulses. In the case of monopolar pulses, plasma filaments propagate along the water surface. Conversely, for the flashover discharge, a plasma channel is established through the gas-water interface between the cathode and anode. When plasma filaments of opposite polarities converge at the water surface, they create a low-impedance conductive plasma channel, enhancing the mobility of charged particles. This reduction in impedance is associated with the shorter pulse duration observed in the flashover discharge regime.
Figure 8 presents the LTspice32 simulation of the potential difference during capacitor charging and rapid discharge, corresponding to the electrical circuits shown in Figure 4, Figure 5, and Figure 6. The simulation illustrates capacitor charging through AC-to-DC conversion via a high-voltage bridge rectifier. As plasma discharge cannot be directly simulated in LTspice, a voltage-controlled switch was implemented to emulate breakdown. Upon triggering, a rapid voltage drop occurs. While the detailed shape of the discharge pulse could not be modeled-due to its dependence on factors such as pressure, temperature, humidity, electrode gap, and water conductivity-the simulation clearly demonstrates the functionality of the proposed circuits and their ability to generate pulsed signals with various polarity configurations.
Figure 9 plots the energy per pulse and power consumption for the three types of discharges. The power input for the positive monopolar discharge was measured at 1.8 W, the negative monopolar discharge at 1.6 W, and the flashover discharge at 1.2 W. Therefore, at a given plasma power, the plasma treatment duration directly corresponds to the total energy input. A detailed description of the energy measurement methodology can be found in8.
Figure 10 depicts the changes in water chemistry after 75 min of plasma treatment in an air atmosphere using the three discharge types. Key parameters analysed include pH, oxidation-reduction potential (ORP), electrical conductivity (EC), and the concentrations of reactive oxygen (hydrogen peroxide H2O2) and nitrogen species (nitrite NO2- and nitrate NO3-). Among the three discharges, the flashover discharge induced the most pronounced chemical changes and the highest RONS production. Despite requiring the lowest power input (1.2 W, Figure 9), the flashover discharge exhibited the highest treatment efficiency. This can be attributed to its short pulse duration, which prevents streamers from transitioning into hot arcs with significant ohmic dissipation, thereby enhancing ionization probability and reactive species generation.
Additionally, the flashover discharge establishes a plasma channel between two oppositely charged electrodes positioned at the plasma-water interface, extending approximately 5 cm in length. This configuration significantly increases the plasma-water interaction area compared to monopolar pulses, thereby enhancing reactive species production and facilitating more effective treatment of the liquid phase.
All PFAS samples were analyzed by liquid chromatography-mass spectrometry. A column (1.8 µm, 50 × 2.1 mm) was used for the analysis. To ensure sample stability, they were diluted 1:1 with methanol, and 1 mL of the diluted sample was transferred into a plastic cation vial. Defluorination was assessed by measuring the concentration of free fluoride ions in the water samples using a combination fluoride electrode.
Figure 11 discusses the degradation of perfluorooctanesulfonic acid (PFOS) over time for initial concentrations of 14 µg·L−1 ± 5% and 240 µg·L−1 ± 5%. The flashover discharge demonstrated the highest PFOS degradation efficiency while requiring the lowest energy input. Consequently, subsequent experiments were conducted exclusively with the flashover discharge to optimize treatment performance.
Figure 12 demonstrates the degradation of a PFAS matrix, consisting of molecules of varying chain lengths, along with detected degradation byproducts. While long-chain PFAS exhibited degradation efficiencies exceeding 92% after 75 min of treatment, shorter-chain PFAS showed significantly lower degradation rates. Furthermore, short-chain PFAS compounds (perfluorohexanoic acid (PFHxA), perfluoropentanoic acid (PFPeA), and perfluorobutanoic acid (PFBA)) emerged as degradation byproducts of longer-chain molecules, with no observable degradation of these shorter species. This can be explained by the distinct physicochemical properties of PFAS. Long-chain PFAS, possessing strong surfactant properties, tend to accumulate at the gas-liquid interface or adhere to surfaces, facilitating interaction with plasma-generated energetic species. In contrast, short-chain PFAS exhibit greater hydrophilicity and tend to remain dispersed in the bulk solution, limiting their direct exposure to plasma33. As previously reported31, the primary degradation pathway for PFAS in plasma systems involves interactions with plasma-generated reactive species such as electrons, ions, hydroxyl radicals and solvated electrons. Due to their short lifetimes, these species are primarily confined to the air-water interface. Consequently, long-chain PFAS, which preferentially accumulate at the surface, undergo more efficient degradation, whereas short-chain PFAS, which remain dissolved in the bulk solution, are less affected. In the same study, PFAS degradation was evaluated both with and without air purging. The concentration of reactive species was significantly higher in the non-purged system, which slightly enhanced the degradation of short-chain PFAS. However, this also led to increased energy dissipation within the plasma zone, resulting in reduced degradation efficiency for long-chain PFAS.
Most PFAS molecules function as anionic surfactants due to their negatively charged terminal functional groups (like e.g. RCOO-, RSO3-)33. To enhance the degradation efficiency of short-chain PFAS, which exhibit weaker surfactant properties, a cationic surfactant, Hyamine 1622, was added at a flow rate of 4 µM·min−1. This surfactant interacts with the negatively charged PFAS headgroups, forming ion pairs that facilitate transport to the plasma-water interface, thereby significantly improving degradation efficiency. The primary degradation pathway is proposed to involve interactions between PFAS-Hyamine complexes and plasma-generated electrons and ions31.
Figure 13 shows the degradation of the same PFAS matrix as in Figure 12, but with the addition of the surfactant. A comparison of Figures 12 and 13 clearly demonstrates that surfactant dosing substantially improves degradation efficiency for both long-chain and short-chain PFAS molecules. After 10 min of treatment, long-chain PFAS degradation exceeded 90%, reaching over 97% after 75 min. Similar to the results observed in the absence of surfactant, short-chain PFAS require a longer degradation time, partly due to their formation as degradation byproducts of longer-chain compounds. However, the introduction of Hyamine 1622 significantly enhances the degradation of short-chain PFAS. Specifically, PFBA treatment results improved from 19% recovery to 53% degradation, while PFBS degradation increased from 22% to 95% after 75 min of treatment. PFAS concentrations prior to treatment and following treatment, both with and without surfactant dosing, are presented in Table 1.
Furthermore, degradation byproducts, including PFHxA and PFPeA, were detected. However, unlike in the previous experiments, their concentrations declined after 20 min for PFHxA and 30 min for PFPeA. After 75 min of treatment, their concentrations approached the detection limit, indicating progressive chain-shortening of PFAS degradation intermediates. Additionally, defluorination efficiency improved from 48% to 82% (Figure 14), further supporting the observed degradation trends and suggesting a high degree of PFAS mineralization.
Additionally, PFAS-contaminated groundwater samples were treated with and without surfactant addition for 75 min (Figure 15). The initial PFAS concentrations are presented in Table 2. These samples were collected from shallow aquifers in the Netherlands, however, due to confidentiality agreements, the exact locations cannot be disclosed. Compared to the results shown in Figures 12 and 13, the overall degradation efficiency was lower in both cases-with and without surfactant dosing. Notably, the degradation of short-chain PFAS containing carboxylic functional groups, such as PFPeA and PFBA, remained limited even with surfactant dosing, reaching only 40% and 2% removal, respectively. This reduced efficiency is likely due to the high concentrations of competing ions present in the groundwater (Table 3), which may hinder the formation of PFAS-Hyamine complexes and thus limit their degradation. These findings suggest that highly contaminated samples may benefit from pretreatment to reduce ion concentrations or may require extended treatment durations. Remarkably, a substantial decrease in both total organic and inorganic carbon was observed in all cases (Table 3), indicating that plasma treatment is capable of degrading not only PFAS but also a broad range of other substances in solution-highlighting its potential as a versatile water treatment technology.

Figure 1: Electrode configurations for various plasma discharge types. Red circles denote electrodes with positive polarity, blue circles indicate electrodes with negative polarity, purple circles represent electrodes connected to high-voltage AC, and black circles correspond to grounded electrodes due to their connection with grounded water in the reactor. (A) monopolar positive discharge, (B) monopolar negative discharge, (C) bipolar flashover discharge, (D) AC arc discharge, (E) DC arc discharge, and (F) glow discharge. Please click here to view a larger version of this figure.

Figure 2: Photo of the Hyperbolic Vortex Plasma setup: 1. Peristaltic pumps; 2. pH, oxidation reduction potential (ORP), and electrical conductivity (EC) probes; 3. Transmitter; 4. BNC connectors for voltage and current signal measurement; 5. Hyperbolic funnel; 6. Stainless steel electrodes; 7. High-voltage probe; 8. Current transformer; 9. Custom made electric circuit; 10. Neon-transformer; 11. Funnel lid with installed electrodes, ventilation, and gas line connections; 12. Gas detector; 13. Grounded water inlets and outlets to the cabinet; 14. Water reservoir. Please click here to view a larger version of this figure.

Figure 3: Electric circuit diagram of the high voltage power supply used for experiments. (A) DC arc plasma discharge, (B) AC arc plasma discharge. Please click here to view a larger version of this figure.

Figure 4: Electric circuit diagram of the high voltage power supply used for the experiments with bipolar flashover and glow discharges. (A) Electric circuit, (B) photograph of the bipolar flashover plasma discharge in operation. Please click here to view a larger version of this figure.

Figure 5: Electrical circuit diagram of the high-voltage power supply used for experiments with monopolar positive discharge. (A) Electric circuit, (B) photograph of the monopolar positive plasma discharge in operation. Please click here to view a larger version of this figure.

Figure 6: Electric circuit diagram of the high voltage power supply used for experiments with monopolar negative discharge. (A) Electric circuit, (B) photograph of the monopolar negative plasma discharge in operation. Please click here to view a larger version of this figure.

Figure 7: Pulse characteristics of current and voltage. (A,B) For positive and negative monopolar discharges, (C,D) for bipolar flashover discharge. Please click here to view a larger version of this figure.

Figure 8: Simulation of potential difference during capacitor charging and rapid discharge in LTspice. (A) For flashover discharge and (B) for positive and negative monopolar discharges. Please click here to view a larger version of this figure.

Figure 9: Energy characteristics for three different types of bi- and monopolar discharges: bipolar flashover, positive monopolar, and negative monopolar. (A) Energy per pulse, (B) plasma power. Please click here to view a larger version of this figure.

Figure 10: Change in the water chemical properties, pH, EC, ORP, production of reactive oxygen (H2O2), and nitrogen species (NO2− and NO3−), after 75 min of treatment for three different types of bi- and monopolar discharges: bipolar flashover, positive monopolar, and negative monopolar. Please click here to view a larger version of this figure.

Figure 11: Degradation of PFOS over time at different concentrations. The results compare three discharge modes: bipolar flashover, positive monopolar, and negative monopolar discharges. (A) 14 µg·L−1 ± 5%, (B) 240 µg·L−1 ± 5%. Please click here to view a larger version of this figure.

Figure 12: Conversion of the PFAS matrix over time in artificial effluent. Negative values indicate PFAS recovery. (A) PFAS matrix conversion, (B) identified degradation byproducts. Please click here to view a larger version of this figure.

Figure 13: Conversion of the PFAS matrix over time in artificial effluent under constant dosing of Hyamine 1622. (A) PFAS matrix conversion, (B) identified degradation byproducts. Please click here to view a larger version of this figure.

Figure 14: PFAS matrix defluorination in artificial effluent over time under air plasma discharge with and without constant Hyamine 1622 surfactant dosing. Please click here to view a larger version of this figure.

Figure 15: PFAS conversion in contaminated groundwater after 75 min of treatment with energy input of 1.2 kWh·m-3 with and without Hyamine 1622 dosing. A negative value indicates PFAS recovery. Please click here to view a larger version of this figure.
| Name | Formula | Initial concentration (µg·L-1) | Final concentration without surfactant dosing (µg·L-1) | Final concentration with surfactant dosing (µg·L-1) |
| PFDA | C10HF19O2 | 6.2 | 0.12 | 0.12 |
| PFNA | C9HF17O2 | 11.8 | 0.41 | 0.47 |
| PFOS | C8HF17O3S | 8.7 | 0.65 | 0.22 |
| PFOA | C8HF15O2 | 16.3 | 1.20 | 0.52 |
| PFHpA | C7HF13O2 | 13.9 | 3.94 | 0.17 |
| PFBS | C4HF9O3S | 19.1 | 16.37 | 0.90 |
| PFBA | C4HF7O2 | 10.3 | 12.69 | 4.81 |
Table 1: Concentrations of PFAS compounds spiked into artificial effluents before and after treatment, with and without Hyamine 1622 dosing.
| Name | Formula | Initial concentration / µg·L-1 | Final concentration without surfactant dosing (µg·L-1) | Final concentration with surfactant dosing (µg·L-1) |
| PFOS | C8HF17O3S | 5.0 | 4.3 | <0.03 |
| PFOA | C8HF15O2 | 2.4 | 0.8 | <0.02 |
| PFHpA | C7HF13O2 | 0.9 | 0.4 | <0.05 |
| PFHxS | C6HF13O3S | 0.6 | 0.2 | <0.05 |
| PFHxA | C6HF11O2 | 5.5 | 3.6 | 0.3 |
| PFPeA | C5HF9O2 | 2.3 | 2.2 | 1.4 |
| PFBS | C4HF9O3S | 23.8 | 17.9 | 1 |
| PFBA | C4HF7O2 | 2.7 | 3 | 2.6 |
Table 2: Concentrations of PFAS compounds in groundwater before and after treatment, with and without Hyamine 1622 dosing.
| Substance | Without surfactant | With surfactant |
| 0 min | 75 min | 0 min | 75 min |
| Inorganic Carbon | 562 | 475 | 641 | 480 |
| Total Organic Carbon | 252 | 226 | 257 | 221 |
| Sulfate | 396 | 426 | 420 | 442 |
| Chloride | 2000 | 2160 | 2000 | 2160 |
| Sodium | 1692 | 1756 | 1660 | 1788 |
| Potassium | 552 | 578 | 532 | 588 |
| Magnesium | 133 | 122 | 128 | 117 |
Table 3: Changes in water content of some substances in mg·L-1 in groundwater before and after treatment with and without surfactant dosing.