2.1. Solvation energy difference in two-immiscible electrolyte
Figure 1 explains the working principle of how the cation solvation switching in two-immiscible electrolyte induces voltage between identical ion-hosting electrodes. A sodium salt of sodium bis(trifluoromethylsulfonyl)imide (NaTFSI) was dissolved in distilled (DI) water (yellow dye) and an ionic liquid (red dye) of 1-Ethyl-3-methylimidazolium bis(trifluoromethylsulfonyl)imide (EmimTFSI) as shown in Fig. 1a. The two-immiscible electrolyte comprises an upper aqueous (Aq) phase and a lower ionic liquid (IL) phase. To ensure the immiscibility between Aq and IL phase, the height of the interface was monitored (Fig. S3) and the degree of mixing was assessed using thermal galvanic analysis (TGA) (Fig. S4) 23–25.
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)
The intercalation of cations (in this case, Na+) into CuHCFe lattice induces a change in the Gibbs free energy of insertion, denoted as \({\Delta }{G}^{i}\) (related to the electrochemical potential: \({\Delta }{G}^{i}= -nFE\))37–39. This value is equivalent to the difference between the Gibbs free energy of solvation of the cation in CuHCFe lattice (\({\Delta }{G}^{c}\)) and the Gibbs free energy of solvation of the cation in the solvent (\({\Delta }{G}^{s}\)), as identified in previous studies38,40,41:
$${\Delta }{G}^{i}= {\Delta }{G}^{c}- {\Delta }{G}^{s}= -nFE$$
1
where n is the number of electrons in the reaction and F is Faraday’s constant. In our experimental setup, a cell consisting of two identical CuHCFe electrodes (E1 and E2) and the two-phase immiscible electrolyte was employed (Fig. 1e). Based on Eq. (1), the cell voltage \({E}_{cell}={{E}_{}}_{1}-{E}_{2}\) can be expressed as42,43
![](data:image/png;base64,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)
2.2. Electrochemical potentials of CuHCFe with different solvation structures of Na+ ions
To prove the concept, we designed electrochemical characterizations with three-electrode cell configuration. In flooded-beaker cell, redox potential of CuHCFe was measured. The two-phase electrolyte and experimental scheme are described in Fig. 2a. The preparation of electrodes is explained in Fig. S1b. CuHCFe nanoparticle was synthesized by co-precipitation method and made in the form of a slurry.44 The slurry was put on a conductive glass. The glass was selected as a substrate to promote a quick switching of electrolytes. Fig. S2 shows the basic electrochemical characterization of CuHCFe nanoparticle electrodes in aqueous and ionic liquid electrolytes, respectively. To get CV and GCPL curves, we conducted half-cell tests with a Ag/AgCl reference electrode. As seen in Fig. 2a, CuHCFe shows different redox potentials in different electrolyte phases. The formal potentials (EF) of CuHCFe in Aq and IL phase were calculated from CV peaks (EF = (Vox + VRE)/2). In IL phase, CuHCFe exhibited a 41.2 mV higher formal potential than that in Aq phase (Fig. 2c, left). Also, from GCPL, the higher redox potential of CuHCFe electrode in IL phase was observed. In Fig. 2b, the discharging curves of CuHCFe in IL phase (red) and Aq phase (yellow) are recorded, showing a significant upper curve in IL phase. As described in Fig. 2b, in IL phase, Na+ is solvated by TFSI, while in Aq phase H2O molecules hydrate Na+. When the solvated/hydrated Na+ ions intercalate into CuHCFe structures, the solvation/hydration shells are de-solvated/de-hydrated, resulting in different redox potentials. For a fair comparison, voltages at 50% state-of-charge (SoC) in each phase were compared. When CuHCFe was half charged, the one in IL phase exhibited a 78.9 mV higher potential than in Aq phase (Fig. 2c, right). Additionally, we also conducted Galvanostatic Intermittent Titration Technique (GITT) measurements to exclude the possibility that the increase of voltage may come from a thermodynamic fluctuation. GITT applies the use of a constant current supply and specified cut-off intervals to measure the transient voltage change and OCV drop (IR drop) during charging and discharging processes. In Fig. S5, GITT results are compared. Consistent with CV and GCPL, CuHCFe showed higher potential when it was in IL phase than Aq phase. From electrochemical experiments including CV, GCPL, and GITT, we can validate that the redox potential of CuHCFe in IL phase is higher than that in Aq phase.
After investigating the redox potential of each phase, we conducted switching tests of CuHCFe electrodes (Fig. 2d). Two identical CuHCFe electrodes were charged to their 50% SoC potential in Aq phase and electrically shorted with each other for enough time to make sure there was no voltage difference between them (Fig. 2d, 0s-100s). Then one of the electrodes was switched to IL phase (at 100s). For convenience, the electrode switched to IL phase was referred to E1 and the electrode remaining in Aq phase was referred to E2. The potentials of E1 and E2 versus Ag/AgCl reference electrode were measured. At 100s, the voltage increased from 615 mV to 650 mV without any external power. When the increment was saturated, E1 was switched back to Aq phase (at 200s). Then the voltage is restored to the initial value (200s-300s). At 300 seconds, now E2 was switched to IL phase while E1 was in Aq phase. Similar with the previous, potential of E2 increased from 615 mV to 650 mV (300s-400s) and returned to the original value (at 400s). Furthermore, we conducted the switching test with other types of battery cathode materials in addition to CuHCFe (Fig. S6). Lithium manganese oxide (LMO) and lithium cobalt oxide (LCO), two widely used intercalation materials, showed an increase of OCV when they were switched into IL phase. For the electrolyte, in the two-phase electrolyte lithium bis(trifluoromethylsulfonyl)imide (LiTFSI) is dissolved. Similarly, the initial potential was restored when switched to Aq phase. Also, for CuHCFe electrodes, the application of LiTFSI as the solute was studied. As seen in Fig. S7, it was found that similar to Na-salt (NaTFSI), the use of Li-salt resulted in an increase of OCV when CuHCFe was switched to IL phase. The results suggest that the two-phase electrolyte system can combine various battery material types and salt types. We measured the voltage increase by varying the concentration of salt (Fig. S8). It was found that the higher voltage difference was achieved at a lower concentration. This was thought to be because the degree of mixing between the two phases intensified as the concentration increased. From the switching tests, we can confirm that switching electrodes into IL/Aq phase increased the voltage difference without any external bias.
From Fig. 2a to Fig. 2d, we have verified the potential difference between IL and Aq phase in the macroscale. For a more fundamental understanding of the origin of the potential difference, we have conducted Raman spectroscopy and computational calculations. Among the components of our two-phase electrolyte, TFSI− has distinguishable peaks in Raman spectroscopy45,46. TFSI− molecule has its vibrational mode in the range from 735 cm− 1 to 750 cm− 1. The specific positions of TFSI− peaks are determined by the molecular bodings surrounding TFSI. In pure EmimTFSI ionic liquid, the peak appears at 740.1 cm− 1 (Fig. 2e, grey). With the introduction of NaTFSI salt into the pure ionic liquid, the peak slightly shifted to the right, 741.6 cm− 1, (green in Fig. 2e), which means some TFSI− are binding with Na+ ions. While, when the same amount of NaTFSI is dissolved in pure DI water, the peak shifted largely to 745.7 cm− 1 (blue in Fig. 2e), indicating that TFSI− bonds with H2O molecules (vice versa: Na+ ions are also surrounded by H2O). More detailed experiments were conducted to further demonstrate the solvation structure difference. Specifically, Raman analysis on EmimTFSI, EmimTFSI + NaTFSI, IL phase, DI water, DI water + NaTFSI, and Aq phase were compiled (Fig. S9). In Fig. S9a, a small right peak shift (< 1 cm− 1) is observed when the salt concentration in EmimTFSI is increased from 0 to 1 M (the saturation point). Even at a saturated concentration of 1 M, the TFSI peak is at 741.6 cm− 1. On the other hand, the locations of the TFSI− peaks in Aq phase are always higher than 745 cm− 1 (Fig. S9c). The results strongly supported the fact that TFSI surrounds Na+ in IL phase, while TFSI− surrounds H2O in Aq phase. From Raman analysis, we can confirm that the solvation structures of TFSI− in IL and Aq phases are different. For the next section, we verify that the difference in solvation structures makes the solvation energy difference with computational simulations.
To investigate the differences in interactions between Na+ and their solvation structures in both Aq phase and IL phase, we employed ab initio molecular dynamics (AIMD) simulations. These simulations were performed on the atomistic configurations of 0.5 M NaTFSI/H2O and NaTFSI/EmimTFSI electrolytes, which are our model systems for Aq phase and IL phase, respectively (see Computational Details for further information). Figure 2f. shows the characteristic solvation structures in Aq phase and IL phase obtained from the AIMD results. Upon examining the solvation structures, we observed that Na+ associates with 5 to 6 H2O molecules (Aq phase) and 3 TFSI− anions (IL phase). In each phase, the different surrounding environments can lead to variations in the strength of interactions between Na+ and the solvation structures (Fig. S10 and S11). These variations, in turn, act as the main factors causing energy differences when Na+ de-solvates and intercalates into the electrode47–49. To quantitatively compare these effects, solvation energy was approximated using the first solvation shell50. The solvation energy is written as Eq. (3)
$$Solvation energy={E}_{{Na}^{+}}+{E}_{{\left({H}_{2}O or {TFSI}^{-}\right)}_{n}} -{E}_{{{Na}^{+}\left({H}_{2}O or {TFSI}^{-}\right)}_{n}}$$
3
where \({E}_{{Na}^{+}}\), \({E}_{{\left({H}_{2}O or {TFSI}^{-}\right)}_{n}}\), and \({E}_{{{Na}^{+}\left({H}_{2}O or {TFSI}^{-}\right)}_{n}}\) are DFT energies of a Na+ ion, a (H2O or TFSI−)n cluster, and a Na+(H2O or TFSI−)n cluster in a vacant simulation box, respectively (Table S1). Structures with various solvation structures were sampled at 5 ps intervals during 50 ps in AIMD simulations, resulting in the extraction of ten solvation structures for each phase. The solvation energies were then calculated, and the results are presented in Fig. 2g. IL phase has more negative energies compared to Aq phase, suggesting a greater energy release during de-solvation in IL phase. This observation is consistent with the experimental trend shown in Fig. 2b, where the electrode in IL phase exhibits a higher potential than that in Aq phase. The change in electrochemical potential in each liquid phase was explained by the solvation energy difference. From the experimental results of electrochemistry, spectroscopy, and molecular simulation, we can clearly clarify the origin of voltage increment. In the next chapter, we explain how we can make KEH cycles by using the voltage increment.
2.3. Kinetic energy harvesting cycles and performances
The KEH using the solvation energy difference in the two-phase electrolyte is demonstrated by the alternating switching of two CuHCFe electrodes between the two-phases. Figure 3a presents the operational mechanism of the electrochemical system of KEH modulated by solvation energy, while Fig. 3b presents its corresponding cycle diagram. Two identical CuHCFe electrodes (E1 and E2) are charged in the Aq phase up to 50% SoC and then electrically shorted to make the equilibrium between them. After sufficient time for shorting, E1 is switched to the IL phase in step 1. Due to the difference in the solvation states, E1 acquires a higher potential than E2. When an external resistor is connected in step 2, current flows from E1 to E2, reducing the voltage to zero. As the current flows, E1 undergoes reduction, while E2 undergoes oxidation. As a result, Na+ ions are intercalated into E1 and released from E2. In step 3, E2 is switched to the IL phase while E1 is moved back to the Aq phase. The potential difference occurs again but in the opposite direction. In step 4, current flows from E2 to E1, causing E2 to be reduced and E1 to be oxidized, ultimately leading to the system returning to its initial equilibrium state. The continuous oxidation/reduction of the electrodes was induced by mechanical switching of their positions. The kinetic energy required for the switching was harvested into electricity without any external voltage bias.
Figure 3c presents the experimental voltage and current profiles for the energy harvesting cycle at an external load of 300 Ω. The experimental setup and switching procedures are described in Supplementary Video 1. Open-circuit voltage (OCV) was measured during steps 1 and 3, whereas the output voltage was computed based on the current flowing the load during steps 2 and 4. The peak voltage achieved was 96 mV of OCV, accompanied by a peak current density of 183 µA cm− 2. Following its peak value, the current exhibits a decay, reaching half of its maximum value within 10s-15s. Subsequently, the remaining half of the initial current undergoes a gradual decay, dwindling to zero over the next 180s. Figure 3d shows the peak voltages and peak power densities as a function of varying load resistances from 100 Ω to 500 Ω. The peak voltage increases as the load increases until 200 Ω with a maximum of 92 mV and decreases as the load increases. The peak power density (P) was calculated based on P = I2R, where I is the current density through the load R. The peak power density increases as the load increases until 300 Ω with a maximum of 6.4 µW cm− 2 and decreases as the load increases. Furthermore, electrochemical impedance spectroscopy (EIS) analysis was performed to determine the system’s impedance, as depicted in Fig. S12. A plot of comparison with other KEH methods in regard to output power density versus impedance is in Fig. 3e. Nanofluidic or osmotic energy harvesting (OEH) seems promising in terms of their relatively lower impedance (< 100 kΩ) and comparable power density (~ 100 µW cm− 2). Despite those strengths, studies on OEH devices only focus on tiny areas of active materials. The advantage of the electrochemical-based KEH method, including our present study, is low impedance using liquid electrolytes and ions decreases the impedance. Our research dramatically improved the low power output, which was a problem in other electrochemical systems, by more than 10 times20,22. P/TENGs show the highest power due to their high output voltage. However, their high impedance inhibits the growth of the market needs. To overcome the disadvantages of high impedance, friction-based devices often embed with additional signal processing circuits for compensating their high impedance, which hinders miniaturization them51,52. Therefore, our system is highly suitable as a power supply for compact and space-constrained devices.
Figure 3f converts the result given in Fig. 3c and various loads into loop curves of the output voltage for the flown charge produced by one cycle of harvesting. The harvested energy density per cycle (E) was calculated based on E = QV where Q is the charge density and V is the voltage. For 100, 200, 300, and 500 Ω, the harvested energy density per cycle is 45, 95, 116, and 99 µJ cm− 2, respectively. Compared with a recent study on the electrochemical method for KEH22, our system has at most 110 times higher energy density. Also, during a cycle, 2 ~ 3 mC cm− 2 of charge is transferred between two CuHCFe electrodes, which is 3 orders higher than those of TENGs53,54. The higher harvested energy and charge transfer come from the longer duration time (> 150s) of current flow as aforementioned in Fig. 3c.
Conventional KEH methods have relied on the utilization of high-frequency and periodic vibrations16. However, the applications of these technologies are limited due to the non-periodic and infrequent nature of kinetic energy present in environments52. By accommodating low-frequency input, KEH devices can become more versatile and widely applicable. This is crucial for various emerging technologies, such as wearable and implantable devices, environmental monitoring systems, and agricultural sensors. Low-frequency switching experiments were conducted at 0.05 Hz and 0.005 Hz (Fig. 3g) with connected to a load of 300 Ω. The two electrodes were switched to the other phase every 10s or 100s, respectively. Thus, one cycle requires 20s or 200s, i.e., 0.05 Hz or 0.005 Hz, respectively. In the 0.005 Hz curve (Fig. 3g, red), the current density reaches a maximum value of approximately 8 µA cm− 2 and maintains a steady current output of 3–5 µA cm− 2 for 100s. The complete cyclic results of 0.005 Hz for a duration of 5000s exhibited consistent harvested energy per cycle as presented in Fig. S13. Figure 3h converts the result given in Fig. 3g into loop curves of the output voltage for the flown charge produced per each cycle at harvesting 0.005 Hz of kinetic energy. The harvested energy densities were calculated similarly with Fig. 3f. For the second, twelfth, and twenty-third cycles, the harvested energy densities are 0.882, 0.68, and 0.54 µJ cm− 2. The decreased energy densities per cycle compared with Fig. 3h comes from the insufficient time for CuHCFe electrodes to reach their equilibrium.
It is crucial to check if the electrochemical energy harvesting system discharges its energy in the harvesting demonstration and overestimates the harvesting performance. To eliminate the possibility of the overestimation of the kinetic energy harvesting due to the self-discharge of the two electrodes, we compared the charge capacity of CuHCFe electrode before and after the energy harvesting cycle and the accumulated charge during harvesting cycles. Figure 3i shows the accumulated amount of charge when the frequency of kinetic energy is 0.05 Hz (black) or 0.005 Hz (red). 250 cycles at 0.05 Hz for 1000s and 25 cycles at 0.005 Hz for 5000s were operated. There was no additional charging on the electrodes during the whole process. We compared the potential of the CuHCFe electrodes with a Ag/AgCl reference electrode before and after the long-term cycle, and the resulting voltage drop was 15 mV. The charge amount associated with the voltage drop was then calculated and found to be 5.5 mC as seen in Fig. 3i (inset). It is worth noting that this charge is significantly smaller than the accumulated charge during the cycle, indicating that most of the electricity was derived from energy harvesting instead of the self-discharge of the electrodes.
2.4. Microfluidic kinetic energy harvester
For the practical demonstration, the aforementioned flooded-beaker experiments were transformed into a kinetic energy harvester inspired by microfluidic devices. In the microfluidic device, we employed the same principle of manipulating ion solvation as in the previous flooded-beaker cell experiments, where redox reactions facilitated the conversion of kinetic energy to electricity. However, the key difference is that the kinetic input moves the electrolyte in the microfluidic channel instead of electrodes. A microfluidic kinetic energy harvester consists of the identical two CuHCFe thin-film electrodes facing the substrate and the two-phase electrolyte inserted into a microfluidic channel. Figure 4a and 4b display the 3D design of the device and inside of the channel, respectively. The suitability of CuHCFe thin-film foam for micro-sized devices was demonstrated in a previous work55, while its deposition process was found to be compatible with conventional photolithography techniques. To facilitate the adoption of microfluidic devices, a pair of identical CuHCFe thin-film electrodes were deposited on the substrate to enable their placement in separate Aq and IL electrolytes, respectively. The details of CuHCFe thin-film deposition and fabrication processes of microfluidic devices can be found in Method and Fig. S1, S14, and S16. The narrow dimensions of the fluidic channel facilitated horizontal phase separation of the Aq/IL phase, enabling the creation of a serial liquid-train of the two-phase electrolyte running on the surfaces of CuHCFe electrodes as seen in Fig. 4b. Thanks to the low Reynolds number in a microfluidic channel (Fig. S15), each liquid phase formed laminar flows on the CuHCFe electrodes without breaking the interface.
A photograph of a single-pair microfluidic harvester and the microscopic images of the fluidic channel are presented in Fig. 4c. The working principle of harvesting kinetic energy using the flow of electrolytes is illustrated step-by-step. Initially, two CuHCFe electrodes (E1 and E2) are in contact with the Aq phase, and the voltage between them was zero. In step 1, the Aq/IL two-phase liquid train was set in motion by an input kinetic energy, causing E1 in contact with the IL phase and E2 with the Aq phase. In step 2, electric current flow through the connected external load between E1 and E2. During the process, E1 and E2 undergo reduction and oxidation, respectively. Once the voltage is dropped to zero at the equilibrium, the kinetic input propelled the liquid train once again, causing the Aq phase to cover E1 and the IL phase to cover E2. As the electrode in the IL phase had a higher potential, the voltage between E1 and E2 rises again but in the opposite direction (step 3). In step 4, as the current flows, the voltage gradually decreases to zero at another equilibrium. Meanwhile, E1 is oxidized and E2 is reduced. As a result, after a complete cycle of energy harvesting, the electrodes are returned to their initial states.
In Fig. 4d, the voltage and current profiles obtained during a cycle of energy harvesting in the microfluidic harvester are presented. The current was measured with an external load of 10 kΩ. During step 1 and step 3, we measured OCV, while in steps 2 and 4, the voltage was calculated based on the current flowing through the load. The peak voltage achieved was 20 mV, and the peak current density was 15 µA cm− 2. Figure 4e presents the result given in Fig. 4d into loop curves representing the output voltage for the flown charge generated by one cycle of harvesting. The harvested energy density of a cycle in Fig. 4e is 1.68 µJ cm− 2. With connected to a load of load of 10 kΩ, the maximum peak power density was recorded as 0.2 µW cm− 2 as seen in Fig. 4f.
The integration of multiple arrays of electrodes in our harvester can achieve the systematic generation of high voltage. Leveraging the versatility of microfluidic device design, we implemented a configuration with multiple (8-pair) CuHCFe electrodes. The 8-pair microfluidic harvester is described in Fig. S17, and the short-circuit current of the 8-pair harvester is presented in Fig. S18. If an insulating liquid such as silicon oil, enters the subsequent phase after Aq and IL phases, it can act as a barrier, preventing electrical contact between each array of electrodes. This strategy will allow for the series connection of multiple arrays, leading to the achievement of high voltage.