Patrick M. Dannerab,
Thulasinath Raman Venkatesana,
Johannes von Szczepanskiab,
Francis Owusu
a and
Dorina M. Opris
*ab
aSwiss Federal Laboratories for Materials Science and Technology – Empa Laboratory for Functional Polymers, Ueberlandstr. 129, Duebendorf, CH-8600, Switzerland. E-mail: dorina.opris@empa.ch
bDepartment of Materials, ETH Zurich, Vladimir-Prelog-Weg 5, Zurich, CH-8093, Switzerland
First published on 21st April 2025
The main drawback of polymers in a wide range of soft electrical applications is their low dielectric permittivity. The chemical modification of polymers with organic dipoles has been a successful strategy to increase their dielectric permittivity. However, what is the maximum achievable dielectric permittivity by this method? We present four novel polysiloxanes with relative permittivities ranging from 23 to 31 at room temperature (RT), reaching 34 at 40 °C. These are the highest dielectric permittivity values reported for any amorphous filler-free elastomer. Additionally, we derive a universal guiding principle in designing future elastomers, with an ideal trade-off between elasticity and permittivity at an operating temperature of Tg + 60 °C. We further explore the resulting composites with SiO2 and TiO2 and show that two glass transitions (Tgs) occur due to the interfacial layer and the bulk phase. The two phases show distinct dielectric behavior, which we demonstrate as useful in achieving pyroelectric materials. The materials exhibit the highest reported pyroelectricity of any crystal-free, fully amorphous polymer with a stable quasi-static pyroelectric coefficient of 3.4 μC m−2 K−1 at 30 ± 0.5 °C.
New conceptsSoft, high-dielectric permittivity materials are essential for actuators, sensors, energy harvesting, and capacitive light-emitting device applications. However, synthesizing polar elastomers simultaneously exhibiting high dielectric permittivity and a low glass transition temperature remains a significant challenge. Here, we demonstrate a novel molecular design strategy that modifies the highly flexible polysiloxane backbone with a synergistic combination of cyanopropyl and nitroaniline push–pull dipoles. This approach enables a record-high dielectric permittivity of up to 35 at 40 °C in a neat elastomer, representing a 12-fold increase over standard polydimethylsiloxane. What differentiates our concept from existing research is its reliance on molecular-level modifications rather than traditional filler-based enhancements. Unlike previous approaches, which often compromise mechanical flexibility, our strategy allows achieving a unique balance between elasticity and dielectric performance, paving the way for intrinsically high-permittivity elastomers. Beyond enhancing dielectric properties, our work introduces a fundamentally new concept for achieving stable pyroelectric responses in amorphous polymers through strategic nanocomposite and interface engineering. By leveraging this approach, we develop materials with a pyroelectric coefficient of 3.4 μC m−2 K−1 at 30 °C after 41 days, outperforming other reported amorphous pyroelectric materials. Our findings provide insights into high-dielectric permittivity elastomers, paving the way for next-generation dielectric and pyroelectric materials. |
The equation shows that the dielectric permittivity should increase with the dipole strength. So, by replacing the cyano groups on this polymer with an even stronger dipole, we should achieve even higher dielectric permittivity values. Assuming the Tg is still low enough, the polar groups should still be polarisable at room temperature, contributing to the increase in permittivity via the dipolar orientation. A polysiloxane with about 25 mol% of the repeating units modified with nitroaniline (NA) groups exhibits a permittivity of ∼18 and a Tg = −35 °C.37,38 This is due to NA's high dipole moment of 6.9 D.39 Since 75 mol% of the repeating units in this polymer consisted of non-polar dimethylsiloxane, we wanted to elucidate how polysiloxanes modified with varying amounts of both cyanopropyl (CN) and NA polar groups will influence the dielectric permittivity and the mechanical properties of the resulting elastomers.
In addition, little attention has been paid to how different fillers affect the dielectric properties of high dielectric permittivity polar polymers with low Tg. This is important as most elastomers used in applications contain some filler to tune their mechanical properties. In the past, it was found that adding metal oxide nanoparticles such as SiO2 and TiO2 into elastic materials leads to the adsorption of the polymer chains onto the metal oxide, forming an interfacial layer.40,41 The interfacial layer has been shown to follow retarded dynamics than the bulk material, leading to an additional Tg.40,42,43 The addition of SiO2 or TiO2 nanoparticles in a PDMS matrix has been shown to lower the Tg of PDMS and, at the same time, lead to an additional Tg due to the adsorbed polymer chains.41,43,44 This interfacial Tg is observed at a higher temperature than the bulk Tg due to the restricted movement of the adsorbed chains. Much effort has been made by Kumar et al. and also by Pissis et al. towards understanding the influence of the metal oxide filler type,41 size,45 shape,46 curvature,47 surface roughness,48 method of preparation49 and the influence of polymer molecular weight50–52 on the interfacial adsorbed layer properties and characteristics. According to the models proposed by Klonos and co-workers, both the strength of the interphase (αint) relaxation and its relaxation time scale depend on the first polymer layer, which is adsorbed onto the metal oxide surface.48,50,51,53 Initially, the multiple –OH groups on the surface lead to the adsorption of the polymer at multiple points.50,51 This results in a so-called dead polymer segment, which is immobile. However, they can have tails or form loops, exhibiting limited mobility. Especially, in the case of polymer chains below their entanglement threshold, extended tails are formed.51 While the tails have bulk-like density with reduced cooperativity, the loops have a higher density and cooperativity.48 The extent to which these tails and loops can be present on the adsorbed layers depends on the previously mentioned parameters.
However, these investigations have been performed on low permittivity elastomers, mostly PDMS, and the observed effects have little impact on the dielectric and mechanical behavior at room temperature. Consequently, the observed interfacial effects could not be used for applications. In high-permittivity elastomers, the retarded alignment of the interfacial polymer layer, however, has consequences on the dielectric behavior even at room temperature, as we previously observed.34,54 This opens the possibility to use the interfacial effect for applications such as pyroelectric energy harvesting.
Here, we present polysiloxane elastomers modified with different content of NA and CN groups (Fig. 1). The resulting elastomers have the highest reported relative permittivity of any neat elastomer. The permittivity is significantly higher than in PDMS and can reach values as high as 31 at RT. Achieving neat elastomers with even higher permittivity by this method seems unlikely, as we showcase that chemical modification results in significant shifts in Tg, heavily impacting the mechanical properties of the elastomers. We derive a guiding principle of Tg + 60 °C as an ideal operating temperature for obtaining the highest possible permittivity coupled with decent elasticity. Further, we showcase fillers' effect on these high permittivity elastomers, leading to different properties for the bulk and interface polymer phases. Since elastomers cannot store (remanent) dipolar polarization, amorphous elastomers cannot inherently exhibit pyro- and piezoelectric properties found in several crystalline and semi-crystalline materials. Therefore, significant research has been focused on investigating how to turn elastomer piezoelectric.55,56 We exploit the presence of two distinct phases, despite having a homopolymer, and showcase their application for pyroelectric energy harvesting. In this scenario, we have partially polarized dipoles at the interphase and relaxed dipoles in the bulk. The material exhibits pyroelectric response within the temperature range between the two Tg's, where the change in polarization over a temperature change occurs due to the change in dipole density (secondary pyroelectricity).
The initial heating to 110 °C is needed to allow a homogenous mixing of TMAH, as no solvent was used to reduce the backbiting, the polymerization mixture is highly viscous for all four monomers at RT and even at 60 °C. Irrespective of the workup, the polymers have a wide polydispersity index (Đ) of 2.8, slightly higher than those obtained in a typical AROP (around 1.8–2.2). The polymers were not further purified before characterization, as the siloxane equilibration is employed again in the in situ cross-linking strategy to elastomers (Fig. 1b). Consequently, the cyclic components would be formed again during polymerization/cross-linking reactions. The polymers' thermal transitions were investigated by DSC (Fig. 1e). All four polymers show only one Tg and no crystallization. The fact that only one Tg is visible indicates that a random copolymer has been obtained and that the cyclic components are blended into the polymers. Polar elastomers with only CN or NA groups have shown no crystallizations. Therefore, it is not surprising that polymers containing both CN and NA groups also do not crystallize.34,38,61 According to DSC, the polymers have a Tg of 27.4 °C, 15.5 °C, 0.1 °C, and −27.3 °C for the polymers P100, P75, P50 and P25, respectively. This is in good agreement with previously published polymers, with 25 mol% of the repeating units modified with NA and 75 mol% of the repeating units being dimethylsiloxane with a Tg of −38 °C and the one that carries at every siloxy repeating unit, a CN group with a Tg of −59 °C (Fig. S4, ESI†).31,61
According to thermogravimetric analysis (TGA), all polymers are stable up to temperatures of 150 °C (Fig. 1f). There is a distinct difference between the CN-containing polymers P75, P50, and P25 and the only NA-containing polymer P100, which is stable up to 305 °C. There are three distinct decomposition steps. First, the CN group is decomposed. The P75 loses 2.5 wt% until 270 °C, in accordance with the calculated total weight of the CN group, which is 2.9 wt%. P50 loses 7.1 wt%, with the calculated amount of 50 mol% CN groups is 6.8 wt%. P25 loses 15.3 wt% in this initial decomposition step of the CN group, where 12.3 wt% corresponds to the calculated weight loss of the CN group. In the next step, the NA is decomposed, which occurs exactly at the same temperature range as reported previously for NA-containing polysiloxanes.61 In the final distinct stage, polysiloxane degrades at temperatures reaching 540 °C. The decomposition of the CN group begins at 160 °C, peaks at 227 °C, and completes at 270 °C (Fig. 1g). The NA group starts decomposing at 290 °C, peaks at 330 °C, and finishes at 350 °C. Polysiloxane degradation begins at 380 °C, peaks at 458 °C, and finishes at 540 °C.
The polymers were further analyzed by impedance spectroscopy (Fig. 1h). P25 reaches a permittivity of 20.0 at 1 kHz, while P50 reaches about 33 at 1 Hz. This is the highest reported permittivity of any neat polymer. The permittivity values for P75 and P100 remain low over the whole frequency range, as the Tg's are too close to room temperature, leading to a mostly frozen-in system in both cases. The permittivity values of the polymers at RT depend on their respective Tg. Therefore, we performed a more in-depth analysis of the permittivity and its change with temperature in Section 2.2.
The HN-fit gives the relaxation strength (Δε) for all four polymers (Fig. 3a). Polymer P100 reaches a relaxation strength of Δε = 30 at 40 °C. To our knowledge, this is the highest dipole relaxation strength of a polysiloxane ever reported.63,64 The other three synthesized polymers show lower values but are still among the highest reported in polysiloxanes. They follow a clear trend, where the relaxation strength increases with increased NA concentration. Additionally, with a continuous increase in temperature beyond the Tg, the relaxation strength decreases, which can be explained by the thermal expansion of the polymer, leading to dipole density dilution and the high entropic energy of the dipoles at high temperatures, which limits their polarizability. At lower temperatures, however, the dipole relaxation strength does not gradually decrease but drops suddenly. This is due to the freezing of the chain movement, which means the dipoles can no longer orient within the electric field. Hence, the materials have a low permittivity below their respective Tg, with only low contributions from β- and γ-relaxations and electronic and atomic polarization.
Apart from the relaxation strength, the HN-function also gives the relaxation times of each polymer at varying temperatures, as can be seen in Fig. 3b. The fastest observable process was the γ-relaxation. The obtained data follows the Arrhenius fit, from which the activation energy could be extracted to be approx. 52 kJ mol−1 for all polymers. The β-relaxation is slower than the γ-relaxation, while the Arrhenius-fit has an activation energy of around 27 kJ mol−1. Lastly, the α-relaxation follows the Vogel–Fulcher–Tammann (VFT) fit, from which the Tg can be extrapolated for all four polymers. According to VFT, the P100, P75, P50, and P25 polymers have a Tg of 27 °C, 22 °C, 0 °C, and −26 °C, respectively, which is in good accordance with the Tg values obtained from DSC analysis (Fig. 1e). As previously discussed, the Tg decreases with increased CN content in our polymers (Fig. 3c). Consequently, the permittivity of our polymers is highly temperature-dependent. The polymers with concentrations of up to 50% NA can be used at room temperature, while the polymers with higher NA content can only be used for body-temperature or high-temperature applications (Fig. 3d). Thus, the four polymers can be used for different application fields, exhibiting remarkably high permittivity. Polymer P100 has a dielectric permittivity of 34 at 40 °C (Fig. 3d), which may be interesting for applications within or near the body. Additionally, the strong switch of permittivity at 20–40 °C allows this material to be used in temperature sensing or pyroelectric energy harvesting, as we describe below. Polymer P50 is an interesting candidate for dielectric applications at room temperature. Fig. 3e shows that the elastomers made from these polymers have the highest reported permittivity of amorphous elastomers combined with typical elastic moduli of PDMS.
The elastomer E50 complex E-modulus drops from 3.01 MPa at 20 °C to a typical modulus for unfilled polysiloxanes of 1.30 MPa at 60 °C. However, the complex modulus of E100 drops from 6.6 GPa at 20 °C to 18.8 MPa at 60 °C and does not yet fully reach the rubbery plateau (Fig. 4a).
This highlights the strong difference in mechanical properties due to the elastomer Tg's of −2.5 °C for E50 (according to DMA at 0.1 Hz Fig. 4b) and 25.4 °C for P100 (according to DMA at 0.1 Hz, Fig. S8, ESI†).
The DMA of the temperature sweep from −40 to +40 °C was performed for E50 at 0.1 Hz, 1 Hz, and 10 Hz (Fig. 4b). At −40 °C, the storage modulus E′ is in the range of 2–3 GPa, which is typical for glassy polymers. The modulus remains constant in the glassy plateau until it drops at −20 °C (0.1 Hz), −10 °C (1 Hz), and −5 °C (10 Hz). The Tg (defined as the peak of the loss tan(δ)) is frequency dependent and increases from −2.5 °C (0.1 Hz), to 3.5 °C (1 Hz), to 9.1 °C (10 Hz) (Fig. 4b and Fig. S9, ESI†). These Tg values align with the values from the DSC measurement of 0.1 °C for P50 (Fig. 1e) and the VFT-fit value of 0 °C (Fig. 3b). The strong frequency dependence of Tg also affects the temperature at which the rubbery plateau is achieved. In general, the rubbery plateau is reached approx. 40 °C after the onset from the glassy plateau or +20 °C after the Tg (Fig. 4b). The rubbery plateau is reached for 0.1 Hz at 20.9 °C, 1 Hz at 26.3 °C, and 10 Hz at 36.2 °C. The moduli drop in this 40 °C temperature range (glassy to rubbery plateau) by three orders of magnitude from 2–3 GPa down to 0.36 MPa (0.1 Hz, 20 °C), 0.84 MPa (1 Hz, 20 °C) and 2.33 MPa (10 Hz, 20 °C), reaching typical moduli of polysiloxane based elastomers.
However, the Tg being so close to room temperature leads to a strong frequency dependency of the storage modulus at 20 °C, especially the loss modulus and the resulting loss tan(δ) (Fig. 4c and Fig. S10, ESI†). At 20 °C, the loss tangent reaches from 0.26 to 1.12 within a frequency range of 0.05 to 8 Hz. This is unusual for polysiloxane elastomers as PDMS elastomers have a Tg typically around −127 °C, resulting in only small variations with frequency at RT. To avoid this strong frequency dependency, the operating temperature of the final device needs to be even further away from the Tg of the elastomer, as exemplified by the measurement at 60 °C (Fig. 4c). At 60 °C, the losses are low with a tan(δ) of 0.05 at 0.05 Hz and remain low at 2.5 Hz with a tan(δ) of 0.10 (Fig. 4c).
Consequently, if excellent elasticity for a wide frequency window is required, such as for high-frequency (>1 Hz) DEA operations, the Tg needs to be approx. 60 °C below the operating temperature due to mechanical constraints, although such a large temperature difference is not needed for the dipole alignment in the electric field, where the highest permittivity typically reaches around 10 °C after the Tg. Essentially, this lowering of the Tg, to improve the mechanical properties will come at a cost of lowering the relative permittivity below the maximum levels that are reached in this work.
Nonetheless, the presented materials can be interesting for low-frequency operations in DEA, as the high permittivity leads to actuation at low electric fields with a 6% lateral actuation at 10 V μm−1 (Fig. S11, ESI†). However, its cyclic speed is limited, similar to the behavior of acrylic materials such as VHB with a very similar Tg of 0.13 °C.65 The tensile test showed a Young's modulus of 0.86 MPa, well in line with the low-frequency E′ modulus (Fig. 4d). The strain at break is low, with 50% strain at break. This might be another effect of the Tg being so close to RT, which affects the elasticity. However, highly polar polysiloxanes have repeatedly been shown to have low strain at breaks, even if the Tgs are much lower.1,23,32,33 We also performed a cyclic stress–strain measurement, revealing no significant hysteresis between the cycles. Due to the low speed of 50 mm min−1, the deformation was elastic (Fig. S12, ESI†). The electrical breakdown strength of E50 is 22.6 V μm−1 with a Weibull form factor of 4.80 (Fig. 4e). This is in excellent agreement with the predicted electrical breakdown field for homogenous elastomers described by Stark and Garton, with a predicted value of 23.3 V μm−1.66 The dielectric spectroscopy revealed that the cross-linking did change the dielectric permittivity, where at 10 Hz, the permittivity of E50 is about 30 at RT, compared to the uncross-linked polymer P50 with a dielectric permittivity of 31.6 at 10 Hz (Fig. 1f). The lower permittivity is due to the slightly reduced concentration of NA, as 10 wt% cross-linker was used in the synthesis. The cross-linker reduces the content of the push–pull NA dipole. Therefore, despite the polar cross-linker, the dielectric permittivity still decreases with the amount of cross-linker used since the CN group has a smaller dipole moment than the NA.
We also analyzed the mechanical properties of the material E100 cross-linked with the same polar cross-linker. Again, E100 is highly frequency dependent at 20 °C (Fig. 4g), the material modulus changes by two orders of magnitude from frequencies between 0.01 to 100 Hz with a modulus of 0.20 GPa (0.01 Hz) up to 10.19 GPa (100 Hz). Additionally, the damping factor changes significantly from 2.56 at 0.01 Hz to 0.15 at 38 Hz. This unique behavior is due to the glass transition zone. In fact, the damping factor and E-modulus of the material at room temperature exceed the Ashby limit for the mechanical damping and stiffness trade-off at all frequencies. This is unique, as usually only composites exceed this limit. Recently, a high-damping factor elastomer based on a fluorinated polymer for soft robotics using this glass-transition zone has been reported.67 E100 offers a per- and poly-fluoroalkyl substance (PFAS) free alternative with similar damping properties. We further performed a frequency sweep at temperatures from 30 to 90 °C (Fig. 4h). The modulus at 40 °C increases from 1.33 MPa (0.1 Hz) to 7.14 (10 Hz). At 60 °C, the modulus increases from 0.24 MPa (0.1 Hz) to 1.25 MPa (10 Hz). At 90 °C, the modulus is 0.21 MPa (0.1 Hz), which only increases by ΔE′ = 0.15 MPa to 0.36 MPa (10 Hz). As for materials E50, material E100 shows a strong frequency dependence close to the Tg, while at 90 °C, which equals approx. 60 °C above the Tg, the frequency dependency is significantly reduced. These results show that the above-described temperature range of a Tg of 60 °C below operating temperature is an important design parameter for high-permittivity elastomers with excellent elasticity. This can again be seen by comparing the loss factors of materials E50 and E100 (Fig. 4i). While the permittivity of the E100 elastomer at 40 °C, just above Tg, is 32.9 (Fig. 4i), it drops to 25.6 at 90 °C (60 °C above Tg). Analog, the E50 elastomer has a permittivity of 31.2 at 10 °C, just above Tg, but a relative permittivity of 26.5 (60 °C above Tg). Interestingly, both elastomers E50 and E100 achieve decent elasticity at 60 °C above their respective Tgs and a very similar permittivity. We believe that the Tg + 60 °C is a universal design parameter for elastomers aiming at maximizing permittivity while achieving decent elasticity (defined as tan(δ) ≤ 0.1). At this temperature, the thermal expansion allows the elastomer to be flexible enough to respond to fast mechanical stimuli. At the same time, the dilution of the diploes is kept at the lowest possible level. To see if this design rule holds for other polymers, we investigated PDMS and ten previously reported functionalized polysiloxanes (Fig. S13–S15, ESI†).22,34 We can see that all of these polymers' permittivity's drops above the Tg's as is the case for P100 and P50. This is also the case for PDMS (Fig. S13, ESI†), which shows a permittivity of 3.1 at −70 °C (Tg + 60 °C) while it shows a permittivity of 2.7 (14% lower) at RT and 2.5 (20% lower) at 100 °C. Indeed, all previously tested polymers follow the same trend and show that the relative permittivity drops after the peak Tg + 60 °C. Unfortunately, not many temperature-dependent DMA measurements of high-permittivity elastomers are available to understand if the elasticity is indeed always at this temperature in the desired range. However, some evidence for other elastomers exist. Work by Sheima et al. on a polar polysiloxane with sulfonyl side groups with a Tg of −13.5 °C shows good elasticity with a tan (δ) < 0.1 reached at a temperature of 45 °C.68 This falls exactly into our predicted temperature range of Tg + 60 °C with a Tg + 58.5 °C. They also showcased that the actuation of the DEA from this material improved significantly by increasing the temperature from 20 to 40 °C. In another work, an amide functionalized polysiloxane with a Tg of −41 °C showed at RT a good elasticity with a tan(δ) < 0.1, again falling into our described temperature target of Tg + 60 °C.1 Interestingly, other types of elastomers, such as polyacrylates, also follow this proposed rule. VHB4905, with Tg of 0.3 °C, is well known for its high viscous losses at RT and exhibits a much-improved elasticity at 60 °C.69,70 Therefore, lowering the Tg of polyacrylates to −40 °C leads to lowering the losses at 20 °C, and lowering the Tg to −30 °C leads to low losses at +30 °C, all in line with our proposed temperature guideline.70,71 This indicates that the proposed Tg + 60 °C guideline can help design all types of novel elastomers that aim at optimizing permittivity while achieving decent elasticity. Consequently, for excellent RT elasticity, a Tg around −40 °C should be targeted, leading to a maximum expected relative permittivity of 25–26 for well-rounded materials. This results in a maximum relative permittivity for excellent elastic elastomers of 9.6 times higher relative permittivity compared to PDMS without sacrificing most of its excellent mechanical properties. While we are convinced that the Tg + 60 °C target is a useful guideline for creating new elastomers, we want to emphasize that this observation should be meant to guide and help new materials design and not be understood as a physical rule. There will be exceptions, and exact mechanical tan(δ) values do not only depend on the Tg and temperature but also the measurement frequency, the speed of the temperature ramp, and other measurement parameters, as well as the cross-linking density, the incorporated fillers, softeners, and additives.
However, the underlying physical phenomena of thermal expansion leading to a trade-off between a decrease in permittivity and an increase in elasticity should be true for most elastomers.
The possibility of splitting the Tg of polar polysiloxane into a bulk and an interphase Tg (Fig. 5a) opens new opportunities to design novel functional materials. We exploit the rise of the second Tg due to the interfacial layer to turn composites from elastomer E100 pyroelectric. The temperature difference between the two Tgs defines the operating range with broader differences, leading to a wider potential for application for such materials. Consequently, a wide difference in Tgs is sought after, as well as the bulk Tg below and interphase Tg above RT. Therefore, we prepared nanocomposites with different concentrations of SiO2 and TiO2 fillers (10 and 50 wt%) in E100, resulting in composites E100-MO2-x%, where M is Si or Ti and x is the wt% of filler. The impact of the different fillers on the dielectric properties was investigated. In addition, their pyroelectric response was also characterized.
DSC of the different samples was measured to identify the samples' phase transitions, plotted in Fig. 5b. The neat polar polymer (figure inset) gives rise to a Tg step with a calculated value of 27 °C, agreeing with the dielectric relaxation spectroscopy (DRS) measurements (Fig. 3b). Adding the two fillers makes the transition weaker and broader in the composites, especially for the 50 wt% loaded composites, where the Tg step cannot be observed. This indicates a change in the bulk behavior of the composites and the presence of an interfacial layer. Because glass transitions are broad, two close transitions can merge into a single broad transition, and DSC is not sensitive enough to distinguish between bulk and interphase glass transitions.40 To better understand the phenomena, we used thermally stimulated depolarization currents (TSDCs) and DRS to complement the results from DSC (Fig. 5c, d, e and Table 1).72 All Tg of the nanocomposites from different techniques are tabulated in Table 1. While DSC shows only a single transition, TSDC and DRS reveal two distinct transitions in the nanocomposites. Fig. 5c shows the TSDCs measured on the various samples. The glass transition of the polar polymer in the form of a shoulder roughly between 15 °C and 30 °C can be identified.
Sample | DSC | TSDC | DRS | Ep | Tpy | p | |||
---|---|---|---|---|---|---|---|---|---|
Tg [°C] | Tg,bulk [°C] | Tg,int [°C] | Tg,bulk [°C] | Tg,int [°C] | ΔTg [°C] | [V μm−1] | [°C] | [μC m−2 K−1] | |
E100 | 27 | 26 | [–] | 21 | [–] | [–] | |||
E100-SiO2-10% | 15 | 8 | 23 | 10 | 25 | 15 | 5 | 15 | 0.36 ± 0.26 |
E100-SiO2-50% | [–] | 26 | 17.5 | 22 | 4.5 | ||||
E100-TiO2-10% | 13 | 17 | 32 | 22 | 38 | 16 | 2.5 | 25 | 1.48 ± 0.48 |
2.5 | 30 | 2.58 ± 0.80 | |||||||
E100-TiO2-50% | [–] | 27 | 20 | 24.5 | 4.5 |
The addition of SiO2 or TiO2 nanoparticles in a PDMS matrix has been shown to lower the bulk Tg (Tg,bulk) of PDMS and, at the same time, lead to an additional glass transition due to the adsorbed polymer chains.41,43,44 This interfacial Tg (Tg,int) is observed at a higher temperature than Tg,bulk due to the restricted movement of the adsorbed chains. Accordingly, the transition around 8 °C in the E100-SiO2-10% can be assigned to Tg,bulk and around 23 °C to Tg,int, while the neat E100 again shows a single shoulder of the Tg,bulk at 26 °C. Compared with neat E100, the Tg,bulk is 18 °C lower in E100-SiO2-10%. This shows that adding SiO2 particles in the amorphous polar matrix leads to rearranging the polymer chains in the bulk and adsorption at the filler surface. We also observed two shoulders for E100-TiO2-10%, albeit at higher temperatures than its SiO2 counterpart with a Tg,bulk of 17 °C, while Tg,int reaches 32 °C.
The higher-filled composites do not show clear shoulders in TSDC but can be observed in the DRS measurements. Fig. 5d shows the dc-conduction free dielectric loss of the E100-TiO2-50% sample plotted as a function of temperature and frequency obtained using the derivative technique introduced by Wübbenhorst and van Turnhout.73,74 We can clearly observe the presence of two transitions that shift to higher temperatures with an increase in frequency, pointing to a relaxation process such as glass transition. To confirm this, the derivative curves were subjected to an HN-fit, and the resulting Arrhenius curves are depicted in Fig. 5e. As expected, both these processes show a non-linear relaxation time dependence characteristic of glass transition with an additional relaxation (αint relaxation) to the bulk relaxation (αbulk relaxation). The corresponding Tgs (at log τ = 100 s) are tabulated in Table 1.
Similar to SiO2, adding TiO2 results in a clear difference in the interfacial Tg,int values. A strong filler-matrix interaction in E100-TiO2-10% results in the Tg,int to move to 38 °C, which is 13 °C higher than the Tg,int of E100-SiO2-10%. The poorer interaction of SiO2 can be seen by the low cooperativity, leading to an almost Arrhenius-like VFT behavior of E100-SiO2-10% in Fig. 5e.50 In contrast, E100-TiO2-10% has a higher cooperativity and a clear VFT behavior (Fig. 5e). The stronger filler–polymer interaction with TiO2 compared to SiO2 can also be observed in FTIR (Fig. S16, ESI†) and has been observed for PDMS nanocomposites as well.41,43 The stronger filler–polymer interaction leads not only to higher Tg,int's at the TiO2 interface but also increases the thickness of the interphase layer.41 The polar polymer is adsorbed onto SiO2 and TiO2 particles of equal size (20 nm diameter) but different surface areas. The SEM images of E100-MO2-x% are shown in Fig. S17 (ESI†). At low filler loadings, the particles are uniformly distributed in the polymer matrix, such as in the cases of E100-SiO2-10% and E100-TiO2-10%. As expected, increasing the filler fraction to 50% leads to cluster formation.41,43 Cluster formation through the increase in the TiO2 in E100-TiO2-50% sharply reduces the second Tg,int to 24.5 °C, close to the Tg of E100. Similarly, in E100-SiO2-50% samples, the cluster formation led to lower interfacial Tg,int around the Tg of E100, although the difference between the two Tg,int of the SiO2 composites is smaller compared to the TiO2 composites due to the already low layer thickness in the non-clustered SiO2 case. The cluster formation reduces the thickness of the interfacial polymer layer and leads to lower cooperativity and lower Tg,int for both fillers. This aligns with the previously described behavior of cluster formation of SiO2 and TiO2 in PDMS.43 This analysis is further supported by the lower strength of the interfacial process in the 50% filled composites, as seen in Fig. S18 (ESI†).
Concerning the bulk Tgs (Tg,bulk) of the E100-TiO2-x%, both from Fig. 5e and Table 1, we see similar relaxation time scales and values. Hence, the addition of TiO2 affects mainly the Tg,int but has a minor impact on the Tg,bulk. In accordance with the TSDC results, the addition of SiO2 reduces the Tg,bulk. This agrees with previous works showing that highly cooperative filler–matrix interaction has little impact on the Tg,bulk while low cooperative, weak filler–matrix interaction lowers the Tg,bulk.75 An increase in SiO2 loading moves its Tg,bulk in line with the Tg,int closer to that of E100. Cluster formation consequently reduces the temperature difference between the two Tgs. Interestingly, the difference between the two Tgs is similar for a given weight fraction irrespective of the type of filler with ΔTg of 4.5 °C and 15–16 °C for the clustered and non-clustered composites, respectively (Table 1).
To ensure that the two transitions are indeed glass transitions, we further performed a temperature-dependent DMA on the neat E50 as well as the E50 filled with 10 wt% SiO2 and TiO2, respectively (Fig. S19, ESI†). In line with the dielectric data, the Tg,bulk shifts downward for the SiO2-filled sample and remains constant for the TiO2-filled one. The Tg,int of the TiO2 and SiO2-filled sample lead to the fact that the rubbery plateau is reached later than the neat E50 sample. The tan(δ) shows an unimodal distribution for the unfilled E50 and a bimodal distribution for the composites, leading to the same conclusion as the dielectric data, that two distinct glass transition steps occur. This is further proof of the existence of a interphase layer.
As mentioned before, two Tgs can allow these amorphous nanocomposites to exhibit a remanent polarization between the bulk and interphase Tgs when suitably poled. We investigated the pyroelectric response of the E100-TiO2-10% since they had the maximum ΔTg as well as the Tg,bulk below and the Tg,int well above RT. The samples were polarized above their Tg,int at 60 °C and cooled down with the poling field (Ep) to a temperature well below Tg,int. After removing the electric field, the pyroelectric coefficient was measured at a temperature (Tpy) between the two Tgs, where the oriented dipoles in the adsorbed interphase were frozen. Fig. 5f shows the sample pyroelectric response of E100-TiO2-10% at 30 ± 0.5 °C. Since, a sinusoidal temperature change was used, the measured pyroelectric signal is also sinusoidal. For comparison, the pyroelectric response of one day aged E100 and a PDMS-TiO2-10% sample at 25 °C is also shown in Fig. 5g. Neither the neat E100 nor the PDMS nanocomposite reference samples exhibit any pyroelectricity. It should be mentioned that the initial measurement of the E100 showed a pyroelectric current, although lower than its TiO2-filled counterpart, as shown in Fig. S20 (ESI†). This is because the measurement temperature is near the neat polymer's Tg, which causes the polarization stored in the sample to be gradually lost after poling. In the case of the composite, the polarization in the interfacial layer is frozen at this temperature, and the thermal expansion and contraction of the sample due to the applied thermal stress, the dipole density of the composite changes, leading to a secondary pyroelectric current.
Consequently, the rise of pyroelectricity in these systems results from the two Tgs arising from the filled system in combination with these Tg's occurring around RT. This is the first time this strategy has been used to turn fully amorphous homopolymers pyroelectric. The pyroelectric current does not occur in the neat and aged E100 nor an analogous composite made from 10 wt% TiO2 in PDMS. Even at a very low Ep = 2.5 V μm−1, E100-TiO2-10% shows a higher p-coefficient at 30 °C compared to other amorphous-based pyroelectric polymers poled at much higher fields reported in the literature.76 This can be attributed to the high permittivity of the E100 polar polymer, a high thermal coefficient of expansion combined with the polarity of TiO2 particles, which results in a strongly adsorbed interfacial layer.77–79 From a practical point of view, the E100-TiO2-10% shows the highest interfacial Tg of 38 °C, indicating its suitability for use in RT applications. The aging behavior of such a composite at 25 and 30 °C was studied to assess the stability of its pyroelectric response (Fig. 5h). After 41 days, a p-value of 3.4 μC m−2 K−1 was measured at 30 °C, which was 87% of the value measured on the freshly measured sample. On the other hand, a p = 0.97 μC m−2 K−1 was measured in the same sample at 25 °C, which was 45.5% of the original value. The lower p-coefficient at 25 °C might be explained by the proximity to the Tg,bulk at 22 °C (Fig. 5i). At 25 °C bulk phase is still partially glassy, reducing the overall expansion. In contrast, at 30 °C, the bulk process is largely completed, leading to stronger thermal expansion. The expansion would be even higher at 35 °C, but here, the stability of the interphase will be reduced as the temperature approaches Tg,int. These phenomena can also explain the lower stability of the original p-coefficient at 25 °C, as in the initial measurement, a higher number of dipoles in the bulk were still aligned, and the orientation was gradually lost until the bulk had no orientation anymore. In contrast, at 30 °C, the bulk orientation is already in the first measurement, largely lost, leading to only a 13% decrease in p-coefficient. Hence, we can conclude that E100-TiO2-10% shows pyroelectric with remarkable stability at 30 °C, allowing it to be used as a pyroelectric sensor or for micro-energy harvesting applications. It appears reasonable to expect that fillers with even higher polarity could lead to even higher Tg,int values and thicker layers, which would increase the operation window of the composites as well as the p-coefficient.
The high permittivity and the near room temperature Tg of the nitroaniline-modified polysiloxane are exploited for use in pyroelectric applications by introducing SiO2 and TiO2 nanofillers. Adding fillers results in an interfacial adsorbed polymer layer via hydrogen bonding, which shows a delayed dielectric response compared to the bulk polymer, resulting in an additional Tg above its bulk Tg. Hence, poling the nanocomposites above their interfacial Tg and cooling it with the field to a temperature between the two Tgs, will result in a quasi-polarized system that exhibits pyroelectricity. Two weight fractions of SiO2 and TiO2 fillers (10 and 50 wt%) were added, and their dielectric behavior was studied. Due to its polarity, samples with 10 wt% of TiO2 show a strong filler–matrix interaction that pushes its interfacial Tg to 38 °C. In addition, it can lead to an increased local field in the interfacial layer. This, in turn, leads to a strong and stable pyroelectric response near room temperature at low-poling fields. After aging the sample for 41 days, a pyroelectric coefficient of 3.4 μC m−2 K−1 is recorded for a 10 wt% TiO2 composite at 30 °C, which is higher than other amorphous-based pyroelectric materials reported in the literature.
Monomer M100: 1H NMR (400 MHz, CDCl3, δ): 0.10 (m, 12H, SiCH3–O–), 0.50 (t, 8H, Si–CH2–), 1.61 (m, 8H, –CH2–CH2–), 3.02 (m, 12H, –N–CH3), 3.35 (m, 8H, –CH2–N–), 6.54 (d, 8H, HAr(f)), 8.06 (d, 8H, HAr(g)) (Fig. 1c); 13C NMR (100 MHz, CDCl3, δ): −0.51 (SiCH3–O–), 14.07 (Si–CH2–), 20.14 (–CH2–CH2–), 38.94 (N–CH3), 55.35 (–CH2–N–), 110.28 (CAr(f)), 126.20 (CAr(g)), 136.92 (CAr–NO2), 153.17 (CAr–N) (Fig. S21a, ESI†).
Monomer M75: 1H NMR (400 MHz, CDCl3, δ): 0.10 (m, 12H, SiCH3–O–), 0.50 (t, 8H, Si–CH2–), 1.65 (m, 8H, –CH2–CH2–), 2.36 (m, 4H, –CH2–CN), 3.05 (m, 6H, –N–CH3), 3.40 (m, 4H, –CH2–N–), 6.62 (d, 4H, HAr(f)), 8.11 (d, 4H, HAr(g)) (Fig. S2, ESI†); 13C NMR (100 MHz, CDCl3, δ): −0.75 (SiCH3–O–), 14.01 (Si–CH2–), 20.10 (–CH2–CH2–CN), 20.30 (–CH2–CH2–NA), 38.77 (N–CH3), 55.26 (–CH2–N–), 110.20 (CAr(f)), 118.16 (–CN); 126.20 (CAr(g)), 136.87 (CAr–NO2), 153.10 (CAr–N) (Fig. S21b, ESI†).
Monomer M50: 1H NMR (400 MHz, CDCl3, δ): 0.10 (m, 12H, SiCH3–O–), 0.50 (t, 8H, Si–CH2–), 1.65 (m, 8H, –CH2–CH2–), 2.36 (m, 4H, –CH2–CN), 3.05 (m, 6H, –N–CH3), 3.40 (m, 4H, –CH2–N–), 6.62 (d, 4H, HAr(f)), 8.11 (d, 4H, HAr(g)) (Fig. 1c); 13C NMR (100 MHz, CDCl3, δ): −0.56 (SiCH3–O–), 16.47 (Si–CH2–), 19.78 (–CH2–CH2–CN), 20.44 (–CH2–CH2–NA), 39.65 (N–CH3), 55.68 (–CH2–N–), 110.96 (CAr(f)), 119.71 (–CN); 126.37 (CAr(g)), 126.51 (CAr–NO2), 152.99 (CAr–N) (Fig. S21c, ESI†).
Monomer M25: 1H NMR (400 MHz, CDCl3, δ): 0.10 (m, 12H, SiCH3–O–), 0.50 (t, 8H, Si–CH2–), 1.65 (m, 8H, –CH2–CH2–), 2.36 (m, 4H, –CH2–CN), 3.05 (m, 6H, –N–CH3), 3.40 (m, 4H, –CH2–N–), 6.62 (d, 4H, HAr(f)), 8.11 (d, 4H, HAr(g)) (Fig. S2, ESI†); 13C NMR (100 MHz, CDCl3, δ): −0.65 (SiCH3–O–), 16.33 (Si–CH2–), 19.67 (–CH2–CH2–CN), 20.40 (–CH2–CH2–NA), 39.20 (N–CH3), 55.63 (–CH2–N–), 110.96 (CAr(f)), 119.46 (–CN); 126.31 (CAr(g)), 132.48 (CAr–NO2), 168.27 (CAr–N) (Fig. S21d, ESI†).
1H NMR (400 MHz, CDCl3, δ): −0.03 (s, 6H), 0.14 (m, 35H), 0.42 (s, 8H), 0.73 (m, 12H), 1.71 (m, 12H), 2.39 (m, 12H) (Fig. S22, ESI†). 13C NMR (100 MHz, CDCl3, δ): −4.10 (Si–CH3), −0.21 (SiCH2), −0.29 (SiCH3–O–), 16.85 (Si–CH2), 20.09 (–CH2–CH2–), 20.81 (–CH2–CN), 120.19 (–CN) (Fig. S23, ESI†).
Monomer (M100 or M50) (1.8 g) and cross-linker (0.2 g) were polymerized with TMAH 40 wt% in water (2 μL). The TMAH was previously dried under a vacuum to remove the water. The mixture was then polymerized at 110 °C for 30 min followed by 2 h at 60 °C, leading to polymers elastomers E100 and E50. Films of E100 and E50 were made inside a metal frame with a thickness of 250 μm and enclosed between two Teflon substrates. Thinner layers were melt-pressed without a frame.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d5mh00234f |
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