The development of smart roads, designed to autonomously transmit sensor data and support advanced vehicle infrastructure, requires innovative, self-sustaining power solutions. This work explores the potential of mechanical energy harvesting from road traffic using a triboelectric nanogenerator (TENG) embedded in a speed bump to power environmental sensors and enable Bluetooth Low Energy (BLE) communication. To this end, we present an optimization framework to maximize the energy conversion in the early stages of transducer operation by tuning the output capacitor (Crect) of the DC rectifier. Through a combination of analytical modeling, SPICE simulations, and experimental validation using a custom test bench, we show that after the first mechanical actuation, tuning Crect to a value close to the minimum value of the TENG capacitance, and choosing the half-wave rather than the full-wave rectifier configuration, can drastically enhance the energy conversion. For the first actuation, half-wave and full-wave are equivalent as long as Crect is minimized and less than the maximum value of the TENG capacitance. Experiments demonstrate the system’s ability to successfully power a 1.8 V BLE module for data acquisition and transmission of four embedded sensors. This work shows the feasibility of harvesting sufficient energy from a low-cost triboelectric generator and with a minimal number of mechanical actuations, enabling practical applications such as vehicle counting or environmental monitoring in smart transportation systems.

The evolution of roadways in response to technological advances has created an opportunity for the development of intelligent, autonomous infrastructure. These cutting-edge roadways are designed with automation in mind, capable of transmitting sensor data to vehicles and remote base stations. However, a significant challenge remains: providing an autonomous power supply that can be delivered wirelessly, without the need for regular interventions such as battery changes.1 In this context, two main categories of ambient energy are relevant: solar energy and mechanical energy.2,3 Solar energy can be harnessed using solar cells, with innovative applications, such as photovoltaic roads. Conversely, there is a substantial supply of mechanical energy present on pavements. In particular, in densely populated metropolitan areas, there is a significant potential for daily wastage of mechanical energy due to traffic density. The goal of this project is to recover and reuse a portion of the wasted energy to power sensors that can, for instance, count vehicles, measure their weight or speed, and thus develop an intelligent transport system or a database for environmental monitoring of civil engineering infrastructures.4 

A number of research groups and companies have embraced the concept of photovoltaic roads, which use solar cells placed under a semi-transparent layer on top of the road to convert sunlight into electricity. In Ref. 5, Northmore and Tighe proposed a sandwich structure composed of two laminated panes of tempered glass for the transparent layer and thick panes of glass fiber polyester for the electrical and base layers below. In Ref. 6, two different prototypes are described, one with a top layer in polycarbonate for the transmission of sunlight and another where the solar cells are enclosed between two rubber layers and the top layer is porous to drain and channel the water. In Ref. 7, a photovoltaic floor is designed, where the solar cells are enclosed by two ethylene-vinyl acetate/polyvinyl butyral foils.

An alternative approach is to convert mechanical energy into an electrical signal from the vehicle’s load. Piezoelectric materials are capable of generating an electrical charge when pressure is applied to the surface as a vehicle moves over the road:8 the installation of piezoelectric cymbals with a diameter of 29 mm directly embedded into the asphalt allows each unit to generate up to 16 μW when a truck wheel passes. In Ref. 9, a piezoelectric pavement system based on sealed 30 × 27 cm2 piezoelectric ceramic disks has been integrated into the pavement structure. In Ref. 10, a column of PZT-5H piezoelectric ceramics has been tested in several pavement materials and various external conditions, including durability testing up to 500 000 cycles. Compared to the integration of transducers directly inside the pavement, an easier way is to implement the mechanical energy harvesting system inside a speed bump.11 In Ref. 12, a double V-shaped gear mechanism with commercial electromagnetic generators was implemented in a speed bump module and was able to generate 248 mJ under an actuation of 400 N.

For kinetic energy harvesting, beside piezoelectric and electromagnetic transducers, triboelectric energy generators (TENGs) can also be incorporated into the roads or speed bumps. Essentially, a TENG is as a variable capacitor whose electrodes are separated by air, polarized by a triboelectric dielectric material capable of semi-permanently retaining charges upon contact or friction with a conductor or another dielectric material. TENGs are a sub-class of electrostatic kinetic energy harvesters (e-KEHs) combining the triboelectric effect with the electrostatic induction principle.13 The mechanical excitation-induced processes of separation and contact/rubbing result in an electrostatic force opposing the mechanical separation of the capacitor plates, thus converting mechanical energy into electricity when the transducer’s capacitance decreases.14 Subsequently, a well-designed power management circuit can supply this generated energy to useful electronic loads, while at the same time maintaining the polarization of the TENG to optimize the power conversion process. To date, TENGs have mostly been tested as an additional skin in tires for harvesting energy from vehicles15,16 or as road sensors.17–19 

In this work, we propose a low-cost and autonomous system able to sense environmental parameters and transmit them via Bluetooth Low Energy (BLE) communications from a single passing vehicle/pedestrian. The electrical power is obtained from a triboelectric generator embedded in a speed bump. A new analysis is presented with the objective of optimizing the energy converted in the very first mechanical actuations, starting by an unenergized electrical state. This paper also introduces a method for measuring two crucial electrical parameters of a TENG: its dynamic capacitance variation and its equivalent DC voltage source, representing the built-in voltage of the triboelectric layer. This technique provides a straightforward and effective approach to characterize TENGs, allowing for the measurement of macroscopic parameters that govern TENG output power under various mechanical excitations.

In Sec. II, the proposed road electrostatic transducer embedded in a speed bump and based on tribo-electrification is described, modeled, and characterized. In Sec. III, the optimization study is carried out analytically and by SPICE simulations, then experimentally validated. Finally, in Sec. IV, we described the full systems and the experiments of data transmission.

A picture of the transducer and a schematic of its side view are shown in Fig. 1. The active part consists of two aluminum electrodes with a surface area of 625 cm2 and thickness of 2.5 mm, so it can support the size of car tire. The TENG is built to withstand the pressure of a passing vehicle [Fig. 1(a)]. A tribo-electric layer made of a commercially available 52 µm thick PFA sheet, which has an excellent affinity to trap negative charges for a reasonable low cost, is deposited on one of the electrodes. The PFA sheet is stuck on the electrode with conductive double-sided tape. A thick polyurethane foam layer and plastic insulators are placed between the electrodes and the supporting frame to increase the device reliability. Four metallic springs restore the initial separation between the electrodes after actuation, hence realizing a typical conductor-to-dielectric contact-mode TENG,20 also known as the gap-closing (GC) mode. Even if considered as less efficient, this configuration has been preferred to the free-standing mode with a gap-closing actuation21 because of its simplicity of fabrication. The PFA layer is charged due to the triboelectric effect during the contact with the mobile electrode in aluminum. The conversion of the mechanical energy into electrical energy occurs during the gap increase between the two electrodes.

FIG. 1.

(a) Road transducer prototype and (b) side view schematic of the transducer.

FIG. 1.

(a) Road transducer prototype and (b) side view schematic of the transducer.

Close modal

1. Description of the model

The electrical model of a TENG is represented as a dipole with an ideal variable capacitor in series connected to either an alternative20 or a DC voltage source.22 These two models are equivalent, and the choice between AC and DC sources is a matter of convention and preference.

In this work, the TENG is modelized as a gap-closing variable capacitance CTENG in series with a DC source that we refer to as “built-in” or “tribo-electret” voltage VTE22 [see Fig. 2(b)]. During the contact, the triboelectric effect facilitates the transfer of positive charges to the aluminum, while negative charges are transferred and trapped at the surface of the PFA layer. This results in the layer behaving as an electret. As a result, a current flows between the electrodes due to electrostatic induction. The negative charges are spread very close to the surface of the tribo-electret material, so that we can define a mean value of its surface charge density σTE. The thickness of the tribo-electret layer is denoted ddie, its permittivity εdie, and its surface area S. We assume that the total charge trapped in the PFA is constant and is noted QTE. Xmax indicates the maximum air gap with permittivity ε0. All these variables are summed up in Fig. 2(a).

FIG. 2.

(a) Schematic of TENG’s active layers and (b) its electrical model.

FIG. 2.

(a) Schematic of TENG’s active layers and (b) its electrical model.

Close modal
TENG’s variable capacitance CTENGt is equivalent to two capacitors in series. The first is a variable capacitor defined by the mobile electrode and a virtual electrode corresponding to the triboelectric charge layer on top the PFA film. The second is a constant capacitor defined by the aforementioned virtual electrode and the bottom electrode on which the PFA.22  CTENG varies between CTmax and CTmin. CTmax corresponds to the constant part of CTENG, once the fixed and mobile parts are in contact. CTmin is defined for the maximum displacement of the mobile electrode Xmax. Knowing that a planar capacitance C of surface S, with a dielectric of permittivity ε and thickness d, is defined as C = εS/d, and that two capacitances C1 and C2 in series are equivalent to an equivalent capacitance Ceq = C1C2/(C1 + C2), CTmin and CTmax are defined as
(1)
(2)
In case of harmonic displacement, CTENG(t) is given by [assuming CTENG(0) = CTmin]
(3)
The built-in voltage VTE is defined as22 
(4)
where VTE corresponds to the tribo-electret layer’s average surface voltage.
The zero level of TENG’s potential energy regarding the model given in Fig. 2 is defined for the state where the TENG is short-circuited, i.e., VTENG = 0. However, it should be noted that in this state, the internal energy of the TENG is not zero due to the electrical field created by the charge QTE in the tribo-electret layer. The potential electric energy of the TENG is defined as for a capacitor,
WTENG is equal to the energy that can be recovered from a TENG charged to VTENG voltage by an external load (e.g., by a resistor) connected to the TENG’s terminals.

The voltage VTE can be directly measured using an electrometer set above the surface. However, this technique may yield an inaccurate value for VTE due to the non-uniform charge density across the triboelectric layer, which can impact the reliability of the measurement. In addition, it is not a viable option to perform this measurement during the device operation. This built-in polarization is also often indirectly characterized by measuring TENG’s open-circuit voltage (VOC) and/or short-circuit current (ISC) during one period of the mechanical forcing,20 but again with some drawbacks. First, it is challenging to carry out this measurement accurately with standard apparatus given the high amplitude of the dynamic voltage (often several hundred volts) and the low capacitance of TENGs (typically below a few nano-farads). It requires high-voltage measurement apparatus with input impedance in the TΩ range or high-gain current amplifiers.23 More importantly, VOC and ISC measurements alone cannot discriminate between the effects of electrostatic induction and those of the amount of charge in the triboelectric layer if the dynamics of TENG’s variable capacitor is not precisely known. In Sec. II B 3, an indirect measurement technique is used to obtain VTE, which relies on an independent measurement of the variable capacitance dynamics CTENG(t).24 

2. Transducer’s dynamic capacitance measurement

The dynamic capacitance of the TENG is calculated from the phase-shift measurement ΔΦ of a RCTENG circuit powered by a high-frequency AC source Vgen. From the obtained curve, we can extract the TENG’s extremal capacitance ratio η=CTmaxCTmin under the desired mechanical excitation. The phase-shift ΔΦ between Vgen (Signal 1) and VTENG (Signal 2) in the RΦ · CTENG(t) circuit depicted in Fig. 3(a) is quantified over time to assess CTENG(t). Vgen is a sinusoid of constant amplitude with an angular frequency ω significantly higher than the mechanical movement of the TENG electrode(s). Then, CTENG(t) is expressed as25 
(5)
The sensitivity of ΔΦ to the variation of CTENG is maximum at the cutoff frequency of the RΦCTENG network, corresponding to ΔΦ = –π/4. Therefore, the optimal choice of RΦ, reducing the error propagating from the inaccuracy in phase measurement, is given by
(6)
where CTENG denotes the expected average value of CTENG(t) (its value can be approached by a first set of measurements using a non-optimal RΦ).
FIG. 3.

(a) Circuit for CTENG(t) dynamic measurement based on signals dynamic phase-shift. (b) Signals used for the extraction of CTENG(t).

FIG. 3.

(a) Circuit for CTENG(t) dynamic measurement based on signals dynamic phase-shift. (b) Signals used for the extraction of CTENG(t).

Close modal

The TENG capacitance was measured by using this method with ω = 2π·9.5 krad s−1 while the road bump is actuated by a walking pedestrian at ∼2 Hz. ΔΦ is assessed by calculating the time difference between consecutive zero-crossings of both signals (Fig. 3). A preliminary static measurement of CTmax, with the pedestrian standing on top of the TENG, is obtained with an LCR meter and gives 10 nF, yielding an estimation of 10 kΩ for Ropt. Figure 4 illustrates successive dynamic measurements of CTENG, where CTmin = 420 pF and CTmax = 6 nF, showing a CTENG ratio η of 14.3 in use.

FIG. 4.

Road TENG dynamic capacitance value.

FIG. 4.

Road TENG dynamic capacitance value.

Close modal

3. Transducer’s build-in triboelectric voltage measurement

The measurement of the built-in voltage VTE is based on observation of the evolution of the half-wave or full-wave rectifiers supplied by the TENG generator (Fig. 5). The saturation voltage across the output capacitance of these stable charge-pumps is related to η and VTE through a simple expression that can be inverted to determine VTE. VTE of either full-wave (FW) or half-wave (HW) rectifier circuit can be calculated from the following formulas:26 
(7)
(8)
where Vsat-FW and Vsat-HW are the saturation voltages of FW and HW rectifiers, respectively. Given the high capacitance ratio of the transducer, the expected saturation voltage of the rectifiers across Crect is anticipated to exceed 1 kV, making its measurement challenging. To address this, an external parasitic capacitor Cpar = 4 nF is introduced in parallel with the TENG, reducing its capacitance ratio to η = 2.3 and consequently significantly lowering the saturation voltage.
FIG. 5.

Circuits for VTE measurements. (a) Half-wave rectifier and (b) full-wave rectifier.

FIG. 5.

Circuits for VTE measurements. (a) Half-wave rectifier and (b) full-wave rectifier.

Close modal
The output voltage Vrect is obtained by measuring the charge Qrect of the output capacitor Crect using a Keithley 6514 electrometer connected in series with Crect,
(9)

Figure 6 shows the measurements of Vrect for both rectifiers across Crect = 10 nF. The saturation voltage of the FW rectifier Vsat-FW is 80 V, corresponding to VTE = −207 V. The saturation voltage of the HW rectifier Vsat-HW is 260 V, corresponding to VTE = −206.3 V. These consistent results by two independent measurement methods validate the TENG model, confirming that this TENG can be modeled by a DC source of VTE = −206 V in series with the measured CTENG.

FIG. 6.

Output voltage of the HW and FW rectifiers with an external parasitic capacitor of 4 nF to determine the built-in voltage of the tribo-electret material.

FIG. 6.

Output voltage of the HW and FW rectifiers with an external parasitic capacitor of 4 nF to determine the built-in voltage of the tribo-electret material.

Close modal

TENGs can generate very high AC voltage signals at their output, in the range of hundreds to thousands of volts, but with a relatively low current peak of microamps. Most electrical systems need to be powered with a DC voltage, so a rectification is necessary. It can be achieved with stable or unstable charge-pumps. A charge pump rectifies the input AC voltage while generating a dynamic bias (an AC voltage) at the transducer, which is required for energy conversion. A high voltage is also required for a good energy yield. Unstable charge-pumps, such as the Bennet doubler, theoretically have no maximum output DC voltage;27 they are used when the initial bias voltage of a capacitive transducer is low. In this case, the bias voltage can be increased way beyond the initial bias voltage. On the other hand, stable charge-pumps such as the full-wave (FW) or the half-wave (HW) diode bridge rectifiers experience a saturation, resulting in a DC output voltage of the same order of magnitude as the internal bias voltage of the transducer.28 Since the internal bias voltage of the TENG is generally very high, stable charge pumps are mainly used with these devices.

In the following experiments, we focus on the HW rectifier, since it will be shown in Sec. III A 3 that it is the best circuit for our practical case. Figure 7(a) shows the output voltage for the first human steps across a value of Crect of 100 nF, which is more than one order of magnitude higher than the maximum value of CTENG. The energy harvested at each step is shown in Fig. 7(b): it increases because the rectifier output voltage is still lower than half its saturation value.28 However, it is only a few μJ. Considering that the primary purpose of this study is to harvest enough energy from one passing vehicle to power a sensor and send the measurement data to a base station, the harvested electrical energy is insufficient. This illustrates the need to optimize the system to enhance the energy conversion efficiency for a few actuations.

FIG. 7.

(a) Voltage across Crect = 100 nF using a half-wave rectifier only and (b) converted energy histogram for each of the first ten mechanical actuations.

FIG. 7.

(a) Voltage across Crect = 100 nF using a half-wave rectifier only and (b) converted energy histogram for each of the first ten mechanical actuations.

Close modal

Most of the time, small- or medium-sized mechanical energy harvesters do not collect enough energy to continuously power a system, especially if it includes data transmission. Instead, multiple small amounts of electrical energy are accumulated in a large capacitor over a long period of time. Then, when enough energy is stored in the capacitor, a switch is activated to release a sufficiently large amount of energy for the intended task. This is why the output capacitor Crect of the HW or FW rectifiers is usually one to two orders of magnitude larger than the minimum value of the TENG capacitor. Furthermore, we have shown in previous studies that with stable charge pumps the maximum energy conversion is obtained when the output voltage is equal to half the saturation voltage and that the number of mechanical cycles required to reach this optimum is proportional to Crect/Cmin,28 which can be a large number. In addition, the maximum average power in conventional unconstrained power maximization settings is an increasing (but saturating) function of Crect, all else equal. However, in our application, only a maximum of 4 actuations (one per wheel) can be obtained for one passing vehicle. Consequently, our optimization problem is quite different than in traditional settings, as we need to maximize the converted energy under a constraint on the number of total actuations at which this energy is evaluated.

In the optimization described in Ref. 28, it is assumed that many mechanical cycles are necessary to reach the optimal voltage value. With very few cycles, the previously derived formulas are no longer valid because the optimum output voltage cannot be reached under all conditions. In this section, we would like to determine if there is an optimal value for Crect when there are only 1–4 actuation cycles before Crect is discharged to power a system.

1. Equations for the available harvested energy

The system to be optimized is shown in Fig. 8 and consists of a TENG, a stable charge pump as a conditioning circuit (CC), and an ideal switch that discharges its output capacitor Crect into a load each time the switch is operated at CTmin. It should be noted that such an operation requires a synchronization of the switch with the motion of TENG’s mobile electrode. ΔW denotes the electrical energy supplied to the load during the switch actuation. It is calculated as the initial total energy stored in (Crect + CTENG) minus the energy remaining in the two capacitors after the switch actuation,
(10)
where the “b” and “a” indices define the time instants immediately before and after the switch activation and subsequent capacitor discharge, respectively. For analysis, we assume that VTE is constant and Crect is completely and rapidly (relative to the period of mechanical motion) discharged after the switch actuation. Consequently, during the capacitor discharge, CTENG remains at CTmin. The energy terms in Eq. (10) are then defined as follows:
(11)
Expanding Eq. (10) with Eq. (11) leads to
(12)
where ζ=CrectCTmin.
FIG. 8.

System used for analysis.

FIG. 8.

System used for analysis.

Close modal
In a stable charge pump, the general law governing Vrect throughout CTENG’s variation cycles i is given by
(13)
where α and β are coefficients that depend on the TENG’s parameters and the charge-pump architecture, respectively.28 For the HW rectifier,
(14)
where η=CTmaxCTmin.
For the FW rectifier, the evolution of the output voltage depends on the value of the load capacitor Crect. If Crect < CTmax, the operation of the charge pump is degenerated so that the saturation arrives after the first cycle, yielding for all i > 0 [Eq. (7)],28 
For Crect > CTmax, the evolution is given by (13) with
(15)

Knowing α and β for a given circuit, the expression of Vrect for a specific switch actuation cycle can be injected into the pre-derived expression of ∆W in Eq. (12). Therefore, we get the equation of the available energy with respect to Crect, and we can look for a possible optimum.

2. Characterization of the TENG used for validation of the optimization

To evaluate the proposed optimization, experiments are conducted with a simple transducer consisting of two 9 × 9 cm2 copper electrodes, one of which is covered with a 100 μm thick PTFE film from Goodfellow. One electrode is fixed, and a linear motor controls the position of the second one. The same method is applied as in Sec. II B to extract the parameters introduced in the analytical model. A schematic of the experimental setup is shown in Fig. 9. The measurements of the dynamic capacitance using the phase-shift technique and the saturation voltage with a FW rectifier are shown in Fig. 10. We get
(16)
FIG. 9.

Schematics of the experimental setups for the TENG characterization. (a) Setup for the dynamic capacitance measurement. (b) Setup for the measurement of VTE.

FIG. 9.

Schematics of the experimental setups for the TENG characterization. (a) Setup for the dynamic capacitance measurement. (b) Setup for the measurement of VTE.

Close modal
FIG. 10.

TENG characterization for optimization study. (a) Dynamic capacitance measurement and (b) full-wave rectifier output.

FIG. 10.

TENG characterization for optimization study. (a) Dynamic capacitance measurement and (b) full-wave rectifier output.

Close modal

3. Calculation and SPICE simulation of the available harvested energy

The calculations of the energy available after n = 1, 2, 3, and 4 cycles are performed with a Python scrip, using the recurrent Eq. (13) with the initial value Vrect0 = 0. For each value of n, the value of Vrect at the end of the nth cycle is calculated and then Eq. (12) is applied to obtain ΔW for each n. The SPICE simulation, which uses a behavioral model of a variable capacitor and ideal diodes, provides exactly the same results.

Figure 11 shows the curves of the total energy ΔW supplied to the load and the average energy per mechanical cycle as a function of the value of Crect for n = 1–4, for both HW and FW rectifiers. For the HW rectifier [Fig. 11(a)], ΔW displays a maximum for n = 2–4 that increases with the number of cycles, and the optimum value of Crect increases with the number of actuation steps. However, if only one cycle is used, Crect should be minimized. Looking at the average energy per cycle [Fig. 11(b)], it appears that the best configuration is a one-cycle operation when Crect is close to zero.

FIG. 11.

Harvested energy obtained with SPICE simulations and analytically (identical results) for the first four actuations. (a) Accumulated energy ΔW for the half-wave rectifier, (b) average energy per mechanical cycle for the half-wave rectifier, (c) accumulated energy ΔW for the full wave rectifier, and (d) average energy per mechanical cycle for the full-wave rectifier.

FIG. 11.

Harvested energy obtained with SPICE simulations and analytically (identical results) for the first four actuations. (a) Accumulated energy ΔW for the half-wave rectifier, (b) average energy per mechanical cycle for the half-wave rectifier, (c) accumulated energy ΔW for the full wave rectifier, and (d) average energy per mechanical cycle for the full-wave rectifier.

Close modal

For the FW rectifier [Fig. 11(c)], the total energy ΔW is the same for any n if Crect < CTmax, since the saturation takes place after the 1st cycle, as mentioned in Sec. III A 1, and it is maximum for the smallest value of Crect. It should be noted that at low Crect in the pF range, ΔW is similar to that of the HW rectifier. For Crect > CTmax, ΔW displays a maximum that increases with n. The optimum Crect for the FW rectifier is one order of magnitude above CTmax, whereas it is of the same order for the HW rectifier.

Experiments with the HW rectifier are conducted with the TENG presented in Sec. II B, for which CTmin = 127 pF, CTmax = 417 pF, and VTE = −188 V. The experimental setup is shown in Fig. 12. The TENG is connected to the rectifier with the electrode covered with PTFE connected to the ground. Each diode of the HW rectifier in Fig. 12(a) corresponds to eight HV diodes connected in series to obtain a reverse breakdown voltage around 1.6 kV. Vrect is obtained by measuring the current through Crect with a FEMO DLPCA-200 transimpedance amplifier, which is then integrated and divided by Crect.

FIG. 12.

(a) Schematic and (b) experimental setups for testing the effect of Crect on the available harvested energy.

FIG. 12.

(a) Schematic and (b) experimental setups for testing the effect of Crect on the available harvested energy.

Close modal

Figure 13 shows the calculated available harvested energy from the measurement of Vrect for a Crect sweep between 100 pF and 1 nF. As expected, it clearly shows an optimum of Crect, except for a single actuation with the HW rectifier where Crect should be minimized. For those small number of actuations, Crect should have a small value for maximizing the available energy. It can be noted that if higher values of Crect are chosen, the harvested available energy becomes independent with Crect.

FIG. 13.

Experimentally measured harvested energy after different number of first mechanical steps with a HW rectifier.

FIG. 13.

Experimentally measured harvested energy after different number of first mechanical steps with a HW rectifier.

Close modal

Under optimum conditions, the output signal of the TENG speed bump after rectification can reach high values, from 300 to 2 kV. Although this high voltage can improve the level of energy conversion, it must be reduced to 1.8 V for practical use. A solution, to simultaneously maintain a high voltage across the TENG terminals for high energy conversion efficiency and to supply the load with a low voltage, is to implement two-stage power management architecture with an autonomous plasma switch.29 At each switch actuation, the energy stored in Crect is transferred to a larger capacitor Cstore through a Buck DC-DC down converter (Fig. 14). The previous optimization study indicates that there exists a value for Crect in the range of the TENG capacitance that minimizes the number of mechanical steps required to reach the switch actuation voltage.

FIG. 14.

Full circuit for powering a BLE module and transmit sensors’ data.

FIG. 14.

Full circuit for powering a BLE module and transmit sensors’ data.

Close modal

The plasma switch controls the charge transfer between Crect and Cstore. It is fully autonomous and does not need any additional electronics. It is based on the electrostatic discharge between two metallic wires: at a certain high voltage threshold defined by the gap between both switch electrodes, a current will flow through due the electrical breakdown in a specific gas, here the ambient air.

According to Paschen’s law,30 the breakdown voltage increases as the electrode gap increases, and there is a minimum breakdown voltage around 300 V with a gap of ∼5 μm31 in air. Therefore, the ON-actuation voltage of the switch can be controlled by adjusting the gap properly. If the breakdown voltage can be affected by the environmental changes, fortunately, the fluctuation of breakdown voltage due to humidity change is less than 10%,32 while the effect of temperature on the breakdown voltage is negligible.33 

1. Plasma switch characterization

To characterize the plasma switch, we measure the voltage across Crect = 10 nF for several steps with the speed bump TENG shown in Fig. 1 and circuits A + B shown in Fig. 14. The obtained curve is plotted in Fig. 15(a). It shows that the switch has an ON-actuation voltage of around 940 V and OFF-actuation voltage of around 740 V. 120 V are obtained after the first step, corresponding to the generation of 72 μJ. If Crect is decreased to 1 nF, only one step is needed to actuate the plasma switch at 928 V [Fig. 15(b)]. This translates 430 μJ per step: hence, more than 370 μJ has been gained after decreasing the rectification capacitance from 10 to 1 nF.

FIG. 15.

(a) Voltage across Crect = 10 nF showing the plasma switch hysteresis. (b) Voltage across Crect = 1 nF of a HW rectifier from one mechanical cycle.

FIG. 15.

(a) Voltage across Crect = 10 nF showing the plasma switch hysteresis. (b) Voltage across Crect = 1 nF of a HW rectifier from one mechanical cycle.

Close modal

2. Experiment with the BLE module

This experimental setup consists of the speed bump TENG, the HW rectifier that has been proven by calculation and simulation to be more efficient that the FW rectifier, the plasma switch, a Buck DC–DC down converter, a commercial energy harvesting voltage regulator (LTC-3588), and a BLE module (RIOT-001). The BLE module integrates four low power sensors: temperature, humidity, atmospheric pressure, and luminosity. A dedicated application allows to track on a smartphone the data that are sent continuously. Each diode of the rectifier can withstand up to 3.2 kV. Crect, the output capacitor of the HW rectifier, has a value of 1 nF. The Buck circuit converts the rectifier output from 940 V to less than 10 V across Cstore = 47 μF. At the regulator output, the BLE module is supplied with 1.8 V. Consequently, every time the plasma switch is actuated (with Crect = 1 nF it occurs at every mechanical step), a charge transfer from Crect to Cstore is achieved.

As shown in Fig. 16, 25 steps are needed to activate the plasma switch from a discharged system, and 3.3 mJ are consumed to wake-up the BLE module. Then, 182 μJ are transferred to Cstore at each switch actuation (increasing voltage), which triggers the sending of a data packet at the energy cost of around 166 μJ (decreasing voltage). The sensors’ data can then be read on an android app.

FIG. 16.

Voltage evolution across Cstore during initial charging and transmission with the BLE module.

FIG. 16.

Voltage evolution across Cstore during initial charging and transmission with the BLE module.

Close modal

In this paper, we have demonstrated that there is an optimal configuration for maximizing the harvested energy in the early stages of a TENG operation by appropriately selecting the value of the DC output rectifier capacitor Crect. Through a combination of analytical studies, simulations, and experimental verification on a dedicated test bench, we found that the available energy can be increased by a factor of three to six by tuning the output capacitor of TENG’s rectifier at a low value close to the minimum value of TENG’s capacitor. This optimization has been applied to two different energy conditioning circuits, the half-wave and the full-wave rectifiers, and has been carried out for systems where the harvested energy is extracted after the first, second, third, or fourth mechanical actuation step. It was found that for more than one actuation step before extracting the harvested energy, the optimal configuration is with Crect close to the minimum value of the TENG capacitor and the half-wave rectifier outperforms the full-wave rectifier. For a single actuation step, Crect must be minimized and the half-wave and full-wave rectifiers are equivalent as long as Crect is less than the maximum value of the TENG’s capacitance. Both SPICE simulations and experimental results confirmed the theoretical analysis.

The optimal configuration requires a DC output voltage of 940 V. A second stage following the rectifier is then required to reduce the output to a few volts in order to power typical electronics devices. It should also be noted that the experiments differ slightly from the theory, as the rectifier output capacitor is not fully discharged after each actuation.

Consequently, we have implemented a two-stage power management system (PMS) including a custom-made plasma switch. This system ensures that a buck DC–DC converter operates autonomously without any additional control electronics. The two-stage PMS enabled the continuous driving of a 1.8 V RIOT-001 BLE module by the triboelectric transducer, with data transmitted on each actuation.

The optimization of Crect maximizes the energy converted from the mechanical domain. Other improvements in overall system efficiency are possible, such as fine-tuning the buck converter’s passive components. In particular, increasing the inductance of the Buck converter could improve the charge transfer from the high-voltage to the low-voltage stage. In addition, the wake-up energy requirement of the BLE module remains a challenge, as it far exceeds the energy generated per mechanical actuation of the TENG. A potential solution is to maintain the BLE module in a wakeful state, ensuring that the voltage at the BLE input remains above 1.8 V.

In conclusion, the integration of the TENG, optimized two-stage PMS, and BLE module yields promising results for practical applications of road transducers applications, where the system must sense and transmit data when vehicles or pedestrians pass. Triboelectric generators represent a novel and viable energy harvesting technology that could be deployed on roads at low cost as an alternative to other energy harvesting methods. This work brings us a step closer to commercial applications of triboelectric energy harvesting systems, particularly when combined with a tailored power management circuit.

See the supplementary material for the video of the road TENG in action enabling data transmission from four low-power sensors via Bluetooth.

The authors would like to thank Dr. Armine Karami for his contribution to the development of the analytical model proposed in this paper and on the explanation of the bifurcation observed in the dynamics of the full-wave circuit.

The authors have no conflicts to disclose.

Ahmad Delbani: Conceptualization (equal); Data curation (equal); Formal analysis (equal); Methodology (equal); Validation (equal); Visualization (equal); Writing – original draft (equal); Writing – review & editing (equal). Dimitri Galayko: Data curation (equal); Formal analysis (equal); Supervision (equal); Validation (equal); Writing – review & editing (equal). Malal Kane: Funding acquisition (equal); Project administration (equal); Resources (equal); Supervision (equal). Philippe Basset: Conceptualization (equal); Supervision (equal); Validation (equal); Visualization (equal); Writing – original draft (equal); Writing – review & editing (equal).

The data that support the findings of this study are available from the corresponding author upon reasonable request.

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