Han
Xue
a,
Haomin
Liu
a,
Viktoriia
Mishukova
a,
Bo
Xu
b and
Jiantong
Li
*a
aKTH Royal Institute of Technology, School of Electrical Engineering and Computer Science, Electrum 229, 16440 Kista, Sweden. E-mail: jiantong@kth.se
bMIIT Key Laboratory of Advanced Display Materials and Devices, Institute of Optoelectronics & Nanomaterials, School of Materials Science and Engineering, Nanjing University of Science and Technology, Nanjing, 210094, China
First published on 16th February 2022
Harvesting ocean wave energy through carbon-based materials, particularly graphene, is receiving increasing attention. However, the complicated fabrication process and the low output power of the present monolayer graphene-based wave energy generators limit their further application. Here, we demonstrate the facile fabrication of a new type of wave energy generator based on graphene/TiO2 nanoparticle composite films using the doctor-blading method. The developed wave energy harvesting device exhibits a high open-circuit voltage of up to 75 millivolts and a high output power up to 1.8 microwatts. A systematic study was conducted to explore the optimal conditions for the energy harvesting performance.
In this study, we demonstrate a facile process to fabricate wave energy generators based on graphene nanosheets/TiO2 nanoparticle composite films. Multilayer (mostly 3–6 layers)23 graphene nanosheets are prepared through the efficient and low-cost electrochemical exfoliation process, following our previous work.23,24 In order to improve the low wave potential of multilayer graphene as observed in other research, insulating TiO2 nanoparticles are introduced to the composites to reduce their conductivity. The low conductivity of the composite films allows slow response to the ion balance,25 so as to improve their harvesting ability. As a result, the graphene/TiO2 composite-based device can readily generate an open-circuit voltage up to 75 mV, a short-circuit current up to 25 μA, and a maximum output power around 1.8 μW.
The bladed graphene/TiO2 film (thickness around 6 μm, Fig. S1†) and final wave energy generator are shown in Fig. 1a and b. A pure TiO2 film was also bladed onto a glass substrate as a reference, showing transparent appearance (Fig. S2a†). The Raman spectrum (Fig. S3†) indicates the characteristic Eg band of TiO2 and the D band, G band and 2D band of graphene, confirming the existence of both TiO2 and graphene in the film.
Fig. 1c illustrates our experimental setup. The sample connected with a multimeter was cyclically inserted into and pulled out of a 0.6 M NaCl solution at a constant velocity and within the range of insertion depth. Fig. 1d shows one representative electric voltage signal observed during the dynamic process. An increasing positive voltage was obtained when the sample was inserted into the solution until a peak voltage of 75 mV was reached at the maximum insertion depth, followed by a dramatic drop when the sample was pulled out. Accordingly, the short-circuit current signal also indicates a peak with the maximum current of 25 μA, suggesting an output power of 1.8 μW. In contrast, the pure TiO2 sample is electrically insulating, and no evident open-circuit voltage can be observed when it moved either in the air or in the salt solution under the same test conditions (Fig. S2†). On the other hand, however, the pure graphene film (fabricated through inkjet printing), exhibits a low wave potential of ∼5 mV (Fig. S4†). These suggest the importance of the combining graphene and TiO2 nanoparticles. As shown by the SEM images in Fig. 2, in the graphene/TiO2 films, the majority of graphene is buried by the TiO2 nanoparticles with some of them partly exposed. Owing to the presence of TiO2 nanoparticles, the electrical conductivity of graphene can be adjusted to a low levels. According to a previous study,25 a low conductivity leads to slow charge carrier mobility inside the material and thus elevates the potential, improving the wave energy harvesting performance. The exposed part of graphene is expected to interact with the solution to form the EDL and hence produce the local potential. It is worth noting that the EDL itself is not sufficient for the generation of wave potential. According to the literature,8 a “dynamic” EDL boundary near the liquid–gas interface (Fig. 1c) is necessary for producing the voltage. During our measurement, when the sample was fully immersed in the salt water, no induced voltage was observed. Instead, a significant long-time decay appeared under complete immersion (Fig. S5†), exhibiting typical behavior of resistance–capacitor (RC) circuits,25 and confirming the EDL model as the reasonable mechanism for the wave potential. Even when the sample moved at the same velocity after being immersed fully in the solution, no apparent peak voltages were collected due to the absence of the liquid–gas interface (Fig. S6†). When the sample was pulled out of the salted water, the induced voltage dropped to zero immediately (Fig. S5 and S6†), further demonstrating the necessity of the gas–liquid interface.
Fig. 3 displays the output of the wave energy generators under multiple cycles of inserting and pulling at a constant velocity and interval time of 1 cm s−1 and 10 s, respectively. The open-circuit voltage is pretty stable, varying within a small range between 15 mV and 20 mV (Fig. 3a), about 6 times higher than monolayer graphene,5 achieved at a comparable low velocity. Moreover, the short-circuit current remained around 20 μA (Fig. 3b). As a result, under such low velocity, the maximum output power could reach up to 430 nW (Fig. 3c), comparable with previous devices based on the graphene/carbon black/polymer composite,16 wrinkled graphene,21etc. (for more information, see Table S1†). In addition, even after 200 inserting–pulling cycles (Fig. S7†), the induced potential still retained at the same level as the first time, exhibiting excellent stability.
A previous study5 revealed the dependence of the wave potential Von the insertion velocity v, insertion depth d, discharging charge per unit area q0 and sheet resistance of the generator Rsq as In our study, the velocity ranged from 0.5 cm s−1 to 8 cm s−1, while the interval time was kept constant (10 s) for every velocity. As shown in Fig. 4a, our results confirm that the peak voltage increased linearly with the insertion velocity. According to previous studies,5,25 the large voltage increases at high insertion velocity can be interpreted by the short response time for counterions in the solution to migrate to the dynamic EDL boundary, thus increasing the net charge. The insertion depth indicated a similar behavior as velocity. Fig. 4b revealed that, with continuous insertion into solution, the recorded voltage across the sample increased linearly. The linear increment of induced voltage on inserting depth could be explained by the equally connected resistances assumption.5 The length of the EDL region is divided into several equal sections with the same resistance. An increase in the insertion depth allows more sections to interact with the solution, which increases the total resistance and thus the wave potential.
We further investigated the dependence of the wave potential on the interval time between two inserting–pulling cycles. As shown in Fig. 4c, the peak voltage increases steadily with the interval time at the same velocity. In our experiments, a high interval time (300 s) produced voltage 2–3 times higher than low interval time (10 s). This can be attributed to the wettability of the sample surface. When the movement is within a short interval, due to the hydrophilicity of the film, the wetted surface did not have enough time to recover, severely limiting the region for the dynamic EDL boundary, causing a much lower peak voltage. On the contrary, when the interval time was long enough, the wetted surface became dry again, recovering the region for the dynamic EDL boundary, thus producing a higher voltage. Taking both the insertion velocity and interval time into account, higher velocity exhibited stronger dependence on the interval time since the voltage increase at the highest insertion velocity of 8 cm s−1 was relatively larger than that at lower insertion velocities (Fig. 4c).
The influence of the salt concentration on the peak voltage under the same interval time is revealed in Fig. 4d and e. The concentration of 0.1 M is a delimitation for the voltage dependence on the concentration. As illustrated in Fig. 4e, when the concentration is below 0.1 M, the peak voltage decreases significantly with the increasing concentration. This is consistent with the observation in the literature25 and could be ascribed to the decreased screening effect from the Cl− layer, which relatively increases Na+ near the interface and further enhances the voltage. However, when the concentration is above 0.1 M, the peak voltage increases evidently with the salt concentration. This phenomenon is inconsistent with the behavior of other wave energy generators25 and could be attributed to more Na+ ions absorbed on the graphene/TiO2 film surface at high salt concentration, but the full understanding of the mechanism needs further fundamental exploration. Similar to the behavior in NaCl, the sample generated wave potential when inserted into other ionic solutions. Fig. 4f compares the peak voltages and peak currents in LiCl, NaCl, KCl, MgCl2, Na2SO4 at the same concentration of 0.6 M with deionized water (DI) as the reference. All the measurements were conducted at a velocity of 6 cm s−1 and interval time of 10 s. As we predicted, no obvious induced voltage was observed in DI water, confirming the necessity of ions for wave potential production. MgCl2 produced the highest peak voltage, while Na2SO4 the lowest; we consider this significant discrepancy as a result of different charging effects and adsorption energy of ions: Mg2+ has a stronger charging effect than other cations25 and can be more easily absorbed to the graphene surface, resulting in a higher voltage under the same anion conditions. Similarly, Cl− has higher adsorption energy due to its small size (compared to SO42−),5 and hence is more easily repelled from the graphene surface to enable the generation of a high wave potential.
The generated electricity can be further scaled up through series and parallel connections of multiple graphene/TiO2 wave energy generators (Fig. 5 and S8†). As shown in Fig. 5c, an individual device (with a size of 1.5 × 2.5 cm2) induced around 10 mV peak voltage, but after connecting two identical films in series (Fig. 5c), the peak voltage was over 25 mV, increased by more than twice. Similarly, the short-circuit current increased from 9 μA for one individual device (with a size of 0.5 × 6.0 cm2) to about 20 μA after two devices are connected in parallel (Fig. 5d). The feasibility of series and parallel connection offers opportunities to scale up the wave energy harvesting. Certainly, it can be well expected that the electrical performance of our ocean wave energy generators can be further improved if they are combined with other mechanisms in literature, such as triboelectric, piezoelectric, thermoelectric, and solar evaporation-enhanced energy harvesting.26
Footnote |
† Electronic supplementary information (ESI) available: Experimental materials and methods. See DOI: 10.1039/d1na00658d |
This journal is © The Royal Society of Chemistry 2022 |