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An electric-field high energy harvester from medium or high voltage power line with parallel line

  • Aekanuwat Srilaket , Pakpoom Hoyingchareon , Anuwat Prasertsit and Kanadit Chetpattananondh EMAIL logo
Published/Copyright: June 5, 2023
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Abstract

In order to effectively monitor transmission lines and transmission towers, a number of different types of sensors are needed. A lot of times, these sensors along with the transmission lines and transmission towers are in inaccessible or hard-to-access areas and replacing their batteries is difficult. Yet they need consistent power supply. By harvesting energy directly from these medium and high voltage power lines, these devices can become self-sustaining while the overall system is more friendly to the environment. This paper presents a novel approach to high energy harvesting based on capacitive coupling between the power line and the harvesting line. This technique has several advantages, namely high output voltage, easy adjustment of coupling coefficient, and low cost. The validation and implantation of this harvesting system are proposed with the support of experimental results. This energy-harvesting ability of W and mA levels is achieved for the power line monitoring devices, with higher power output depending on the length and the size of the harvesting line.

1 Introduction

Power transmission is the bulk transfer of electrical energy from a substation to distant areas. It is a critical part of the power grid. Security and reliability of the power transmission have significant effects on the stability of the whole grid. They are even more critical in remote, harsh, inaccessible, and hazardous areas. High voltage transmission lines, especially for a long distance, often need to cross mountains. The whole line may go through all types of terrains, which brings extra difficulties for the line management. Moreover, in recent years, severe weather events have become more frequent. They have caused collapses of power towers and broken power lines. Therefore, power transmission lines need to be monitored and maintained closely to ensure safe and reliable operation, especially in unmanned areas. The Provincial Electricity Authority (PEA) of Thailand has 959,553 km of 12-and 22-kV transmission lines along with 39,501 km of 69-and 115-kV distribution lines (Preeprem 2021). Therefore, the power line and power tower monitoring is of great interest and significance for the PEA.

The monitoring of line temperature, line sag, icing, wind, vibration, corrosion in steel core, broken strand, corona, audible noise and human intrusion, have been deployed for the safety and maintenance purposes (Bogue 2013; Khawaja, Huang, and Khan 2017; Sanda et al. 2018). Currently, the energy sources of these monitoring devices on the towers are mostly batteries. However, the limited life of the batteries is infeasible in applications where thousands of such sensors are deployed over a vast area. Disposing the batteries is also both costly and extremely detrimental to the environment. In order to cope with all these problems, numerous studies have been focused on batteryless systems. Energy harvesting technology is a self-sustaining, attractive, and green alternative for collecting energy from the environment. Furthermore, recent energy harvesters have become more efficient, reliable, and sufficiently robust. They thus can offer an answer to some of the aforementioned problems both in terms of cost and environment impacts.

This work intends provide to a new energy harvesting method from the electric field in medium- or high-voltage (MV/HV) transmission lines using parallel lines. The harvesting line is a leftover conductor from the PEA of Thailand. Depending on the length and size of the conductor, the obtainable energy level is considerably high at W level. The organization of this paper is as follows: Section II commences the related work in energy harvesting from power lines. Section III addresses the concept of this proposed energy harvesting system. Section IV is devoted to the validation of this proposed method with experimental results, followed by the performance analysis and a detailed discussion of this proposal. Section V discloses the possible implementation that can be powered by the proposed energy harvester. Finally, this paper is concluded.

2 Related works

The most common energy harvesting sources are natural energy (solar, wind, ocean, etc.) as well as mechanical energy. Solar cells (Ahmad et al. 2021; Fadhlullah and Ismail 2015; Mekikis et al. 2018; Singh, Kuchroo, and Bhatia 2016) can replenish power in storage devices with high power densities. However, due to contamination, length of days, weather, and many other environmental conditions, they are unreliable and not durable enough to survive in a power line environment. A backup energy storage device such as a capacitor or a rechargeable battery is needed to power up the sensors at night. Wind energy (Li et al. 2022; Nurmanova et al. 2018; Pan et al. 2019; Wen et al. 2021; Zhao and Yang 2017) also provides a high power density in good weather conditions. Nevertheless, its maintenance cost is very high and its harvesting power is unstable. Other types of energy sources include thermoelectricity and electromagnetic (EM) energy.

Thermal energy harvesters are based on the Seebeck effect, where an electric potential difference is formed between the hot and cold junctions. In (Chen et al. 2016; Kadechkar et al. 2018; Liao et al. 2020; Liu et al. 2015; Santos et al. 2016), the authors have implemented a commercial thermoelectric module to supply wireless sensors. This thermal energy harvester provides various voltages and powers under different conditions. Thermoelectric harvesting devices are designed for specific environments, with a focus on high energy density. This thermoelectric generation is, however, not suitable for harvesting energy in a scenario where there is a wide temperature swing between the power line and ambient environment. In addition, in thermoelectric generation, it is difficult to achieve a power level of about 10 mW. This is because the kinetic energy depends on ambient conditions. As a result, thermoelectricity cannot deliver stable power to the monitoring sensors for the transmission line monitoring in the environments on which this work focuses.

EM energy harvesting, on the other hand, is stable and sustainable over a long period of time. Particularly, the EM energy harvesting from MV/HV power transmission or distribution lines appears most promising. So far, magnetic field energy harvesting (MFEH) has been more popular than electric field harvesting for power-line monitoring devices. It can be done by the induction coupling in a nearby coil.

Most of magnetic energy harvesters are based on a current transformer (CT). Wu, Wen, and Li (2013) proposed a power supply that collects energy from the magnetic field induced by wire-carrying currents using a coil-based magnetic energy harvester. This proposed harvester can provide a maximum power of 63.72 mW at a line current of 10 A. Liu et al. (2016) presented a magnetic energy harvester-based CT with a power density of 0.7 mW/g at 10 A, which is more than twice as efficient as traditional ones. Zhuang et al. (2020) improved a method of energy harvesting from ac power lines under magnetic saturation conditions with a high-permeability core. The proposed energy harvester can scavenge an average power of 283 mW on a 10 A rms power line, which is an increase of 45 % compared with the device without the control coil. Wang et al. (2019) designed a real-time wireless power supply system overhead on a high-voltage power line. An iron core with a C-type structure was developed to harvest energy from an HV power line via magnetic induction. The output voltage from the harvesters is transmitted to the load by using a wireless power transfer. The experimental results verified that the harvesting power also depends on load, core cross-sectional area, and exciting current angle. When a magnetic core or current transformer is clamped onto ac power lines, the flux density in the core is proportional to the magnetic field strength around the power line. The limitation of the MFEH using a current transformer is that a core clamped around the power line or distribution line is necessary. The direct contact with medium or high voltage increases concerns about the insulation requirements and safety. The “free standing” magnetic field energy harvesters provide greater flexibility compared to the current transformer-based ones. They do not enclose the current-carrying power lines, which is why they are more flexible. They can be placed near any high-voltage power line or transformer with a varying magnetic field around them.

Thanks to these advantages and its flexibility, Roscoe and Judd (2013) developed a free-stand magnetic energy harvester which gathers 300 µW for a flux density of 18 µT. This amount of harvested energy is sufficient to supply a temperature sensor. In (Yuan et al. 2015), a new bow-tie coil to scavenge the magnetic field energy under overhead power lines is proposed to produce a much higher power density (1.86 µW/cm3). The coil-based harvester developed by White et al. (2018) is a credit-card-sized rectangular coil with typically 1250 turns of insulated copper wire wound on a polymeric form. The harvesting power of approximately 1.5 W can be achieved when the harvester is placed near a power line with a current of 100 A. The amount of energy harvested in free-standing harvesting is relatively less than that in clamped harvesting due to an increase in the distance between the magnetic coils. High harvesting power density depends on the demagnetization of the core. Thus, its cost is very high.

To address these problems, the electric field harvesting energy systems (Moghe et al. 2015; Rodriguez et al. 2014; Zeng et al. 2021; Zhao et al. 2013; Zhao, Dai, and Li 2015) have been investigated with a focus on obtaining the power for the MV/HV terminals (such as power lines, transmission lines, and bus bars) in power systems that do not carry currents but also maintain a high potential at the same time. An MV prototype equipped with a voltage sensor based on a two-plate topology was proposed by Moghe et al. (2015). Their experimental results showed that at a bus voltage of 35 kV and a continuous power of 17 mW could be harvested. A multilayer cylindrical tubular pick-up mechanism with improved safety and embedded insulators has been studied by Rodriguez et al. (2014). When using a power line insulator for EFEH, their simulation results indicated the ability to obtain over 100 mW from a 12.7 kV power line. In Zangl, Bretterklieber, and Brasseur (2009), initially developed the idea of the electric field energy harvester for power line monitoring. The construction was created in the form of an EFEH cylinder. From a medium-voltage power line, this technique extracted 100–150 mW. The electromagnetic and electric fields on power transmission lines with 230 kV and higher were researched by Bunnoon, Thongyoo, and Wanden (2020). The magnetic field energy harvesting device employed a high-voltage cable in transmitting electrical energy, which emit electric charges, inducing voltage and conducting current in the copper coil. In Kang et al. (2017) with collected electric field energy, supplied a commercial Zigbee-based sensor node, operating autonomously under real three-phase 765 kV power lines. It was shown that the sensor’s operation time was in the range of a few tens of seconds and was almost inversely related to the square of the conductor tube’s height (1.5–4 m), with the sensor node dissipating an average of 0.13 mW at that height.

In this paper, a low-cost electric field harvester based on capacitive coupling due to a medium-voltage 67 kV bus bar paralleled with a harvesting conductor is introduced. It will explore a new approach that couples the energy harvesting system to the power line, avoiding a direct contact. This harvesting technique is more suitable for a large-scale deployment for the Smart Grid. Practical implementation will prove that this energy harvester provides enough power at the W level to supply many monitoring sensors on the transmission line and is easy to install on the power line tower.

3 Electric field energy harvesting

The general theoretical principles of electric field energy harvesting are based on the electric field of any energized conductor at some voltage level radiated to the conductive electrode in relation to the potential distribution. The field induced electric charges are transferred by the displacement current. Any conductor excited at some voltage level distributed on a closed surface results in a radial E-Field. For AC lines, the rate of change of the electric field produces a displacement current, which can be explained with Maxwell’s following equation:

(1) I d = s d D d t d s = ϵ s d E d t d s

where D is the electric flux density (units of C/m2) and is equal to E, the electric field intensity, ε is the permittivity, and S is the same open surface associated with close path in Ampere’s Law. An apposed conductor serves as the displacement current drains the electric charges and charges the stored capacitor. This displacement current can be used to charge the capacitor that is placed near the power line. The electric-field energy harvesting method is based on conducting displacement current through capacitive coupling between conductive materials and power lines. The energy accumulated in this capacitor can be stated as

(2) E = 1 2 C s V 2

where Cs is the stored capacitance and V is the accumulated voltage. As this energy is collected by inducing the free charge-induced E-field, this harvesting model operates as a generic current source to provide energy to the attached monitoring devices.

This proposed electric field energy harvester is shown in Figure 1. The harvester, made from an aluminum conductor, was placed in parallel between the medium voltage transmission line, or bus bar, and the ground. The conductor was surrounded by an electric field induced by the transmission line. When the inductive electric charges collect on the surface of the harvester due to an electrostatic induction effect, there is electric field energy stored in the form of a coupling capacitor C ab between the power line and the conductor. To harvest the electric field energy, a two-winding energy-harvesting transformer (EHT) is also necessary. The primary winding of the EHT is connected between the energy-harvesting conductor and the ground, while the secondary winding of the EHT is connected to the resistive load. The transformer is then deployed in order to the requirements of voltage and power of the load, using impedance conversion characteristics.

Figure 1: 
This proposed electric field energy harvester.
Figure 1:

This proposed electric field energy harvester.

This proposed harvester in Figure 1 can be modeled with the equivalent circuit as shown in Figure 2. The high voltage source V Line in Figure 1 or V ag in Figure 2 and transmission line capacitive coupling to ground (C ag ) are provided on the left side of the schematic, while the harvesting capacitor to ground (C bg ) and the load resistance R L are put on the right side. Both sides are connected by the harvesting capacitor, which causes the capacitive coupling between the power line and the harvesting line. This mutual capacitance C ab is related to distance between the power line and the harvesting line and their sizes.

Figure 2: 
Equivalent circuit of this proposed harvester without load.
Figure 2:

Equivalent circuit of this proposed harvester without load.

The capacitor C ab represents the primary capacitive coupling between the power line and the harvesting line carrying a medium voltage AC signal. C ab serves as the driving source for an alternating electric field on the surface of harvesting line and can be stated as.

(3) C a b = π ε l l n ( D r a r b )

Where l is the length of the harvester, and D is the distance between the power line with a radius of r a and the harvester with a radius of r b. Here, the permittivity e is 8.85 × 10−12 F/m. The parasitic capacitor, C bg , between the harvester line and ground with height h can be calculated by

(4) C b g = 2 π ε l l n ( 2 h r b )

The voltage V bg induced in the harvester line due to a voltage V ag being applied to the power line V line can be founded by.

(5) V b g = C a b C a b + C b g V a g

The induced current caused by electric-field induction is possibly supplied to the load because it is not resisted by the effective resistance of the load. This scenario can be explained by the circuit diagram shown in Figure 3 when the coupling capacitor between the power line and the harvesting line is very small compared with the load. Thus, the current flowing through the load for this scenario is.

(6) I L = V a g ( R L ) 2 + ( 1 j ω C a b ) 2 j ω C a b V a g

Figure 3: 
The equivalent circuit connected to load.
Figure 3:

The equivalent circuit connected to load.

The value of C ab is calculated in tens of picofarads. Therefore, this equation is valid for typical values of load (kΩ). C ab , ω, and V ag depend on the system, if it is assumed that these system values (C ab , ω, and V ag ) are not varied. This electric filed energy harvesting system basically acts like a current source within the bounds of the above assumptions.

4 The validation of this concept at medium voltage

To validate the idea of an electric field energy harvester using a parallel line, the experimental is set up as shown in Figure 4. The harvesting line with a 1.28-cm radius is placed under the medium voltage bus bar with a 1.28-cm radius and a 5-m length at a distance of 1 m for safety clearance. The harvesting line gets charged by the displacement current. The induced voltage with no load on the harvesting line is measured with a 5-kV source voltage on the bus bar. The measured induced voltage on the harvesting line of 1 m in length is compared with the calculated induced voltage as shown in Figure 5. The calculated value is greater than the measured value due to transformer characteristic parameters and coil saturation in higher voltages.

Figure 4: 
The actual experimental setup to validate the idea of this proposed harvester.
Figure 4:

The actual experimental setup to validate the idea of this proposed harvester.

Figure 5: 
The comparison result between the measured induced voltage on the harvesting line and the calculated one.
Figure 5:

The comparison result between the measured induced voltage on the harvesting line and the calculated one.

Finite-element analysis (COMSOL) is used to compute an accurate electric field from a power line with 66.40 kV at 3 m above the ground. Figure 6 illustrated the comparison of the results of the measured and calculated electric field distributions from the power line at the red dot which is potentially located at 4.2-m horizontal axis and 1-m vertical axis. As shown in Figure 6, the value measured with the electric field meter is 1811 V/m, while the simulated value at the red dot is 2157 V/m. The electric field becomes stronger inside of the power line, whereas an entirely weaker electric field, the so-called coupling electric field, is distributed everywhere outside of the power line. The result shows that the simulated electric field is slightly larger than the measured one, probably due to a different environment and the slight difference in the properties of the conductor’s materials.

Figure 6: 
The simulation of the electric field distribution from power line 66.4 kV compared with the measured value.
Figure 6:

The simulation of the electric field distribution from power line 66.4 kV compared with the measured value.

When the load level is varied, the induced voltage on the harvesting line is measured for every increment of 5 kV in the power line voltage. The results of the measured induced voltage with load variation are shown in Figure 7. Due to the loading effect, the induced voltage on load increases with more load resistance.

Figure 7: 
The induced voltage on the harvesting line with load variation and asset power line voltage.
Figure 7:

The induced voltage on the harvesting line with load variation and asset power line voltage.

When the current of the harvesting line is measured with the load variation, the result is shown in Figure 8. The result shows that the energy harvester with an electric field was obtained from the constant current source with unchanged system parameters (C ab , ω, and V ag).

Figure 8: 
The current on the harvesting line with load variation.
Figure 8:

The current on the harvesting line with load variation.

The harvested power with load variation can also be shown in Figure 9. It is observed that the harvested power greatly increases with an increase in power line voltage, as it follows a squared relationship. Similarly, the harvested power on the load varies with the changed load values. Moreover, with a further increase in power line voltage level, the harvested power increases.

Figure 9: 
The harvested power on the harvesting power when the load was changed.
Figure 9:

The harvested power on the harvesting power when the load was changed.

As the harvesting line is placed parallel to the power line, its size should be as large as possible. To validate these, the complementary experiments are set up to vary the sizes of the harvesting line and the distance between the power line and the harvesting line. The result of the induced current on the harvesting line of different sizes and at the distances of 1 m, 1.25 m, and 1.5 m from the power line, is shown in Figure 10. Similarly, the harvesting power due to different sizes of harvesting lines and various distances from the power line is given in Figure 11.

Figure 10: 
The result of the induced current on harvesting line with both different sizes and distances from power line at 1 m, 1.25 m, and 1.5 m, respectively.
Figure 10:

The result of the induced current on harvesting line with both different sizes and distances from power line at 1 m, 1.25 m, and 1.5 m, respectively.

Figure 11: 
The result of the power on harvesting line with both different sizes and distances from power line at 1 m, 1.25 m, and 1.5 m, respectively.
Figure 11:

The result of the power on harvesting line with both different sizes and distances from power line at 1 m, 1.25 m, and 1.5 m, respectively.

Let Z L be the equivalent load impedance on the primary side of the voltage transformer with the turn ratio of N = 143 and it is connected to the harvesting line, the induced voltage can be given by

(7) V L = Z L C a b ω V a g 1 + ( C a b + C b g ) 2 ω 2 Z L 2

If R L is the load resistance, the gathered power from the harvesting line can be calculated as

(8) P o = | V L | 2 Z L

To maximize the output power, therefore P o Z L = 0 . The optimal load resistance Z L o p t can be found by

(9) Z L o p t = 1 ω ( C a b + C b g )

Where the maximum harvested power is therefore found by replacing R L by (9) in (10), i.e. P max = P (Z′ Lopt), as

(10) P ( Z L o p t ) = ω 2 V a g 2 C a b 2 ( 1 + ω ( C a b + C b g )

From the equation (10), the maximum harvesting power depends on the power ling voltage Vag and the coupling capacitor between the power line and harvesting line. However, the harvested power has a convex line for load impedance Z L o p t , which is the load resistance R L (monitoring devices) paralleled to the characteristic parameter of the voltage transformer. Thus, the obtainable maximum power at load resistance will also be conditional on the voltage transformer characteristic parameter. The harvesting power related to different load impedance levels can be shown in Figure 12.

Figure 12: 
Shows harvesting power on harvesting line at different load levels.
Figure 12:

Shows harvesting power on harvesting line at different load levels.

The experimental results confirm the concept of an electric field energy harvester using a parallel line. The maximum harvesting power of this proposed system is close to 0.5 W/m, which may be sufficient to deliver an appropriate power supply to the monitoring devices of the transmission line. Here, the optimal load impedance is approximately 11 kΩ, which includes the excitation inductance, leakage inductance, and core resistance of the transformer paralleled to the load resistance.

5 Implementation of this proposed energy harvesting system

In order to demonstrate the practical effectiveness of this electric field harvesting system using parallel lines, we set up a power supply circuit using this proposed system for an LED compact lamp at a transmission tower as shown in Figure 13. The power line voltage was set at 67 kV compared to the ground. The harvesting line, with a length of 20 m, was installed in parallel with the power line at a distance of 1.2 m, in accordance with the Occupational Safety and Health Administration (OSHA) and Electrical Safety Code. A voltage transformer (VT) formed the primary side of the harvesting line and the ground, while the AC/DC converter connected to the 5 W LED compact lamp formed the secondary side. The specification of the voltage transformer used here was 33 kV/230 V, 1000 VA (Figure 13).

Figure 13: 
The implementation of this proposed energy harvesting system.
Figure 13:

The implementation of this proposed energy harvesting system.

Since the actual area for the implemented system is limited, the harvesting line was laid in a U shape, as shown in Figure 14. The single and dual harvesting lines were verified to improve the harvesting performance. It can be realized that the bundle configuration does not affect the energy harvesting.

Figure 14: 
The actual test setup for the implementation.
Figure 14:

The actual test setup for the implementation.

During the verified experiment, the power line voltage was varied from 5 to 67 kV. The harvesting power of the single harvesting line for 500 Ω and 1 kΩ load resistance is shown in Figure 15(a). Similarly, one of the dual harvesting lines is shown in Figure 15(b). It can be seen that the power line voltage at approximately 70 kV, nearly 5 W of power for a single line was derived. In comparison, the harvesting power for dual lines was 5.81 W for 500 Ω load resistance and 6.88 w for 1 kΩ load resistance. Due to the limited space we had for the harvesting line arrangement, increasing the number of harvesting lines in our work does not affect the amount of obtainable power.

Figure 15: 
The harvesting power of the harvesting line for 500 Ω, 1 kΩ load resistance, (a) single harvesting line, (b) dual harvesting line.
Figure 15:

The harvesting power of the harvesting line for 500 Ω, 1 kΩ load resistance, (a) single harvesting line, (b) dual harvesting line.

From the experimental result in Figure 15, for a power line voltage of nearly 70 kV, the effective harvesting power is sufficient to drive the 5 W LED compact lamp. The demonstration of this proposed harvesting prototype supplying the 5 W LED compact lamp is realized in Figure 16. Here, the harvesting voltage to supply the LED lamp is 11.78 V and the induced current is 274.4 mA. It is observed that the 5 W LED compact lamp is very bright and it still has the capability to provide the remaining power to drive the red LED in the AC/DC converter circuit.

Figure 16: 
Shows the result of this proposed energy harvester for 5 W LED compact lamp driving capability.
Figure 16:

Shows the result of this proposed energy harvester for 5 W LED compact lamp driving capability.

In monitoring a transmission line or a power line, various sensor nodes working together wirelessly as a network are needed. In such sensor nodes, an electronic embedded system is one of its important components. Typically, the electronics inside an embedded electronic system consume a lot of energy. The estimation of commercial processor energy consumption is shown in Table 1.

Table 1:

Estimation of commercial processor peak power.

Device Peak power estimation (mW)
MSP430F2274 9.504
FM32TG840F32 14.4
ATMega128RFA1 66.96
JN5148-001 127.08
MC1322x 79.2

From Table 1, we can see that the processors in the sensor node mostly require power in the range of ten to a hundred mW. This energy requirement is well within the capability of our proposed energy harvesting system. Thus, our proposed energy harvester is more than adequate in supplying any sensor node used in these transmission line or power line monitoring purposes.

6 Conclusions

This paper presents a novel battery-free electric field energy harvesting from the power line. The energy is harvested from the medium or high voltage alternating electric field which provides a displacement current flowing through the harvesting line. This can work as a constant current source to supply the load. The harvesting power is proportional to the displacement current and the induced voltage between the power line and the harvesting line. The results from the validation of this proposed energy harvester shows that, depending on the length and size of the harvesting line, the highest obtainable power is at the watt level. The practical implementation was demonstrated to prove the performance of this proposed energy harvester. The AC induced voltage of this harvester is converted to a DC voltage with the rectifier and is successfully driving the DC load. Experimental results indicate a continuous power of approximately 5–6 W at 70 kV bus voltage. This power is enough to drive the 5 W LED compact lamp attached to an MV/HV asset. This proposed energy harvesting system is also simple to install on the transmission line, making it more widely applicable and easier and safer to deploy. A typical energy-harvesting ability of W and mA level was achieved. This is adequate for typical monitoring devices, with the potential of achieving even higher power output depending on the length and size of the harvesting line, and the distance between the power line and the harvesting line. The proposed system can consistently supply energy to monitoring sensors of a transmission line, hence eliminating the need of frequent battery replacements. In the future, the influence of voltage transformer parameters should also be investigated, along with a variety of weather conditions, such as humidity in the rainy season which may cause corona and partial discharge, and subsequently damage the monitoring devices. However, a follow-on power electronic converter is necessary to experimentally achieve these circumstances. The optimum circuit design for this conversion technique under the operating restrictions outlined in this paper will be the subject of future research.


Corresponding author: Kanadit Chetpattananondh, Department of Electrical Engineering, Faculty of Engineering, Prince of Songkla University, Hat Yai, Songkhla, 90110, Thailand, E-mail:

  1. Author contributions: All the authors have accepted responsibility for the entire content of this submitted manuscript and approved submission.

  2. Research funding: This work was supported by the human development in the Province of Electricity Authority, cooperating with the Faculty of Engineering, Prince of Songkla University, Thailand under MOU. The authors also would like to thank the anonymous reviewers for their valuable comments.

  3. Conflict of interest statement: The authors declare no conflicts of interest regarding this article.

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Received: 2022-07-28
Accepted: 2023-05-14
Published Online: 2023-06-05

© 2024 the author(s), published by De Gruyter, Berlin/Boston

This work is licensed under the Creative Commons Attribution 4.0 International License.

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