Processing math: 100%

Zhang CY, Zhou W, Geng D, Bai C, Li WD et al. Laser direct writing and characterizations of flexible piezoresistive sensors with microstructures. Opto-Electron Adv 4, 200061 (2021).. doi: 10.29026/oea.2021.200061
Citation: Zhang CY, Zhou W, Geng D, Bai C, Li WD et al. Laser direct writing and characterizations of flexible piezoresistive sensors with microstructures. Opto-Electron Adv 4, 200061 (2021).. doi: 10.29026/oea.2021.200061

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Laser direct writing and characterizations of flexible piezoresistive sensors with microstructures

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  • Functional materials with high viscosity and solid materials have received more and more attentions in flexible pressure sensors, which are inadequate in the most used molding method. Herein, laser direct writing (LDW) method is proposed to fabricate flexible piezoresistive sensors with microstructures on PDMS/ MWCNTs composites with an 8% MWCNTs mass fraction. By controlling laser energy, microstructures with different geometries can be obtained, which significantly impacts the performances of the sensors. Subsequently, curved microcones with excellent performance are fabricated under parameters of f = 40 kHz and v = 150 mm·s-1. The sensor exhibits continuous multi-linear sensitivity, ultrahigh original sensitivity of 21.80 % kPa-1, wide detection range of over 20 kPa, response/recovery time of ~100 ms and good cycle stability for more than 1000 times. Besides, obvious resistance variation can be observed when tiny pressure (a peanut of 30 Pa) is applied. Finally, the flexible piezoresistive sensor can be applied for LED brightness controlling, pulse detection and voice recognition.
  • With the development of flexible electronics, biomedical tests, intelligent robots, internet of things and so on, flexible pressure sensors have received extensive attention due to the important roles played in signal acquisition and conversion1-15. According to responding signals, flexible pressure sensors can be divided into piezoresistive sensors3-6, capacitive sensors7-9, piezoelectric sensors10, 11 and triboelectric sensors12, 13. Among these flexible pressure sensors, flexible piezoresistive sensors have advantages including simple structures, high sensitivity, short response time, and so on6, 16, 17. Besides, continuous emerging of advanced materials including metallic nanowires5, 18-20, carbon nanotubes2, 3, 21, 22, graphene6, 23-25 and MXenes4, 26, 27 benefits the performances of piezoresistive sensors. Consequently, flexible piezoresistive sensors with excellent performances have been increasingly investigated.

    It has been reported that the performances of flexible piezoresistive sensors can be remarkably improved by introducing microstructures on substrates6, 17, 21, 23, 28-32. Up to now, the molding method has been regarded as the most efficient and widely-used method for fabricating flexible sensors with microstructures. For example, Park et al.21 fabricated an electronic skin (E-skin) with microstructures by patterning the composites of polydimethylsiloxane (PDMS) and multiwall carbon nanotubes (MWCNTs) with etched silicon molds. Bae et al.23 fabricated a PDMS piezoresistive sensor with hierarchical microstructures using an etched and thermal oxidized copper mold. Inspired by skin epidermis microstructures, Pang et al.28 developed a piezoresistive sensor by molding PDMS with abrasive papers and subsequently coating with reduced graphene oxide (rGO). Nie et al.29 fabricated a piezoresistive E-skin with hierarchical mountain-ridges microstructures by patterning PDMS on a banana leave. However, the molding method is mainly limited to the formation of microstructures for materials with relatively low viscosity (e.g. pure PDMS), which is inadequate for solid materials (e.g. MXenes and porous graphene) and materials with high viscosity (e.g. composites of CNTs at a high mass fraction).

    In this paper, a laser direct writing (LDW) method was proposed to fabricate flexible piezoresistive sensors with microstructures using a PDMS/MWCNTs composite (MPC) of an 8% MWCNTs mass fraction. Laser processing has advantages including high fabrication efficiency, low processing cost and high dimensional resolution33-37. Subsequently, surface geometry of microstructures can be adjusted by controlling laser energy, which significantly influenced the performances of flexible piezoresistive sensors. When laser parameters were set to be f = 40 kHz and v = 150 mm·s-1, curved cone-like microstructures can be obtained. This sensor showed ultrahigh sensitivity (21.80 % kPa-1), wide detection range (over 20 kPa), short response/recovery time (~100 ms), high resolution (a peanut for 30 Pa) and good cycle stability (1000 times). Finally, this sensor was applied in LED brightness controlling, pulse detection and voice recognition.

    MWCNTs were bought from Nanjing XFNANO Materials Tech. Co., Ltd. The specific parameters of the CVD MWCNTs were: external diameter of 10~20 nm, length of 10~30 μm, purity of more than 95%, tap density of 0.22 g/cm3, true density of ~2.1 g/cm3 and electrical conductivity of more than 100 S/cm. The morphology of MWCNTs was imaged by a field emission scanning electron microscope (FESEM) (SUPRA55 SAPPHIRE, Germany) and shown in Fig. S1(a) (see Supplymentary information). PDMS (SYLGARD 184) and the curing agent were supplied by Dow Corning Co. Ltd, USA. Firstly, PDMS was uniformly mixed with curing agent at a mass ratio of 10:1. Subsequently, MWCNTs were gradually added into PDMS under a continuous stirring to obtain uniform mixture of an 8% MWCNTs mass fraction. Next, the mixture was degassed for 10 minutes, uniformly coated on a 1 mm thick glass sheet and cured at 75 °C for 1 hour. Finally, the cured MPC was peeled off from the glass. The morphologies of PDMS and MPC were imaged by a scanning electron microscope (SEM) (JSM-IT500A, Japan), as shown in Figs. S1(b)−(c).

    The mechanical properties including Youngs modulus and lateral contraction of both PDMS and MPC were evaluated by a tensile experiment. One end of a testing sample was fixed with a clamp and another end was stretched with a slider. The stretching force was measured by a force meter (Handpi HP-5N, China) and the size of the testing sample was measured by a digital vernier caliper. Detailed evaluations of mechanical properties are provided in Supplementary information S2.

    An ultraviolet (UV) laser marking machine (SEAL-355-10S, JPT, China) was employed for LDW of MPC. The basic parameters of the UV laser were shown in Table S1. The experimental parameters for LDW were shown in Table S2. The surface morphologies of microstructures were characterized by a SEM and a super deep scene 3D microscope (VHX5000, KEYENCE, Germany).

    Flexible piezoresistive sensor consists of PI (polymide) tapes, interdigital electrodes and a MPC substrate, as shown in Fig. 1. Firstly, a Au film of 50 nm was deposited on a PET (polyethylene terephthalate) film of 50 μm using a magnetron sputtering apparatus (EXPLORER-14, USA). Secondly, the Au/PET film was patterned to fabricate interdigital electrodes by ablating the Au film using a UV laser marking machine. Then, the Au/PET film and MPC substrate were laser cut into certain size. Finally, Au/PET interdigital electrodes were assembled with the MPC substrate and packed with 50 μm thick PI tapes. Typical snake-like (SLI) and concentric-ring shape (CRI) separation areas were designed for fabricating interdigital electrodes.

    Figure 1.  Design and fabrication of flexible piezoresistive sensor.

    During the experiments, the sensor was fixed on a horizontal table. A pressure meter was employed to apply pressure to the top surface of the sensor. The electrical signals were measured by a digital source meter (Keithley 2400). When a pressure was applied, variation curves of the sensor including real-time resistance (R-T) and current-voltage (I-V) were acquired and recorded by computer. Besides, dynamic time resistance (R-T) curves were obtained to evaluate the response time and recovery time of the sensor.

    Flexible piezoresistive sensor was employed for LED brightness controlling, pulse detection and voice recognitions. For LED brightness controlling, the sensor was connected in series with an LED, and subsequently paralleled with a direct current power source of 12 V. For pulse detection, the sensor was fixed on the wrist of a tester to obtain resistance variation during pulse beats. For voice recognition, the sensor was attached on vocal cords of a tester to obtain resistance variation during speaking.

    The thickness of PDMS and MPC decreased with the increasing εz, as shown in Fig. 2(a). Young's modulus of PDMS and MPC were evaluated by σz-εz curves, as shown in Fig. 2(b). Young's modulus of MPC was evaluated to be 3.31 MPa, which was higher than that of PDMS (0.95 MPa). It can be attributed to the higher mechanical stiffness of MWCNTs than that of PDMS38. Nevertheless, MPC still showed good flexibility for fabrication of flexible sensor.

    Figure 2.  Mechanical properties of materials. (a) Lateral contraction of MPC and PDMS, (b) σz-εz curves of MPC and PDMS.

    The LDW processing system of microstructures is shown in Fig. 3(a). A parallel laser scanning strategy (circles of 0.3 mm diameter, offsetting of 1 mm and line spacing of 0.05 mm) was proposed for LDW, as shown in Fig. 3(b). Microstructures were processed under 4 times of orthometric scanning. The schematic of laser processing is shown in Fig. 3(c). When a laser beam was focused on the surface of MPC, the exposed material was ablated due to photochemistry and photothermic effects. Notably, the ablation can be controlled by adapting parameters including laser repetition frequency f and scanning speed v. Variation of laser power and pulse with laser repetition frequency is shown in Fig. S3. When a low laser repetition frequency f and a fast scanning speed v was adopted, low microstructures were obtained due to a fairly low laser energy density33, 39, as shown in Fig. 3(d). With the increase of laser repetition frequency f, the laser power and pulse time were accordingly increased, and the laser spot was enlarged, thus increasing the ablation depth and ablation width. When laser scanning speed v was decreased, the ablation depth and ablation width were also increased due to higher energy density. The curved microstructures can be obtained due to the Gaussian distribution of laser energy40, as shown in Fig. 3(e). When a higher laser repetition frequency f and a slower scanning speed v were adopted, a fairly high energy density was obtained, thus bringing about approximate cylindrical microstructures with larger height, as shown in Fig. 3(f).

    Figure 3.  Fabrication of microstructures. (a) Processing system of LDW. (b) Laser scanning strategy. (c) Schematic of laser processing. (d) Processing schematic of low microstructures. (e) Processing schematic of curved cone-like microstructures. (f) Processing schematic of approximate cylindrical microstructures.

    Surface morphologies of microstructures under different laser processing parameters were shown in Fig. 4 and Fig. S4. A lower laser repetition frequency or a faster scanning speed resulted in a lower material removal rate, so lower microstructures were observed, as shown in Figs. 4(c) and 4(f). Increasing the laser frequency or decreasing the scanning speed induced an elevated laser energy density, so curved cone-like microstructures were observed, as shown in Figs. 4(a), 4(b), 4(d), 4(e), 4(h) and 4(i). Application of a high laser frequency and a lower scanning speed resulted in an extremely high laser energy density, which caused destruction to microstructures. Therefore, approximate cylindrical microstructures with large height but poor surface were observed, as shown in Fig. 4(g). Besides, quantities of particles around microstructures were found, as shown in Figs. S4(g, h), which further demonstrated that the microstructures were seriously destroyed due to an excessive high laser energy density.

    Figure 4.  Surface morphologies of microstructures fabricated with different laser parameters imaged by a super deep scene 3D microscope. (a) Param 1: f = 35 kHz, v = 100 mm·s-1; (b) Param 2: f = 35 kHz, v = 150 mm·s-1; (c) Param 3: f = 35 kHz, v = 200 mm·s-1; (d) Param 4: f = 40 kHz, v = 100 mm·s-1; (e) Param 5: f = 40 kHz, v = 150 mm·s-1; (f) Param 6: f = 40 kHz, v = 200 mm·s-1; (g) Param 7: f = 45 kHz, v = 100 mm·s-1; (h) Param 8: f = 45 kHz, v = 150 mm·s-1; (i) Param 9: f = 45 kHz, v = 200 mm·s-1.

    SLI and CRI interdigital electrodes were designed as Figs. 5(a)5(b). Subsequently, the interdigital electrodes were fabricated by LDW and packed with MPC substrate by PI tapes, as shown in Figs. 5(c)5(d). The interdigital electrodes were electrically connected by microstructures over the separation area. Near the separation area, electrical current flow along the path of interdigital electrode 1→ microstructure i→ substrate→ microstructure j→ interdigital electrode 2. The total resistance of the sensor Rtotal can be calculated as follow:

    Figure 5.  (a) Design of SLI interdigital electrodes. (b) Design of CRI interdigital electrodes. (c) Image of a sensor with SLI interdigital electrodes. (d) Image of a sensor with CRI interdigital electrodes. (e, f) Equivalent model of resistance in flexible piezoresistive sensors (e) without pressure, (f) under pressure.
    Rrow=Relectrodes+RCi+RVi+Rsubstrate+RCj+RVj, (1)
    Rtotal=11Rrow,1+1Rrow,2++1Rrow,n, (2)

    where Relectrodes is the resistance of interdigital electrodes, RCi and RCj are the contact resistance between microstructures and interdigital electrodes, RVi and RVj are the volume resistance of microstructures, Rsubstrate is the resistance of MPC substance, Rrow, k (k = 1, 2, … , n) represents resistance of each row. Therein, Relectrodes can be ignored due to the excellent conductivity of the gold interdigital electrodes. Thus the total resistance is mainly determined by volume resistance and contact resistance.

    The equivalent resistance model of flexible piezoresistive sensors is shown in Figs. 5(e)5(f). When a pressure was applied, the MPC substrate was deformed and the crosslink state of MWCNTs became closer21, which decreasing RVi, RVj and Rsubstrate. Besides, the contact area between microstructures and interdigital electrodes was increased, thus significantly decreased RCi and RCj. As a result, Rtotal decreased with the increasing pressure applied. Further, sensitivity S of flexible piezoresistive sensors was defined as followed:

    S=d(ΔR/R0)×100%d(ΔP), (3)

    where ΔP is the variation in pressure applied on the sensor, R0 is the resistance of flexible piezoresistive sensor without pressure, and ΔR is the variation of sensor resistance. The units of ΔP, R0 and ΔR are kPa, kΩ and kΩ, respectively.

    Sensitivity properties of the sensors processed at different laser parameters are shown as Fig. 6(a) and Fig. S5. When laser parameters were set to Param 7 (f = 45 kHz and v = 100 mm·s-1), the sensor demonstrated low sensitivity, which can be attributed to the poor morphologies of the microstructures. When scanning speed was set to 150 mm·s-1 (Param 2, Param 5 and Param 8), sensors showed significantly higher sensitivity and wider detection range than the planar one. It can be concluded that the curved cone-like microstructures brought obvious variation in contact areas under pressure, and the deformation of microstructures increased with the increase of pressure. Especially, when laser processing parameters were set to Param 5 (f = 40 kHz and v = 150 mm·s-1), the sensor exhibited the highest original sensitivity of 21.80 % kPa-1 and a wider detection range of over 20 kPa, which was employed for further experiments. The performance comparison between sensors with different designed interdigital electrodes was shown in Fig. 6(b). The original resistances of sensors with CRI and SLI interdigital electrodes were set through a precompression. The resistances of both sensors showed similar trends with ΔP. Namely, the shape of isolation areas in interdigital electrodes hardly affected the sensitivity of flexible piezoresistive sensors. In view of the processing efficiency of interdigital electrodes, SLI interdigital electrodes were adopted for further experiments. Properties of the sensors fabricated with Param 5 and packed with SLI interdigital electrodes were shown in Figs. 6(c) and 6(d). As shown in Fig. 6(c), this sensor showed obvious and multi-linear resistance variation with increasing pressure, which indicated good sensitivity. As shown in Fig. 6(d), this sensor showed linear I-V curves under different pressure, which indicated good resistance stability. When dynamic load was applied, the resistance response was shown in Fig. 7 and Video S1. Under stepped load, the sensor showed obvious resistance variation, as shown in Fig. 7(a). Besides, resistance variation can also be observed while tiny pressure (a peanut, ~30 Pa) was dropped, and response time and recovery time were ~100 ms, as shown in Fig. 7(b). Figure 7(c) showed the cycle stability of the sensor at 7 kPa, the resistance variation kept stable after 1000 cycle times.

    Figure 6.  (a) Sensitivity properties of flexible piezoresistive sensors fabricated with different laser processing parameters. (b) Resistance variations with pressure of sensors packed with different interdigital electrodes within 8 kPa pressure. (c) Resistance variations with pressure of sensors fabricated with Param 5 and the planar one without microstructures. (d) I-V curves of sensor fabricated with Param 5 under different pressure.
    Figure 7.  (a) Resistance variation toward step load. (b) Resistance variation toward pressure of a peanut. (c) Cycle stability within 1000 cycle times at 7 kPa pressure.

    Comprehensive comparisons between flexiblepiezoresistive sensor in this work and references were shown in Fig. 8 and Table S3. In these references, sensitivities were also defined by Eq. (3), and these sensors showed either high original sensitivity but low detection range or wide detection range but low sensitivity. Moreover, some flexible piezoresistive sensor showed obvious nonlinear or discontinuous sensitivity within certain pressure range6. In comparison of references defining sensitivity by Eq. (3), the units were unified to be “% kPa-1” and our sensors showed promised sensitivity properties (21.80, 6.42 and 1.95 % kPa-1 in range of 0~1, 1~5 and 5~20 kPa, continuous multi-linear) compared with references (ref.4: ~25, ~10, ~0.8 % kPa-1 and ~0.3 in the range of 0~2, 2~6, 6~10 and 10~35 kPa; ref.6: 8.36 and 0.028 % kPa-1 in the ranges of 0~8 and 30~200 kPa, but nonlinear from 8~30 kPa; ref.23: 0.04 % kPa-1 in the range of 0~40 kPa; ref.30: exponent damped sensitivity y = 70.86exp(-1.15x) in the range of 0~5 kPa; ref.41: 5.54, 0.123, 0.0048 % kPa-1 in the ranges of 0~10, 10~100 and 100~800 kPa). Besides, the proposed LDW method is simple, low cost and universal to a broad range of materials.

    Figure 8.  Sensitivity variations with pressure of this work and typical references4,6,24,30,41. (a) Within 40 kPa pressure. (b) Over 40 kPa pressure.

    The sensor was applied for LED brightness controlling, pulse detection and voice recognition. In LED brightness controlling, as shown in Fig. 9(a) and Video S2, the initial resistance of sensors was high, so the series connected LED couldn’t be lit up before pressing. The LED light up at pressing the sensor with a finger, as a result of reduced sensor resistance. When the finger moved away, the resistance recovered and the LED turned dark again. As shown in Figs. 9(b)-9(d) and Video S3, a flexible piezoresistive sensor was attached on the wrist of a male tester of 24 years for detecting wrist pulse. During pulse beat, the resistance of the sensor decreased due to blood pressure on wrist surface, and the recorded wave and magnified signal were shown in Figs. 9(b) and 9(c). Three characteristic peaks called percussion wave (P-wave), tidal wave (T-wave), and diastolic wave (D-wave) can be observed, which indicates the incident wave from the heartbeat, reflected wave from the hands and reflected wave from the lower part of the body, respectively42-45. The peaks of P-wave and T-wave (P1 and P2) were respectively related to the systolic and diastolic blood pressure. The delay time ΔT between P1 and P2 was employed to estimate arterial stiffness. Herein, ΔT was estimated to be ~280 ms, which is consistent with literature data of a healthy male in his 20s44. The application of the sensor for voice recognition was shown in Figs. 9(e)9(g) and Video S4. When the tester pronounced letters, resistance of the sensor attached to vocal cords changed with the shock energy. For a certain letter, resistance changes were consistent during test several times, as shown in Video S4. For the different vowels, the resistance variations varied differently, both in tendencies and amplitudes.

    Figure 9.  Applications of the flexible piezoresistive sensor. (a) LED brightness controlling. (b) Pulse detection. (c) Pulse wave detected from wrist. (d) Magnified wave from panel (c). (e) Voice recognition from vocal cords. (f) Waves of different vowels. (g) Waves of different consonants.

    LDW method was applied for the flexible piezoresistive sensor fabrication, with microstructures on PDMS/ MWCNTs composites of an 8% MWCNTs mass fraction and interdigital electrodes on an Au/PET film. By controlling laser energy, microstructures with different geometries were obtained, which modulated the performances of flexible piezoresistive sensors. When laser processing parameters were set to f = 40 kHz and v = 150 mm·s-1, the obtained curved microcones rendered the sensor continuous multi-linear sensitivity, with ultrahigh original sensitivity of 21.80 % kPa-1 and wide detection range of more than 20 kPa. The shape of the separation areas in interdigital electrodes hardly affected the sensitivity of the sensors. In dynamic responding, the sensors showed short response/recovery time of ~100 ms, high resolution to tiny pressure (a peanut of 30 Pa) and excellent cycle stability (1000 times). Therefore, the flexible piezoresistive sensor was applied in LED brightness controlling, pulse detection and voice recognition. Additionally, the LDW method exhibites advantages of simple process, high efficiency, low cost and general applicability for most materials. Our work provides a simple and versatile method for fabricating flexible piezoresistive sensors using solid materials (e.g. MXenes and porous graphene) or materials with high viscosity (e.g. composites of CNTs at a high mass fraction), where each part of the sensor including the microstructures and the interdigital electrodes can be efficiently fabricated without the mask.

  • This work was supported by the National Natural Science Foundation of China (No. 51922092 and No. 51705439), Domain Foundation of Equipment Advance Research of 13th Five-year Plan (JZX7Y20190243000801), the Natural Science Foundation of Fujian Province of China (No. 2017J06015), and Science and Technology Plan Project of Xiamen City (No. 3502Z20173024). In addition, Fundamental Research Funds for the Central Universities (No. 20720200068) are also acknowledged.

  • C. Y. Zhang proposed the original idea and carried out most works. W. Zhou supervised the project. D. Geng, C. Bai and W. D. Li contributed in sample fabrication and measurements. S. Y. Chen contributed in revision of this paper. L. F. Qin and Y. Xie provided help in signal analysis.

  • The authors declare no competing financial interests.

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