sensors
Review Cement-Based Piezoelectric Ceramic Composites for Sensing Elements: A Comprehensive State-of-the-Art Review
Weijian Ding 1,2 , Yuqing Liu 1,3,* , Tomoki Shiotani 1, Quan Wang 2, Ningxu Han 3 and Feng Xing 3
1 Department of Civil and Earth Resources Engineering, Graduate School of Engineering, Kyoto University, Kyoto 615-8540, Japan; [email protected] (W.D.); [email protected] (T.S.) 2 Department of Mechanics and Aerospace Engineering, Southern University of Science and Technology, Shenzhen 518055, China; [email protected] 3 Guangdong Province Key Laboratory of Durability for Marine Civil Engineering, College of Civil and Transportation Engineering, Shenzhen University, Shenzhen 518060, China; [email protected] (N.H.); [email protected] (F.X.) * Correspondence: [email protected]; Tel.: +81-075-383-3496
Abstract: Compatibility, a critical issue between sensing material and host structure, significantly influences the detecting performance (e.g., sensitive, signal-to-noise ratio) of the embedded sensor. To address this issue in concrete-based infrastructural health monitoring, cement-based piezoelectric composites (piezoelectric ceramic particles as a function phase and cementitious materials as a matrix) have attracted continuous attention in the past two decades, dramatically exhibiting superior durability, sensitivity, and compatibility. This review paper performs a synthetical overview of recent advances in theoretical analysis, characterization and simulation, materials selection, the fabrication process, and application of the cement-based piezoelectric composites. The critical issues of each part are also presented. The influencing factors of the materials and fabrication process on the final Citation: Ding, W.; Liu, Y.; Shiotani, performance of composites are further discussed. Meanwhile, the application of the composite as a T.; Wang, Q.; Han, N.; Xing, F. sensing element for various monitoring techniques is summarized. Further study on the experiment Cement-Based Piezoelectric Ceramic and simulation, materials, fabrication technique, and application are also pointed out purposefully. Composites for Sensing Elements: A Comprehensive State-of-the-Art Review. Sensors 2021, 21, 3230. Keywords: sensing element; piezoelectric ceramic composite; fabrication; properties; structural https://doi.org/10.3390/s21093230 health monitoring
Academic Editor: Theodore E. Matikas 1. Introduction Received: 8 April 2021 Infrastructure, a series of fundamental facilities and structure systems, performs Accepted: 5 May 2021 indispensable support for society, expected to achieve sustainability and economic effi- Published: 7 May 2021 ciency. However, safety hazards caused by progressive deterioration with age [1] and serious disasters related to severe environmental conditions (freeze–thaw cycles [2,3], Publisher’s Note: MDPI stays neutral marine environment [4], high temperature [5], etc.) are the potential issues during the with regard to jurisdictional claims in lifespan of infrastructure, possibly leading to a shortened service life and high mainte- published maps and institutional affil- nance/reconstruction costs. Concrete, regarded as an affordable, durable, and dramatic iations. building material, has been widely applied in infrastructure [6–10]. Due to the adverse im- pact of intrinsic (material self-defects [11], deficient structural design and construction, etc.) and extrinsic (severe environment, accidental loading [12], etc.) factors, concrete structures usually undergo deterioration during the whole lifespan, such as concrete cracking [13], Copyright: © 2021 by the authors. steel corrosion [14,15], spalling [16], and structure collapse [17]. Licensee MDPI, Basel, Switzerland. Most serious durability and safety issues for concrete-based infrastructure are usually This article is an open access article the cumulative consequence induced by the service environment [18,19], aging [20], and distributed under the terms and self-defects [21]. At different periods of its lifespan, there are various dominant factors conditions of the Creative Commons for degeneration. In the concreting process, fresh concrete can be easily influenced by Attribution (CC BY) license (https:// temperature, humidity, and rheological properties, possibly leading to self-defects (cracks creativecommons.org/licenses/by/ and pores). During the service life, aggressive action related to the invasive substances 4.0/).
Sensors 2021, 21, 3230. https://doi.org/10.3390/s21093230 https://www.mdpi.com/journal/sensors Sensors 2021, 21, 3230 2 of 29
(chloride, carbon dioxide, and sulfate, etc.) and environmental change is the major reason for the deterioration (e.g., corrosion, carbonation, and cracking). As concrete structures age, the deterioration will decrease the ultimate load capacity and further bring safety and serviceability risks. The application of eco-friendly materials (e.g., recycled concrete [22] and aggregate [10], seawater [23] and sea sand [24], and geopolymer [25,26]) in construc- tion is another challenge for the structural performance. Due to durability and safety issues, concrete-based infrastructure will struggle to maintain functionality, and the most affordable solution (e.g., repair, upgrade, and partial reconstruction) needs to be filtrated. Considering the severe consequences caused by structural deterioration, there is a strong demand for implementing identification strategies and protection for concrete-based infrastructure. An innovative, reliable, and cost-effective structural health monitoring (SHM) technique for constructing/existing infrastructure has been an essential item to diagnose and mitigate damages and further ensure its functionality, thereby elongating the service life. The strategy of efficient and accurate SHM systems with intelligent materials (e.g., optical fiber [27], piezoelectric materials [28]) installed in concrete structures has attracted lots of attention in recent decades [29–32]. Piezoelectric materials can be encapsu- lated as smart aggregates and embedded into the concrete structure, thereby monitoring the deterioration process. The distinction in acoustic impedance, density, and mechanics properties leads to the lower compatibility between the sensing element and host structures, resulting in signal capture disturbance. Table1 summarizes the major parameters that lead to the incompatibility among cement, concrete and piezoelectric ceramics. One of the critical factors for signal acquisition is acoustic impedance, determined by the density and acoustic velocity [33]. The acoustic velocities of piezoelectric ceramic, cement, and plain concrete are similar, while the density of piezoelectric ceramic is much higher, resulting in the acoustic impedance mismatching problem. The piezoelectric composite is an alternative approach to address this issue. In 2002, cement-based piezoelectric composites (CPCs), innovated by Li et al. [34], are regarded as a pioneering inorganic piezoelectric composite, more adaptable to the concrete structure. Based on the connectivity, piezoelectric composite materials can be divided into 10 basic types [35]. The superiority of the 0-3/1-3/2-2 type CPCs applied in SHM has been demonstrated. The 1-3 [36]/2-2 [37] types can be regarded as the development based on 0-3 by controlling the distribution of piezoelectric materials in the cement matrix. Despite the lower piezoelectric strain constant (d33), 0-3 CPCs show an excellent overall performance (e.g., higher piezoelectric voltage constant (g33), acoustic impedance matching, and flexibility) as a better alternative material for sensing elements, and also show a prospect in combining intelligent manufacturing. However, the difference in fabrication parameters and various raw materials sources leads to a great variety in the final piezoelectric performance.
Table 1. Physical properties of piezoelectric ceramic, cement paste and concrete.
Materials Items Piezoelectric Ceramic Cement Paste Plain Concrete Density (103 kg/m3) 4.64–7.6 [33,38,39] 2.0–2.2 [37] 2.4 [40] Acoustic velocity (103 m/s) 2.83–3.40 [40] 2.64–3.37 [37,40] 3.0–4.2 [37,40] Acoustic impedance (MRayl) 21.2–30 [37] 3.5–8 [41] 6.9–10.4 [42] Elasticity modulus (GPa) 50–75 [38,43] 10–20 [44] 19.0–48.6 [45]
In the last two decades, the performance improvement of CPCs has been performed. The significant variety in the final piezoelectric performance illustrates the existing short- coming and insufficient understanding around the composite. Our main objective in this review is to recapitulate the previous studies related to CPCs and discuss the influence of raw materials and the main problems in fabrication, thereby promoting advanced piezo- electric composite design, fabrication, and application. Moreover, the present review will summarize previous research to sort out the critical influencing factors and potential di- Sensors 2021, 21, 3230 3 of 29
rections. Then, to clarify the influencing factors of the composite materials, theories and fundamentals, experimental and modeling analysis, raw materials, the fabrication process, and application are presented in different sections. At the end of each section, insightful viewpoints and prospective studies on the composite will be provided.
2. Recent Study on Cement-Based Piezoelectric Composites The piezoelectric performance (e.g., piezoelectric, electromechanical coupling, and dielectric properties) of CPCs has been comprehensively characterized and discussed. Initially, Li et al. [30] reported the feasibility of CPCs and characterized their perfor- mance, including the piezoelectric strain factor (d33), piezoelectric voltage factor (g33), electromechanical coupling coefficient (Kt and Kp), and dielectric constant (εr). Subse- quently, Huang et al. [46] studied the polarization process of PZT/sulphoaluminate cement composites; Chaipanich et al. [47] demonstrated the properties of PZT–ordinary Portland cement composites. These studies have demonstrated the feasibility of CPCs and revealed that the piezoelectric particles’ higher content could improve the piezoelectric performance. Additionally, Chaipanich et al. [48] studied the particle size effect, showing that a larger particle of the function phase is beneficial for improving the d33 and εr. Pan et al. [49] and Chomyen et al. [50] demonstrated improved piezoelectric performance by adding fly ash, respectively. However, the final piezoelectric performance shows a tremendous difference, mainly attributed to the difference in piezoelectric materials and polarization parameters. According to the above researches, the main influencing factors on the all-round perfor- mance can be summarized as the (a) matrix; (b) functional phase (piezoelectric materials); (c) fabrication process; (d) aging. Due to the complex hydration product composition and heterogeneous microstruc- ture, the matrix effect on piezoelectric performance has been investigated. Among these, enhancing d33 is still the primary target. The low-efficiency stress transfer between ma- trix and piezoelectric particles caused by the poor connectivity and porosity is the main reason for the lower d33. Therefore, a denser matrix is a penitential approach to optimize it. Chaipanich et al. [51] revealed that the d33 shows a slight increase with adding silica fume. Wang et al. [52] found that adding silica-based material can improve the d33 even up to 99.0 pC/N due to the ITZ optimization under the conditions of compression forming, steam curing, and aging. Subsequently, to decrease porosities, slag, fly ash, and kaolin was studied by Pan et al. [49,53], tracing the piezoelectric properties in different ages, and the highest d33 can reach 111.1 pC/N. Wittinanon et al. [38] employed PVDF to modify the ITZ and reduce the porosity, showing a significant optimization in reducing leakage current. Considering the positive effect of the higher matrix conductivity during the polarization process, carbon materials (carbon addition [54], carbon black [55,56], carbon nanotube [57], and graphene nanoplatelets [58]) were also applied to optimize the piezoelectric properties. The matrix properties can also affect the g33, Kt, Kp, εr, and dielectric loss (tan δ), and the increase of parameter values (Kt, εr, and g33) with the help of admixture has been reported [49,55]. The output voltage (V) of the composite mixed with basalt fiber, which affects the matrix’s elastic modulus, was also characterized [43]. Meanwhile, the fabrication process optimization was also carried out, and some steps demonstrate significant improvement. Huang et al. [59] applied the forming pressure to fabricate the CPCs, which could help obtain a denser matrix and further enhance the d33. Furthermore, the curing is also essential to obtain the higher piezoelectric perfor- mance because inadequate curing would cause interfacial cracks and lead to a locally poor value of d33. Considering the positive effect of the high temperature on the hydration evaluation, Wang et al. [52] carried out the hot water and steam curing process, respec- tively. Pan et al. [60] found that the pre-heating treatment could improve the polarization efficiency due to decreased moisture. The above fabrication process development could contribute to a better microstructure and mitigate the negative effect caused by the ITZ between the cement matrix and piezoelectric ceramic particles. The significance of polar- Sensors 2021, 21, 3230 4 of 29
ization has been studied by Huang et al. [46] and Dong et al. [61], demonstrating that the voltage, polarization time, and temperature can directly play a decisive role. Recently, the multi-factors coupling for the design and fabrication of the composite has been considered. Among those factors, aging is the key influential factor combined with the materials and fabrication process for the performance of CPCs. Dong et al. [37] and Huang et al. [62] revealed the d33 increase with time, even though the matrix phase in their studies is different. Later, Chaipanich et al. [63] found the increased trend of d33 in PZT- Portland cement composites with time; Pan et al. [53] also characterized this phenomenon during their investigation into the effect of admixture. In 2016, Pan et al. [60] found that heat treatment could improve the comprehensive performance after aging. Subsequently, the effect of the water/cement ratio and time on the piezoelectric performance was also studied [64]. The application of this composite has been carried out. Lu et al. [29,30,40,65] systemi- cally monitored the different states in concrete using embedded CPCs sensors, including hydration, crack, and corrosion. Xing et al. [66] tested the electrical response of this material under different mechanical loadings. Pan et al. [31] applied the composite for monitoring the strength growth of concrete via electromechanical impedance. Those applications reveal the feasibility and superiority of CPCs as a potential sensing element. Regarding the environmental issues, lead-free piezoelectric material has attracted increasing attention. Rianyoi et al. [38,67–69] prepared the barium titanate-cement compos- ites and characterized the influence of the particle size and polyvinylidene fluoride (PVDF). Chaipanich et al. [39,50,70–73] fabricated barium zirconate titanate-cement composites and studied their microstructure and piezoelectric performance. Hunpratub et al. [74] believe that BCTZO (Ba0.85Ca0.15Ti0.9Zr0.1O3) particle is an alternative material as function phase and revealed the effect of particle size on dielectric and piezoelectric properties. Additionally, BNBT (0.94(Bi0.5Na0.5)TiO3-0.06BaTiO3)[75] and BNBK (0.88Bi0.5Na0.5TiO3- 0.08Bi0.5K0.5TiO3-0.04BaTiO3)[76] have been used as a function phase to fabricate the composite. Although lead-free piezoelectric materials are potential functional materials, the lower piezoelectric properties and poor temperature stability still limit their application in CPCs. Numerous studies have illustrated the feasibility to fabricate and employ this compos- ite as a sensing element. However, the effect of the fabrication process and polarization parameters are still essential to further study due to the physical and chemical distinc- tion between cementitious materials and piezoelectric materials. The properties of lead- based/lead-free piezoelectric ceramic and its cement-based composites in recent studies, including d33, g33, εr,Kt, and acoustic impedance, are intuitively summarized in Table2. The highest value of d33 in lead-free CPCs is 61.5 pC/N, while that of lead-bearing CPCs is 87 pC/N initially. However, the d33 of the lead-bearing composite can reach over 140 pC/N after aging, close to the piezoelectric ceramic. It should be mentioned that these higher parameters almost attribute to the positive effect of aging, and the typical studies for tracing the change of d33 with aging are illustrated in Figure1. Only a few studies can obtain high piezoelectric performance at the initial stage after polarization. Santos et al. [77] reported that the curing process of CPCs has a direct relationship with its dielectric properties and electrical conductivity, attributing to the existence of unstable dipoles, which would be a suitable example for understanding the performance variation, illustrating the significant effect of the matrix properties on the final performance. Kantakam et al. [78] revealed the tremendous influence of the matrix material on the dielectric properties. Sensors 2021, 21, x FOR PEER REVIEW 5 of 31
Table 2. Piezoelectric properties of piezoelectric materials.
Sensors 2021, 21, 3230 Piezoelectric Materials 5 of 29 Items Lead-Based Piezoelectric Lead-Free Lead-Bearing Lead-Free Ceramic Piezoelectric Ceramic CPCs CPCs Table 2. Piezoelectric properties of piezoelectric materials. Piezoelectric strain factor d33 0.5~87 [45,80] 4~61.5 −12 215~513 [79] 190~235 [38,39] (10 C/N) Piezoelectric Materials 5 *~143 * [37,52,64] [74,75] Items Piezoelectric voltage factor g33 Lead-Based Lead-Free 15~60 [34,81,82] 7~33.59 Piezoelectric15.9~25 Ceramic [79] Piezoelectric 12.43~18.28 Ceramic [38,39]Lead-Bearing CPCs Lead-Free CPCs −3 20 *~30 * [83] [38,75] Piezoelectric(10 strain Vm/N) factor d 33 215~513 [79] 190~235 [38,39] 0.5~87 [45,80] 4~61.5 [74,75] (10−12 C/N) 5 *~143 *43.5~536 [37,52,64 ][34,47,48] Dielectric constant εr 120~350 Piezoelectric voltage factor g33 1050~3643 [37,77] 1452~1726 [38,39]15~60 [1017.6~1834.234,81,82] [78] −(at3 1 kHz) 15.9~25 [79] 12.43~18.28 [38,39] 20 *~30 * [83] 7~33.59[38,39] [38,75] (10 Vm/N) 280 *~890 * [60,64] ε 43.5~536 [34,47,48] Dielectric constant r 1050~3643 [37,77] 1452~1726 [38,39] 1017.6~1834.29.47~28.19 [78] [34,79]120~350 [38,39] Thickness(at electromechanical 1 kHz) 40~67 [79] - 280 *~890 *13.16 [60,64 *~13.53] * 9~14 [67] Thicknesscoupling electromechanical coefficient Kt (%) 40~67 [79] - 9.47~28.19 [34,79] 9~14 [67] coupling coefficient Kt (%) 13.16 *~13.53 * [53[53,60],60] Acoustic impedance Acoustic impedance 21.2~36 [33,37] 25.2~34 [33,38] ~9.6 [32] 7.5~10.57.5~10.5 [67,70,75 ] Z (106 kg/m2 s) 21.2~36 [33,37] 25.2~34 [33,38] ~9.6 [32] Z (106 kg/m2 s) [67,70,75] * Range* Range of ofmaximal maximal value value afterafter aging aging in in references. references.
(a) (b)
Figure 1. (a) Piezoelectric strain constant of cementcement piezoelectricpiezoelectric composites.composites [83]; Reprinted (b) Piezoelectric with permission strain factor from ref.of 70% [83]. PZT/cementCopyright 2016 composites Elsevier. versus (b) Piezoelectricage [64]. strain factor of 70% PZT/cement composites versus age. Reprinted with permission from ref. [64]. Copyright 2013 Elsevier. 3. Theory, Experiment and Simulation 3.1.3. Theory, Fundamentals Experiment of Cement-Based and Simulation Piezoelectric Composites 3.1. FundamentalsRigorous theoretical of Cement-Based analysis Piezoelectriccan describe Composites the approach to achieve acoustic imped- ance Rigorousmatching, theoretical aiming to analysisreduce signal can describe reflection the approachand loss. toFor achieve the concrete-based acoustic impedance struc- turalmatching, health aiming monitoring, to reduce there signal is a non-negligible reflection and interface loss. For between the concrete-based the host structure structural and sensorhealth monitoring,during the elastic there iswave a non-negligible propagation interface process [33]. between The theinterface host structure will lead and to partial sensor signalduring energy the elastic loss.wave The CPCs propagation have been process developed [33]. The to reduce interface the will interface lead to influence partial signal and obtainenergy high-quality loss. The CPCs signals. have The been basic developed properti toes reduce of host the materials interface and influence piezoelectric and obtain com- positehigh-quality are needed signals. to accomplish The basic properties the impedance of host matching, materials andincluding piezoelectric the density, composite volume are percentages,needed to accomplish and elastic the moduli. impedance Subsequently matching,, includingthe density the and density, elastic volume moduli percentages, of compo- sitesand elasticcan be calculated moduli. Subsequently, by Equations the(1) and density (2), respectively and elasticmoduli [34]: of composites can be calculated by Equations (1) and (2), respectively [34]: 𝜌 =𝜌 𝑣 +𝜌 𝑣 (1) ρc = ρ1v1 + ρ2v2 (1)
1 Ec = , (2) v1/E1 + v2/E2
Sensors 2021, 21, 3230 6 of 29
where ρ and E represent the density and elastic moduli, respectively; subscript c, 1, and 2 stands for the composite, ceramic particle, and cement matrix, respectively; ν represents the volume percentage. Then, the acoustic velocity (Vc) and acoustic impedance (Zc) of CPCs can be expressed as Equations (3) and (4), respectively.
1/2 Ec Vc = , (3) ρc
1/2 Zc = ρcVc = (ρcEc) , (4) Thus, the acoustic impedance of CPCs can be adjusted based on Equation (4), thereby achieving acoustic impedance matching. In terms of function, the piezoelectric effect is the source of the mechanical–electrical conversion of piezoelectric materials related to the asymmetric crystal structure. It can be divided into direct and reverse piezoelectric effects. The direct piezoelectric effect, an essential basis of the piezoelectric sensor, describes the free electric charges on the crystal surface induced by mechanical force; the reverse piezoelectric effect refers to the mechanical deformation of the crystal caused by the external electric field, also known as the electrostrictive effect. Since discovering the piezoelectric effect in quartz crystals in the 1980s, the fundamentals for piezoelectric materials have been deeply studied. The stress (T) and electric field (E) can both directly induce electric displacement (D) for piezoelectric materials. The D directly aroused by the T is [84]:
D = dT, (5)
where d present the piezoelectric strain constant. Under the internal electric field (E) without external stress, D can be given by:
D = εT E, (6)
where εT presents the dielectric permittivity for constant stress. Moreover, the strain of the piezoelectric materials can be caused by T and internal E, respectively.
S = sET, (7)
S = dE, (8) where sE is the elastic compliance for the constant electric field. Furthermore, the coupling between dielectric and elastic properties of the piezoelectric materials can be described by a linear relationship between two electrical (E and D) and mechanical (T and S) variables, illustrating the direct and reverse piezoelectric effects, and the state equations are: D = dT + εTE, (9) S = sET + dE, (10) when S and E are selected as variables, the state equation of the piezoelectric effect can be written as [66]: E T = c S − emE, (11) S D = enS + ε E, (12) E where c represents the elastic stiffness coefficient with a constant electrical field; em and en represent the piezoelectric stress coefficient, respectively; εS denotes the dielectric coefficient with constant strain. Equations (11) and (12) are regarded as more convenient equations to describe the piezoelectric effect of ferroelectric crystal, which have been applied to study CPCs under the mechanical loadings condition [66]. Sensors 2021, 21, 3230 7 of 29
A clear description of the mechanical–electrical conversion relationship between the matrix and piezoelectric particles is vital in the piezoelectric composite. For the CPCs, the external stress is acting on the non-piezoelectric matrix instead of piezoelectric particles, and the direct piezoelectric effect is relative to the volume percentage of piezoelectric materials. A two-phase system (as depicted in Figure2) which has been employed to describe the epoxy/PZT composite systems, can be used to describe the piezoelectric effect of cement/PZT composites. Based on the elastic constant (c1 and c2) and dielectric constant (ε1 and ε2) of two phases and the volume percentage of Phase 2(∅), the apparent elastic constant c and dielectric constant ε of the two-phase system are shown as below:
3(1 − ∅)c1 + (2 + 3∅)c2 c = c1, (13) (3 + 2∅)c1 + 2(1 − ∅)c2
2(1 − ∅)ε1 + (1 + 2∅)ε2 ε = ε1, (14) (2 + ∅)ε1 + (1 − ∅)ε2 These two constants can help to understand the relationship between electric dis- placement and strain. Figure3 elucidates the piezoelectric effect of the two-phase system, different from that of piezoelectric ceramics. The direct piezoelectric effect can be written as:
D = eS, (15)
However, Phase 1 is the non-piezoelectric matrix without the piezoelectric effect. The only approach to induce the direct piezoelectric effect is applying stress to Phase 2, the piezoelectric spherical phase. To elucidate the direct piezoelectric effect, a piezoelectric constant e is defined: D T e = = − , (16) S E E s The strain acting on the two-phase system will produce the local strain in Phase 2 due to the strain induced by external loading in Phase 1.
S2 = LsS, (17)
where S2 is the local strain in Phase 2, Ls is the local field coefficients with respect to strain (S). Subsequently, the local electric displacement (D2) is aroused by S2.
D2 = e2S2, (18)
where e2 represents the piezoelectric constant of Phase 2, and the relationship between e and e2 can be expressed as: e = ∅Ls LEe2, (19)
where Ls and LE represent the local field coefficients with reference to S and E, respectively. In the condition of E = 0, the apparent electric displacement D aroused by D2 can be written as: D = ∅LED2, (20)
The local field coefficients Ls and LE are calculated based on Equations (13) and (14) [85–88]: 5c1 Ls = , (21) (3 + 2∅)c1 + 2(1 − ∅)c2
3ε1 LE = , (22) (2 + ∅)ε1 + (1 − ∅)ε2 Sensors 2021, 21, x FOR PEER REVIEW 8 of 31