Ha Young Kim and
Hyoung Jin Choi*
Inha University, Department of Polymer Science and Engineering, Republic of Korea. E-mail: hjchoi@inha.ac.kr
First published on 18th June 2014
This paper reports the synthesis of core–shell structured poly(2-ethylaniline) (PEAN) coated cross-linked poly(methyl methacrylate) (PEGDMA) particles and their electrorheological property under an applied electric field. Primarily, monodisperse poly(methyl methacrylate) nanoparticles (∼700 nm) were synthesized by dispersion polymerization. The PEAN–PEGDMA microspheres with an average diameter of 1.6 μm were then prepared by an oxidative polymerization process. The application of a suspension of these particles as an electrorheological ER fluid (10 vol%) was assessed using a rotational rheometer, and the effects of the electric field strength were examined. Direct observation of the fibrillation phenomenon of the ER fluid was also investigated using an optical microscope. The results showed that the performance of the ER fluids was enhanced by increasing the electric field strength. The dielectric spectra were further correlated with their ER effect using a LCR meter.
Electro-responsive ER fluids include electrically polarizable particles, such as inorganic non-metallic, organic and polymeric conducting materials.13 Conducting materials generally have a π-conjugated structure,14 e.g. in polyaniline (PANI),15 copolyaniline, polythiophene,16 poly(p-phenylene)17 and polymer–inorganic nanocomposites.18–21
Core–shell structured particles are programmable smart materials with functionality and shape. For conducting polymers, the insulating morphological effects of core particles are generally combined with the electrical properties of conducting shell layers. Therefore, core–shell structured electroresponsive particles have advantages, such as an enhanced ER effect, thermal stability, improved dispersibility, rapid response to an electric fields and interesting designs.22 Furthermore, a coated conducting layer of a shell reduces the cost of conducting polymers and improves the transparency of the particles.23
In the present study, a conducting polymer of poly(2-ethylaniline) (PEAN) was adopted as a new material of core–shell structured particles for ER materials without a dedoping process. Note that while the PANI is the most commonly used as a conducting polymer in the ER materials, it requires an additional de-doping process of an appropriate conductivity value for its ER application. To enhance the adhesion between the PEAN shell and poly(methyl methacrylate) (PMMA) core, grafting polymerization was introduced through the crosslinking agent of ethylene glycol dimethacrylate.24,25 Core–shell particles synthesized by this process had a uniform thickness of the PEAN shell and the PEAN-cross-linked PMMA (PEGDMA) particles were adopted as the ER material.26
Optical microscopy (OM) (Olympus BX51, USA) equipped with a DC high voltage generator was used to examine the electro-responsive response of the ER fluid under an electric field. The ER behavior was observed using a rotational rheometer (MCR 300, Anton Paar, Germany) equipped with a high DC voltage generator (HCN 7E-500, fug) and CC17 geometry. The electric spectra of the ER fluid were measured using a LCR meter (Hewlett-Packard HP 4284A) with a liquid measuring fixture (HP 16452A).
Fig. 2 shows SEM images indicating the size of the spheres as well as the surface morphology of the experimental steps from (a) to (d). For example, Fig. 2(a) represents the smooth surface and size of pure PMMA nanospheres synthesized. The seeds were approximately monodisperse and 700 nm in diameter. Once grafted and swelled by EGDMA and GMA, Fig. 2(b) indicates a lack of smoothness of the particle surface and average diameter is 1.26 μm. In the Fig. 2(c), after the amine group of ODA and the epoxy group of GMA reacted, average diameter became 1.42 μm, the surface of the ODA–PEGDMA particle became even rougher than the PEGDMA particles. The PEAN–PEGDMA particles (d) were prepared by chemical oxidation polymerization, and the surface became significantly irregular with their average diameter of about 1.6 μm.
![]() | ||
Fig. 2 SEM images of the PMMA nanoseeds (a), PEGDMA particles (b), ODA–PEGDMA particles (c), and PEAN–PEGDMA particles (d). |
Fig. 3 shows TEM images of the PEAN–PEGDMA particles. After coating with PEAN (a), the surface of the particle became rough. The particle surface became quite irregular with some small agglomerates attached. Fig. 3(b) shows a partially enlarged view. TEM and SEM confirmed that the PEAN–PEGDMA particle size was in principle monodisperse.
![]() | ||
Fig. 3 TEM images of core–shell structured particles of PEAN–PEGDMA (a), high-magnification image of PEAN–PEGDMA (b). |
Particle size and size distribution of pure PMMA, PEGDMA, ODA–PEGDMA and PEAN–PEGDMA particles determined by DLS are indicated in Fig. 4. Fabricated pure PMMA particles (Fig. 4(a)) distribute over a range of 650–770 nm, with the maximum intensity positioned at about 700 nm which is average particle size. PEGDMA particle size (Fig. 4(b)) is from 1.2 μm to 1.45 μm and having an average size of 1.3 μm. Fig. 4(c) shows distribution of the ODA–PEGDMA particles distribute over a range of 1–2 μm, average particle size is 1.34 μm. In the case of the PEAN–PEGDMA particles (Fig. 4(d)), particle size is 1.3–1.8 μm, average particle size is 1.6 μm. The particle size is similar to the value observed from the SEM image.
![]() | ||
Fig. 4 Size distribution of pure PMMA (a), PEGDMA (b), ODA–PEGDMA (c), PEAN–PEGDMA (d) particles determined by DLS. |
Fig. 5 shows the FT-IR spectra of the samples. FT-IR spectroscopy can confirm the presence of functional groups on the surface of the PMMA particles after coating. The FT-IR spectrum of pure PMMA (Fig. 5(a)) revealed a peak for C–H stretching at 2952 cm−1, CO bending at 1730 cm−1, C–H bending at 1450 cm−1 and C–O asymmetric stretching of the ester group at 1263 cm−1 and 1148 cm−1 were confirmed. In the spectrum of PEGDMA (Fig. 5(b)), the peak at 2948 cm−1 was assigned to the C–H stretching of an epoxy group. Therefore, graft polymerization was confirmed. After the epoxy–amine reaction, the epoxy peak disappeared in ODA–PEGDMA particles because the ODA was adsorbed chemically onto the PEGDMA particle surface. In addition to ODA–PEGDMA (Fig. 5(c)), a new peak for the NH2 stretch at 3473 cm−1 was observed. Fig. 5(d), the absorption peaks at 3461 cm−1 were assigned to the symmetric and asymmetric NH2 stretching bands of aromatic amine. Bending vibrations of NH2 in the aromatic ring can be observed at 720–445 cm−1. Therefore, the successful coating of PEAN on the PMMA surface was confirmed.
TGA curve of Fig. 6 shows thermal stability and weight composition of the obtained particles over the temperature range of 25–700 °C at a heating rate of 10 °C min−1 in air. The curves marked from (a) to (d) were for pure PMMA, PEGDMA, ODA–PEGDMA and PEAN–PEGDMA, respectively. The pure PMMA nanoparticle (a) showed a rapid weight loss, beginning at 280 °C and finally ending at approximately 400 °C in a single rapid step.
![]() | ||
Fig. 6 TGA curves of the samples at each step including pure PMMA, after adding EGDMA and GMA, after adding ODA, final PEAN–PEGDMA. |
Subsequently, the PEGDMA particles (b) obtained by grafting polymerization showed two steps of weight loss regions. The major weight loss in curve (b) from 270 °C to 450 °C was assigned to the decomposition of PEGDMA. The starting temperature of the thermal degradation of the ODA–PEGDMA particles (c) was higher than those of both PMMA and PEGDMA. The first degradation step in the temperature range of 260–400 °C was attributed to the degradation of PMMA and PEGDMA, whereas the degradation of ODA occurred in the second range, 400–600 °C. In other words, the mass fraction of ODA was estimated to be 20%. In the case of the PEAN–PEGDMA (d), a second weight loss begins at 390 °C was attributed to the thermal degradation of grafted PMMA, ODA and coated PEAN shell.
The OM images in Fig. 7 explain the fibrillate formation phenomenon of the PEAN–PEGDMA particles under an applied electric field, where a dilute ER fluid (10 vol% particle concentration) was dropped between two parallel electrodes and observed by OM. Fig. 7(a) shows the PEAN–PEGDMA particle-based ER materials dispersed randomly in silicone oil without an electric field. After applying an electrical field (Fig. 7(b)), the PEAN–PEGDMA particles reshaped rapidly to connect the nearby particles to form a chain-like structure. Generally, this ER phenomenon remains stable as long as the electric field is applied. In this way, the rheological properties of the PEAN–PEGDMA particles are being altered rapidly.
![]() | ||
Fig. 7 OM images of PEAN–PEGDMA particle-based ER fluid. The pictures were captured when the electric field (200 V) was off (a) and on (b). |
The ER behaviors of the 10 vol% PEAN-PEGDMA particle-based ER fluid were examined through a controlled shear rate test under the electric field strength ranging from 0 to 3.5 kV mm−1, in which the shear rate range was set up from 0.01 to 1000 (1/s) on a log–log scale. Fig. 8 shows the flow curves of the shear stress and shear viscosity, as a function of the shear rate for the PEGDMA suspension. As shown in Fig. 8(a), in the absence of an electric field, the ER fluid represents the characteristics of a typical Newtonian fluid behavior comparable to many other ER fluids, in which the slope of the shear stress increases linearly with increasing shear rate. On the other hand, when an external electric field is applied, the fluid exhibited non-Newtonian behavior as well as a wide plateau region with increased shear stress, showing the yield stress.27,28
This indicates that the application of an electric field induces the polarization of dispersed particles. As a result, the suspended particles form a chain-like structure, resulting in a phase change from a liquid-like to solid-like state. While ER fluids are known to follow a Bingham fluid model, the subsistence of a critical shear rate in the flow curve of various ER fluids was observed, such that below the shear rate, the shear stress decreased as a function of the shear rate, and then above the shear rate, the fluid exhibited pseudo-Newtonian behavior,29–31 which could not be fitted using the simple Bingham fluid model. The Cho–Choi–Jhon (CCJ) model32 was applied to describe the flow curves of the PEAN–PEGDMA particle-based ER fluid, as shown in eqn (1):
![]() | (1) |
This is a six-parameter model that is used widely to fit the experiment data for a range of ER suspensions. In eqn (1), τy is the dynamic yield stress, which is explained as the extrapolated stress from the low shear rate region and η∞ is the viscosity at a high shear rate that is interpreted as the viscosity in the absence of an electric field. t2 and t3 are the time constants, α and β are in charge of the decrease and increase in shear stress, respectively, in the low and high shear rate regions. B is in the range, 0 < β ≤ 1, because of dτ/d ≥ 0. The solid lines were generated by fitting the CCJ model to the special flow curves. Table 1 lists the fitting parameters.
Model | Parameters | Electric filed strength (kV mm−1) | ||||||
---|---|---|---|---|---|---|---|---|
0.5 | 1 | 1.5 | 2 | 2.5 | 3 | 3.5 | ||
CCJ | τ0 | 12.2 | 30.6 | 63.2 | 103 | 181 | 313 | 458 |
t2 | 0.00001 | 0.001 | 0.001 | 0.002 | 0.001 | 0.006 | 0.007 | |
α | 0.2 | 0.65 | 0.4 | 0.9 | 0.8 | 0.6 | 0.7 | |
η∞ | 0.206 | 0.221 | 0.251 | 0.298 | 0.354 | 0.419 | 0.488 | |
t3 | 0.1 | 1 | 0.5 | 0.2 | 3 | 1 | 1 | |
β | 0.9 | 0.8 | 0.9 | 0.9 | 0.9 | 0.9 | 0.8 |
Fig. 8(b) shows that the shear viscosities of the ER fluid at various electric strengths are aligned. Without an applied electric field, the ER fluid also showed Newtonian fluid behavior. After the electric field was applied, the shear viscosity decreased gradually with increasing shear rate,33 showing shear thinning34–36 behavior under an electric field. The shear thinning phenomenon increased with increasing electric field strength.
Fig. 9 shows the shear viscosity as a function of the shear stress measured using the controlled shear stress (CSS) method by applying a shear stress from below to above the critical stress. The static yield stress obtained from this CSS test can be compared with the dynamic yield stress obtained from Fig. 8(a). A graph of the shear viscosity as a function of the shear stress showed that the viscosity was constant at a low shear stress but decreased dramatically at the point of critical stress and finally approached a constant value at a high shear stress. A rapid decrease in viscosity occurred at the point of certain shear stress. Therefore, the value of this point can be considered to be the static yield stress, indicating that there is no flow below this.
![]() | ||
Fig. 9 Shear viscosity curves of the PEAN–PEGDMA-based ER fluid as controlled shear stress (CSS) under different electric field strengths. |
Fig. 10 shows the frequency sweep of the ER fluid at a fixed strain of 0.03% with the results of the storage and loss modulus as a function of the angular frequency. Without an electric field, the storage and loss modulus indicated a liquid-like state. Both the storage and loss modulus increase when the electric field is applied, indicating that the ER fluids show solid-like behavior. Furthermore, both G′ & G′′ increase with increasing electric field strength and showed a plateau-shaped region in all angular frequencies.
In addition, the relaxation modulus (G(t)), examining a solid-like state of ER fluids, can be calculated from the values of G′ and G′′ in Fig 10 using a following eqn (2):34
G(t) ≅ G′(ω) − 0.560G′′(ω/2) + 0.200G′′(ω) | (2) |
This equation is known as the Schwarzl equation, confirming the short-term relaxation behavior of the PEAN–PEGDMA, which is difficult to obtain experimentally. Generally, this is because of the limitation of the mechanical measurement, resulting from the equipment itself and the intrinsic properties of the polymeric materials. Fig. 11 confirmed that the relaxation modulus under an external electric field had a plateau region compared to the G(t) without an electric field. Therefore, the ER fluid of PEAN–PEGDMA indicates solid-like behavior under an external electric field because of the strong interactions among the particles.
Fig. 12 shows the dependence of τy on various electric field strengths, in which dynamic and static τy are the extrapolated values obtained from the flow curve in Fig. 8 and the CSS curve in Fig. 10, respectively. The dynamic and static yield stress are plotted as function of the electric field, and from a power law equation τy ∝ Hα, for both cases the α equals 2.35–37 The correlation between the electric field and yield stress were predicted using the classic polarization model,38 in which the yield stress in proportional to the square of the electric strength, E2.39 This suggests that the electric field-induced a polarization force to form a chain-like structure. The polarization model depends on the particle concentration, particle shape and applied electric field strength. The applied electric field induces electrostatic polarized interactions between the particles and between the particles and the electrodes. A static yield stress higher than the dynamic yield stress for ER fluids because of the ER fluid at the static state contains aggregated particles without a shear rate compared to the fluid in the dynamic state.
![]() | ||
Fig. 12 Dynamic and static yield stress as a function of the various electric field strengths for the 10 vol% PEAN–PEGDMA-based ER fluid. |
To examine the ER properties of the PEAN–PEGDMA particle based ER fluid further, the dielectric properties40 were analyzed using an LCR meter and the results are shown in Fig. 13. The magnitude of charge separation, which is responsible for particle polarization in the suspension, and the rate are related to the dielectric parameters. The dielectric constant and loss factor are the results for the interfacial polarization of suspensions including an ER fluid, which consists of a polarizable phase dispersed in insulating oil.41
![]() | ||
Fig. 13 Dielectric spectra (a) and Cole–Cole fitting curves of the 10 vol% PEAN–PEGDMA particles based ER fluid. |
Fig. 13(a) and (b) show the dielectric spectra as a function of the frequency and Cole–Cole plots for the 10 vol% PEAN–PEGDMA microsphere-based ER fluid. The experimental data in Fig. 13 were fitted to the well-known Cole–Cole eqn (4):42,43
![]() | (4) |
From the fitting result, the value of ε0 and ε∞ were 2.38 and 1.49, α (0.58) and λ (0.9 × 10−6 s−1), respectively and indicate a more rapid response to an electric field in this PEAN–PEGDMA particle-based ER fluid. The value 0.89 of Δε estimated was much lower than those reported such as 1.53 for PANI coated PMMA and 1.56 for PANI coated snowman-like PMMA particle,46,47 indicating that a weak ER effect of the PEAN–PEGDMA particle based ER fluid is related to the weaker polarizability due to its ethyl group in the shell layer.48 Nonetheless, the merit of this new material is its fabrication method without a de-doping process compared to the PANI systems due to its intrinsically lower conductivity.
This journal is © The Royal Society of Chemistry 2014 |