Core/shell-structured, covalently bonded TiO2/poly(3,4-ethylenedioxythiophene) dispersions and their electrorheological response: the effect of anisotropy

O. Erolab and H. I. Unal*a
aGazi University, Chemistry Department, Smart Materials Research Lab., Ankara 06500, Turkey. E-mail: hiunal@gazi.edu.tr
bNational Nanotechnology Research Center-UNAM, Bilkent University, Ankara 06800, Turkey

Received 30th September 2015 , Accepted 17th November 2015

First published on 18th November 2015


Abstract

As a new electrorheological (ER) material, core/shell nanorods composed of a titania core and conducting polymer poly(3,4-ethylenedioxythiophene) (PEDOT) shell were prepared via covalent bonding to achieve a thin polymer shell and make the interfacial interactions between the two components more impressive. The successful coating of PEDOT on the nanorod-TiO2 particles was confirmed by TEM analysis. The antisedimentation stability of the core/shell nanorod-TiO2/PEDOT particles was determined to be 100%. The ER properties of the materials were studied under controlled shear, oscillatory shear and creep tests. The dielectric spectra of the dispersions were obtained to further understand their ER responses and fitted with the Cole–Cole equation. The ER behavior of the dispersions was also observed using an optical microscope. The flow curves of these ER fluids were determined under various electric field strengths and their flow characteristics examined via a rheological equation using the Cho–Choi–Jhon (CCJ) model. In addition, the results were also compared with nanoparticle-TiO2/PEDOT. It was concluded that the conducting thin polymer shell and elongated structure of the hybrid material introduced a synergistic effect on the electric field induced polarizability and colloidal stability against sedimentation, which resulted in stronger ER activity, storage modulus and higher recovery after stress loadings when compared to nanoparticle-TiO2/PEDOT.


Introduction

Electrorheological (ER) fluids are classified as smart materials that consist of polarizable particles in an insulating liquid such as silicon oil (SO). ER fluids change their microstructural and rheological properties reversibly and rapidly from a randomly distributed liquid state to solid-like state under externally applied electric fields by forming chain or columnar-like structures along the direction of the field.1 This reversible transition enables the ER fluids to find potential applications in many devices such as clutches,2 shock absorbers,3 dampers,4 human muscle stimulators,5 polishing,6 microfluidic chip and pumps.7 However, higher yield stress, durability over a wide temperature range, stability of dispersions against gravitational forces and lower zero-field viscosity are required for practical applications and many efforts have been exerted to improve the performance of ER fluids.8 It is well known that the geometry of the dispersed particles affects the dielectric properties of the dispersions, which is closely correlated with the polarizability and ER effect under an applied electric field. In particular, elongated particles rather than spherical ones are expected to show a higher electric field induced dipole moment, which leads to stronger polarization and an enhanced ER effect as well as a higher colloidal stability of dispersion.9,10 Therefore, many one-dimensional materials, such as polyaniline nanofibers,11 goethite nanorods,9 rod-like titania,12 rod-like calcium titanyl oxalate,13 and silica coated MWCNTs,14 have been reported as ER active materials.

Researchers have made many efforts to explore various promising materials based on ER fluids, which include consideration of inorganic and polymeric materials such as metal oxides,15,16 porous particles17,18 conducting polymers and their composites,19,20 carbonaceous particles,21 and core–shell nanoparticles.14,22 Among these materials, titania has been frequently studied as a potential ER active material because of its stability against high electric field strengths and suitable dielectric constant.23,24 The synthesis of titania with various morphologies, including elongated structures, such as nanotubes, nanowires and nanofibers, is also possible. In particular, one-dimensional anisotropic titania nanostructures have become interesting due their combination of high aspect ratio and specific surface area. However, similar to the other inorganic nanoparticles, titania tends to agglomerate in an insulating liquid because of its highly hydrophilic character, which may decrease the effective volume fraction of the ER fluid. For this reason, the surface of titania nanoparticles can be modified with convenient molecules or polymers.25,26 On the other hand, a good ER material should not only exhibit a large dielectric constant and appropriate dielectric loss tangent but also an appropriate conductivity.27 Core/shell-structured nanocomposites give an opportunity to combine dielectric inorganic materials and conducting materials in a unique structure with controlled size, shape and composition. Among the methods used to prepare core–shell nanocomposites, modification and functionalization of the nanoparticle surfaces are required for their intended applications to enhance the adhesive interactions between the inner core and outer shell. To obtain functional groups on the surface of the nanoparticles, a covalent strategy can be used to tailor a strong and stable binding between the surface of the nanoparticles and the functional linker groups,28,29 which was the goal of this current study.

Especially, using conducting polymers as either the core or shell species of core/shell-structured ER particles has become a hot topic.30 In particular, PEDOT as a derivative of polythiophene has received a considerable amount of attention due to its various advantages among conducting polymers such as processability in an aqueous solution, good thermal and structural stability, low band gap and higher charge carrier mobility due to the electron donating effect of the alkoxy-substituted group.31 In the literature, the ER properties of PEDOT and its composites have been reported in a limited number of studies. Hong and Jang developed silica/conducting polymer nanospheres31 and reported that the ER efficiency was correlated with the charge transport behaviour of the conductive polymer shell and PEDOT was found to be slightly more favoured when compared to both polypyrrole and polythiophene. In another study, a physical adsorption route32 and Pickering emulsion polymerization33 was used to fabricate PEDOT/poly(styrene sulfonic acid) coated polystyrene microspheres with PEDOT used as an electroactive material. Moreover, PEDOT was used as a conductive filler in various poly(dimethylsiloxane)/PEDOT/poly(styrene sulfonic acid)/ethylene glycol blends as potential actuator materials.34 None of these PEDOT containing hybrid materials were covalently bonded to their substrates and neither of the studies were focused on the effects of anisotropy on the polarizability, dielectric and ER performances of the ER dispersions.

In this study, as novel ER materials, core/shell-structured nanocomposites comprised of nanorods and particulate titania cores and conducting polymer PEDOT shells were prepared via a bottom-up surface engineering strategy to achieve covalently bonded thin polymer shells and make the interfacial interactions between the two components more impressive. The as-obtained nanocomposites were characterized in terms of their structural, surface, morphological, thermal, and electrical properties. The antisedimentation stability, dielectric properties and ER performance of the core/shell-structured TiO2/PEDOT nanocomposites in SO at various volume fractions were evaluated. The microstructural alterations of the ER fluids under E were also revealed using an optical microscope (OM).

Materials and methods

Materials

Nanoparticle-TiO2 was kindly supplied by Nanostructured & Amorphous Materials Inc., USA (98% anatase, 15 nm). Silicone oil (SO, η = 1 Pa s, ρ = 0.965 g cm−3) was used to prepare the ER fluids used in this study. All other chemicals were obtained from Sigma-Aldrich (USA), were of analytical grade and used as received.

Preparation of the samples

Preparation of nanorod-TiO2. 0.5 g of nanoparticle-TiO2 was dispersed in 10 M NaOH(aq), transferred into a Teflon-lined stainless steel reactor (Berghof BR-200 with BTC-3000 temperature control unit, Germany) and heated at 180 °C for 48 h during the hydrothermal treatment step. The product was then recovered by centrifugation, washed with deionized water and then treated with 0.1 M HCl(aq), which was then washed with deionized water until the pH was 7. Afterwards, the filtrate was dried under vacuum at 100 °C for 24 h.
Surface functionalization of nanorod-TiO2. Nanorod-TiO2 was surface functionalized in two steps to introduce nucleation points on the particles surface. (i) Surface silanization: 0.5 g of nanorod-TiO2 was dispersed in toluene using sonication, 5.85 mL of 3-aminopropyltriethoxysilane (APTS) was added dropwise into the reaction mixture and the dispersion was stirred for 24 h at 70 °C. The amino-functionalized nanorod-TiO2 (nanorod-TiO2-APTS) was obtained by centrifugation, washed with toluene and ethanol and then dried in a vacuum oven at 75 °C for 24 h. (ii) Fabrication of a thiophene ended surface: 0.35 g of nanorod-TiO2-APTS was dispersed into the 4-dimethylaminopyridine (DMAP) containing acetonitrile in a reactor. A freshly prepared solution of 1-(3-dimethylaminopropyl)-3-ethylcarbodiimide hydrochloride (EDAC) and 3-thiophene acetic acid in acetonitrile was added into the reactor and the reaction mixture was stirred for 24 h at room temperature. The thiophene ended nanorod-TiO2 (nanorod-TiO2-3TA) was obtained as a pale-yellow solid after being washed with ethanol and dried in a vacuum oven at 65 °C for 24 h.
Preparation of covalently bonded nanorod-TiO2/PEDOT. The nanorod-TiO2-3TA was dispersed in an aqueous solution of dodecylbenzene sulfonic acid (DBSA) and 3,4-ethylenedioxythiophene (EDOT) added into the resultant dispersion and stirred. Then, FeCl3(aq) solution was added into the above mentioned reaction mixture at an oxidant[thin space (1/6-em)]:[thin space (1/6-em)]monomer molar ratio of 3[thin space (1/6-em)]:[thin space (1/6-em)]2 and stirred under an N2(g) atmosphere for 24 h by which the colour of the mixture changed from white to blue. The resulting dispersion was washed with deionized water and ethanol, and finally dried in a vacuum oven at 70 °C for 24 h.

To make a comparison, nanoparticle-TiO2/PEDOT was also synthesized by following the same synthesis procedure described above.

Characterization

ATR-FTIR spectra of the samples were obtained on a Bruker Vertex80 model spectrometer (UK). XPS spectra were obtained on a SPECS XPS spectrometer (Germany) equipped with an Mg Kα X-ray source. After peak fitting of the C 1s spectra, all the spectra were calibrated in reference to the aliphatic C 1s component at a binding energy of 285.0 eV. Powder forms of the samples were used for XRD experiments using a PANalytical MPD X-ray diffractometer (Netherlands) equipped with Cu Kα radiation (λ = 0.51406 nm at 40 mV and 40 mA) at scattering angles from 2° to 80° with a scanning rate of 6° s−1. The morphologies of the samples were investigated with a JEOL JSM 6060 LV model scanning electron microscope (SEM, USA) after coating with gold. For transmission electron microscopy (TEM, JEOL JEM-1400 model), the samples were dispersed in ethanol using sonication and then transferred onto carbon 400 mesh Cu grids by dropping. Thermogravimetric analyses (TGA) of the samples were performed (TA Instruments-Q500, USA) under an N2(g) atmosphere at a heating rate of 10 °C min−1 between 25 and 700 °C. For conductivity and the contact angle measurements, disc shaped pellets were prepared. The conductivities were determined using a four-probe technique (FPP-460A, Entek Elektronik Co., Turkey). Static water contact angle (CA) measurements were conducted at room temperature using a goniometer (CAM 200 Model, KSV, Finland) equipped with a microliter syringe and Olympus Micro DP70 Ver.01.02 camera by recording at least three measurements from three different samples of each material. Deionized water (3 μL, 18 MΩ cm resistivity) was used as the wetting liquid. The densities of the samples were determined using a Quantachrome Ultrapycnometer 1000 Model (USA) helium pycnometer at 24 °C. The zeta(ζ)-potentials of the colloidal dispersions were measured using a Malvern Nano-ZS ζ-potential analyser (UK) and the pH adjusted immediately using a MPT-2 autotitrator unit at 25 °C. Dielectric spectra of the ER fluids (φ = 1.25%) were measured at 25 °C using an Agilent 4284A model LCR meter (USA) equipped with a measuring cell 16452A model Liquid Test Fixture in a frequency range of 20–106 Hz. 1 V of bias electrical potential was applied during the measurements to prevent chain formation in the dispersion.

Antisedimentation stability tests

The antisedimentation stabilities against gravitational forces of the dispersions were determined at 25 °C. During the naked eye observations, the height of phase separation between the particle-rich phase and the relatively clear oil-rich phase was obtained as a function of time using a digital composing stick. The antisedimentation ratio was defined as the height of the particle-rich phase divided by the total height of the dispersion.

Microscopic observations

The microstructural changes observed in the dispersions were investigated under various electric field strengths using an OM equipped with software (OM, LEICA DM LB2, Germany) and the images captured with a LEICA camera. The experimental cell was assembled by mounting two parallel Cu electrodes with approximately 1 mm gap distance on a glass slide, in which a drop of well-mixed ER fluid was dispersed.

Electrorheological measurements

The ER properties of the dispersions (φ = 0.625–5%) were measured using a rheometer (Thermo-Haake RS600, Germany) equipped with a high DC voltage generator (HCL 14, FuG Electronik, Germany). The gap between the 35 mm parallel plates was 1.0 mm. All the samples were subjected to pre-shearing (50 s−1) for 60 s and then allowed to equilibrate with the applied electric field (in the absence of shear) for 60 s. Three types of experiments were then conducted: (i) steady state viscous flow measurements consisting of shear rate ([small gamma, Greek, dot above]) ramps in which shear stress (τ) and viscosity (η) data were collected, where the electric field was maintained at a different strength for each test, (ii) for the dynamic oscillation test, firstly the stress sweep at a constant frequency of 1 Hz was performed to find the linear viscoelastic region (LVR) and then, the viscoelastic moduli were measured as a function of the frequency at constant stresses in the LVR at various electric field strengths (φ = 5%, T = 25 °C), (iii) for the creep-recovery test, a constant stress was applied instantaneously for 100 s to the dispersions under E (τ0 = 30 Pa, φ = 5%, T = 25 °C) and the change in strain (γ) was measured over a period of time. Then, the stress was removed and the recoverable strains were determined.

Results and discussion

Characterization

Covalently bonded, core/shell-structured hybrid nanocomposites with rod and particulate geometries were prepared using a multistep process (Fig. 1). Confirmation of the surface functionalization at each step and the formation of the covalently bonded hybrid nanocomposites were monitored structurally using ATR-FTIR and XPS analyses. ATR-FTIR spectra of the bare nanorod-TiO2, nanorod-TiO2-APTS, nanorod-TiO2-3TA, nanorod-TiO2/PEDOT and PEDOT homopolymer are presented in Fig. 2. A broad band between 3600 and 3000 cm−1 in the FTIR spectrum indicated the presence of –OH groups on the surface of the nanorod-TiO2, which can react with the coupling agent APTS resulting in an amino-functionalized surface. In addition, a peak at 1640 cm−1 revealed adsorbed water molecules in the dried nanorod-TiO2. After aminosilanization, new bands were observed at 2930–2864 cm−1, 1479–1316 cm−1 and 1636 cm−1 attributed to the C–H stretching and bending of methylene groups and N–H stretching vibrations of APTS, respectively. Further bands between 1300 and 1000 cm−1 were an indication of the Si–O asymmetric vibration stretching that confirmed the presence of ethoxy groups in the APTS condensed with the hydroxyl groups on the nanorod-TiO2 surface resulting in chemically bonded APTS molecules.35,36 Amide bond formations between 3TA and the amino-ended surfaces were supported by the bands that appeared at 1645 and 1555 cm−1, which were associated with the vibration stretching of C[double bond, length as m-dash]O and N–H bonds, respectively. The weak band at 3046 cm−1 was attributed to the C–H stretching of the thiophene rings and the peaks at 2934 and 2867 cm−1 can be attributed to the asymmetric and symmetric stretching of the –CH2– groups.37 The ATR-FTIR spectrum of PEDOT was fully in accordance with the one reported in the literature.38,39 The ATR-FTIR spectrum of the nanorod-TiO2/PEDOT hybrid nanocomposite contained characteristic absorption bands arising from both PEDOT and nanorod-TiO2. The peaks at 1180, 1130 and 1084 cm−1 were attributed to C–O–C bond stretching. The vibrations at 972, 830 and 670 cm−1 were attributed to the C–S bond in the thiophene ring and the vibrations at 3000–2800 cm−1 were also attributed to the aliphatic C–H stretching mode due to the DBSA molecules.40 The ATR-FTIR spectra of nanoparticle-TiO2, surface functionalizated-nanoparticle-TiO2 and nanoparticle-TiO2/PEDOT can be found in the ESI (Fig. S1) and show similar distinctive characteristic absorptions.
image file: c5ra20284a-f1.tif
Fig. 1 Schematic representation of the synthesis procedure.

image file: c5ra20284a-f2.tif
Fig. 2 ATR-FTIR spectra of the samples.

Further evidence of the surface functionalization and PEDOT bonding on the TiO2 surface were provided by XPS analyses. Fig. 3 shows the XPS survey-scan spectra of the nanorod-TiO2, nanorod-TiO2-APTS, nanorod-TiO2-3TA and nanorod-TiO2/PEDOT. The survey-scan XPS spectrum of nanorod-TiO2 showed that the bare particles mainly contained the elements of Ti, O and C. The C 1s peak at a binding energy of 285.0 eV was probably due to hydrocarbon contamination of the nanorod-TiO2 during XPS operation.41 After modification with APTS, the intensities of the C 1s, Si 2s and Si 2p peaks at 285, 154 and 102 eV, respectively, were increased and the N 1s peak appeared at 399 eV. Apart from these peaks, the thiophene ended surface showed new signals at about 152 eV and 164 eV, which were assigned to S 2s and S 2p, respectively.37 This result was consistent with a reaction between the –NH2 group of silane and the –COOH group of 3TA. Similar distinctive characteristic peaks were also observed from XPS survey-scan of nanoparticle-TiO2, surface modified-nanoparticle-TiO2 and nanoparticle-TiO2/PEDOT (ESI, Fig. S2).


image file: c5ra20284a-f3.tif
Fig. 3 XPS survey-scan spectra of the nanorod-TiO2 samples.

For further conclusions on the bond formation and molecule configuration on nanorod-TiO2 surface, core-level XPS spectra of the materials are given in Fig. S3 (for C 1s, O 1s, N 1s, Si 2p, and S 2p). Before APTS attachment, the C 1s spectrum (curve b in Fig. S3) can be fitted into two components with binding energies at about 285.0 and 286.8 eV, which were attributed to [C with combining low line]–C/C–H and [C with combining low line]–O bonds, respectively, probably due to hydrocarbon contamination typically obtained when air exposed samples are introduced into the XPS chamber.41 After APTS grafting, the C 1s spectrum was fitted into two components at 285.0 eV and 286.2 eV, which can be attributed to [C with combining low line]–C/[C with combining low line]–H and [C with combining low line]–N bonds, respectively. The C 1s fitted spectrum of nanorod-TiO2-3TA contained peaks corresponding to [C with combining low line]–C/[C with combining low line]–H (285.0 eV) and [C with combining low line]–N/[C with combining low line]–S (286.3 eV) bonds beside N–[C with combining low line][double bond, length as m-dash]O (288.2 eV) bonds, which were attributed to amide bond formation (curve c in Fig. S3). Exclusive of these peaks, after PEDOT grafting on the nanorod-TiO2 surface, the intensity of the C 1s signal increased due to the contribution of the DBSA dopant molecules at a binding energy of 285.0 eV in addition to the presence of [C with combining low line]–O–C and N–[C with combining low line][double bond, length as m-dash]O bonds at 286.4 and 288.0 eV, respectively (curve d in Fig. S3). In the O 1s spectrum (curve b in Fig. S3), after APTS grafting, a clear decrease in the O 1s peak at 529.8 eV (assigned to Ti–[O with combining low line] bond) was obtained, whereas a new peak at binding energy of 532.2 eV occurred, which can be attributed to the surface species of [O with combining low line]–Si–R.

The O 1s spectrum of nanorod-TiO2-3TA was resolved into three components centred at 530.0 eV, 531.5 eV and 532.4 eV, corresponding to [O with combining low line]–Ti, [O with combining low line]–Si and N–C[double bond, length as m-dash][O with combining low line] species (curve c in Fig. S3). For nanorod-TiO2/PEDOT, the intensity of the peak at 530.3 eV, corresponding to the [O with combining low line]–Ti bond, was decreased due to the thickness of the PEDOT shell. The other two peaks at 531.7 eV and 532.6 eV were also attributed to the –SO3 group in DBSA42 and the [O with combining low line]–Si and C–[O with combining low line]–C bonds in PEDOT.43 The core-level N 1s spectrum exhibited two clear peaks at 399.2 eV and 400.9 eV after APTS-grafting, which can be assigned to free amine termination (desired silane coupling) and protonated amine (reverse attachment), respectively (curve b in Fig. S3). After PEDOT grafting on the nanorod-TiO2 surfaces, the intensity of the N 1s peak at 400.6 eV was decreased and broadened as expected (curve d in Fig. S3). APTS-grafting can also be proved by the sharp Si 2p peak at 102.5 eV (curve b in Fig. S3) and after PEDOT grafting, the intensity of the Si 2p peak was clearly decreased due to the thickness of the PEDOT shell on the nanorod-TiO2 surface (curve d in Fig. S3). Nanorod-TiO2 and nanorod-TiO2-APTS showed no S 2p signals, whereas the high-resolution S 2p spectrum of nanorod-TiO2-3TA (curve c in Fig. S3) consisted of a spin-split doublet for S 2p3/2 and S 2p1/2 at 164.5 and 165.8 eV, respectively, indicating the presence of the C–[S with combining low line] bond in the thiophene residue.44 The binding energies of S 2p for nanorod-TiO2/PEDOT at 163.9 eV/165.2 eV and 168.3 eV/168.7 eV were attributed to the presence of the S atoms in the thiophene ring found in PEDOT and the sulfonate in DBSA (curve d in Fig. S3), respectively.45 The signal intensities of N 1s, Ti 2p and Si 2p in the nanorod-TiO2/PEDOT were reduced and the signal intensities of C 1s, S 2s and S 2p were increased when nanorod-TiO2 was covered with PEDOT. In addition, similar results were obtained for nanoparticle-TiO2 (ESI, Fig. S4). Both the FTIR and XPS results indicated that the functionalizations of the nanorod and nanoparticle-TiO2 surfaces and PEDOT graftings onto these surfaces were successfully carried out using the bottom-up surface engineering approach.

ζ-potential and water CA measurements also confirmed the surface functionalization and PEDOT grafting on the TiO2 surface. The isoelectric point (IEP) obtained from the ζ-potential-pH curve for nanorod-TiO2 was 4.3, which was lower than that found for nanoparticle-TiO2 (IEP = 6.1) and attributed to its larger surface area and good adsorption performance46 (ESI, Fig. S5). The IEPs of the nanorod-TiO2 and nanoparticle-TiO2 after APTS functionalization were determined to be 8 and 8.5, respectively, indicating the presence of amino groups on the TiO2 surface.47 Surface functionalization of TiO2-APTS with 3TA decreased the IEPs of both the geometries to 7.3, which indicated a decrease in the number of amino groups on the particles surface after the coupling reaction between the amino and carboxylic acid groups. On the other hand, after PEDOT coating on TiO2-APTS-3TA, the IEPs shifted to 6.6 and 5.7 for the nanorod-TiO2/PEDOT and nanoparticle-TiO2/PEDOT, respectively.

The contact angle (θ) between the water droplet on the sample and the surface gives information on the ratio between the interfacial tension (water/air, water/solid, and solid/air).48 For this reason, CA is a useful tool to monitor the alterations that occurred on the surface of the materials. The hydrophilic character of the samples was determined to decrease in the following order: nanorod-TiO2 < nanorod-TiO2-APTS < nanorod-TiO2-3TA < PEDOT < nanorod-TiO2/PEDOT and nanoparticle-TiO2 < nanoparticle-TiO2-APTS < nanoparticle-TiO2-3TA < PEDOT < nanoparticle-TiO2/PEDOT (Fig. S6). It can be concluded that the functionalizations and PEDOT coatings of the both TiO2 surfaces were successfully performed. Moreover, the water CAs obtained for both nanocomposites were significantly higher than PEDOT and indicated that their hydrophobic characteristics were increased after the grafting process. It is well known that the wettability of a solid surface is governed by both the chemical compositions and physical properties of the materials used. In addition, the surface roughness can enhance both the hydrophilicity of the hydrophilic surfaces and the hydrophobicity of hydrophobic surfaces.49 It can be said that the obtained nanocomposites possessed rougher surfaces with loose porous structures when compared to PEDOT.50

According to the XRD patterns (Fig. 4), nanoparticle-TiO2 showed peaks at 25.1°, 37.8°, 48.1°, 54.1°, 55.1°, 62.8°, 69.0° and 70.0°, which were in good agreement with the anatase phase of TiO2.51 These anatase peaks were observed to disappear after the alkaline hydrothermal treatment of the nanoparticle-TiO2 for nanorod-TiO2 fabrication. The peak at 2θ = 11.5° corresponded to an interlayer spacing of 0.77 nm between the titanate sheets, which can be assigned to the hydrogen titanate structure of nanorod-TiO2.52 It has been reported that during nanorod-TiO2 formation, the Ti–O–Ti bonds are broken and replaced with Ti–O–Na bonds to form TiO6 octahedra frameworks comprised of Na+​ ions between the interlayers of the three dimensional frameworks in highly concentrated NaOH(aq) and at elevated temperature.53 After the HCl(aq) treatment, hydrogen-titanate was formed by exchanging Ti–O–Na to Ti–O–H. According to the XRD pattern of PEDOT, a broad peak at 2θ = 23.4° was observed, which was attributed to the inter-chain planar ring-stacking formed due to the amorphous nature of the homopolymer.54,55 For nanorod-TiO2/PEDOT and nanoparticle-TiO2/PEDOT nanocomposites, the peaks obtained for nanoparticle-TiO2 and nanorod-TiO2 were still observed but became slightly broader after coating with PEDOT.


image file: c5ra20284a-f4.tif
Fig. 4 XRD patterns of the samples.

SEM (Fig. 5a) and TEM (Fig. 6a) images of nanoparticle-TiO2 proved that after the alkaline hydrothermal treatment all the nanoparticle-TiO2 was transformed into rod-like structures (Fig. 5b and 6b) with smooth surfaces, diameters of 30–100 nm and length on the micrometre scale.


image file: c5ra20284a-f5.tif
Fig. 5 SEM images of the nanoparticle-TiO2 (a), nanorod-TiO2 (b), nanoparticle-TiO2/PEDOT (c), and nanorod-TiO2/PEDOT (d).

image file: c5ra20284a-f6.tif
Fig. 6 TEM images of the nanoparticle-TiO2 (a), nanorod-TiO2 (b), nanoparticle-TiO2/PEDOT (c), and nanorod-TiO2/PEDOT (d).

It is clear that after PEDOT coating, the particle size of the nanoparticle-TiO2/PEDOT was increased due to the core-nanoparticles tendency to easily form clusters (Fig. 5c and 6c). On the other hand, it was revealed that uniformly distributed nanorod-TiO2 particles were successfully coated with PEDOT shells with a thickness of 6–7 nm (Fig. 6d).

Fig. 7 shows the TGA curves of the materials. The slight weight losses below 110 °C were assigned to the physically adsorbed solvent and/or moisture in the samples. PEDOT remained thermally stable up to 300 °C and major decomposition occurred between 323 and 404 °C, which may be attributed to the decomposition of the polymer skeleton. A 48.5% total weight loss was determined at 700 °C. For nanorod-TiO2, continuous degradation occurred until 326 °C, which corresponded to the dehydration and further oxidation with a 6.5% total weight loss at 700 °C.56 After surface modification with APTS, continuous weight loss appeared between 240 and 529 °C for nanorod-TiO2-APTS, which was associated with the thermal decomposition of 3-aminopropyl groups and an 11% total weight loss occurred at 700 °C.57 On the basis of these results, the grafting ratio of APTS was calculated to be 4.5%. Nanorod-TiO2-3TA exhibited continuous weight loss between 233 and 453 °C similar to that observed for nanorod-TiO2-APTS and 13% total weight loss was obtained at 700 °C; the grafting ratio of 3TA was determined to be 2%. Finally, the initial weight loss of ∼9% up to ∼340 °C for nanorod-TiO2/PEDOT was due to the removal of volatile components, small molecules and dopant anions. The subsequent weight loss between 345 and 452 °C corresponded to the degradation of the PEDOT chains and the total weight loss was determined to be 32%. Based on the data, the mass ratio of PEDOT in the nanorod-TiO2/PEDOT was estimated to be ∼19%. Similar results were determined for the nanoparticle-TiO2, surface functionalized nanoparticle-TiO2 and nanoparticle-TiO2/PEDOT (ESI, Fig. S7). For the nanoparticle-TiO2, 1.4% weight loss was obtained. Grafting ratios for the nanoparticle-TiO2 were determined to be 7.4% and 3.2% after modification with APTS and 3TA, respectively. The grafting ratio of PEDOT was obtained as 17.4% in the nanoparticle-TiO2/PEDOT nanocomposite. According to the TGA results, both nanocomposites have approximately the same amount of PEDOT grafted in their structures as targeted.


image file: c5ra20284a-f7.tif
Fig. 7 TGA curves for the nanorod-TiO2 (a), nanorod-TiO2-APTS (b), nanorod-TiO2-3TA (c), nanorod-TiO2/PEDOT (d), and PEDOT (e).

A summary of the density and conductivity values of the materials are tabulated in Table 1.

Table 1 The density and conductivity values of the materials
Sample Density (g mL−1) Conductivity (S cm−1) Conductivity after washing with NH4OH(aq) (S cm−1)
Nanoparticle-TiO2 3.655 7.5 × 10−7
Nanorod-TiO2 3.575 6.2 × 10−7
Nanoparticle-TiO2/PEDOT 2.558 2.63 6.8 × 10−2
Nanorod-TiO2/PEDOT 2.253 2.69 7.8 × 10−2
PEDOT 1.792 3.5 × 102 16.4


It was observed that densities of the nanocomposites were lower than the core-TiO2 particles due to the coating with low density PEDOT shells as targeted for enhanced colloidal stability. It was also noted that when PEDOT was grafted onto both types of TiO2 particles, higher conductivity values were obtained for the hybrid nanocomposites. The conductivity originated primarily from the surface coated conducting PEDOT layer. However, these conductivity values were very high for ER applications and to avoid electrical breakdown under various electric field strengths, the nanocomposites were further treated with 0.1 M NH4OH(aq) overnight in a dedoping process58 and then washed with deionized water until at pH ≅ 7. As a result, the conductivities of the nanocomposites were reduced ∼100×. On the other hand, PEDOT could not be used for ER purposes because of its high conductivity even after the dedoping process.

Antisedimentation stability

Colloidal stability is one of the important parameters to evaluate whether ER fluids can find widespread industrial application or not, because the ER activity decreases dramatically along with the sedimentation of the dispersed phase. Basically, there are several parameters that can influence the colloidal stability of the ER dispersions such as type, size, shape and morphology of the dispersed particles, type of dispersant medium, particle volume fraction, the presence of surfactants and density mismatches between the dispersed particles and the dispersant. In particular, the particle shape and surface properties of the dispersed particles have a greater effect on the ER activity and colloidal stability. For elongated particles, the motion of each particle is restricted due to the entanglement and higher particle–particle interactions due to higher surface area, which can lead to improved colloidal stability.59,60 Sedimentation tests at 25 °C was used to characterize the dispersion stability of the ER fluids at various volume fractions and their antisedimentation ratios were determined as a function of time. It was observed that antisedimentation ratios of all the ER dispersions were increased with an increasing particle volume fraction due to the increase in particle–particle and particle–fluid interactions (Table 2).61 It can be said that at higher volume fractions, the repulsive forces between the dispersed particles and at lower volume fractions, the gravitational forces on the dispersed particles are dominant. Moreover, formation of 3D network structures and increased viscosity with increasing particle concentration can be other factors that reduce the rate of sedimentation. After 30 days, there was no phase separation observed for the nanorod-TiO2/PEDOT at a volume fraction of 5% as targeted.
Table 2 The antisedimentation ratios of the dispersions at various particle volume fractions after 30 days
Volume fraction (%) Antisedimentation ratio (%)
Nanoparticle-TiO2 Nanorod-TiO2 Nanoparticle-TiO2/PEDOT Nanorod-TiO2/PEDOT
0.625 29 79 20 85
1.25 59 85 21 97
2.5 88 92 35 98
5 91 97 63 100


One-dimensional nano-sized anisotropic rod structures with high surface area, enhanced rod to rod interactions and interparticle entanglements formed due to their limited rotational motions have led to the improved dispersion stability and hindered settling observed for the nanorod-TiO2/PEDOT. On the other hand, nanoparticle-TiO2/PEDOT consisted of clusters showed the lowest antisedimentation stability against gravitational forces with a 63% antisedimentation ratio. It was concluded that the particle morphology, size and surface properties are very efficient parameters for colloidal stability and the nanorod-TiO2/PEDOT/SO system was a perfect candidate for potential industrial applications.

Dielectric properties

Dielectric spectra of the dispersions were obtained using an LCR-meter to further understand their ER responses and the results given in Fig. 8. Cole–Cole equation (eqn (1)) was used to fit the dielectric data and used to analyse the dielectric characteristics of the dispersions.62 The lines in Fig. 8 are the fitted results and dielectric parameters of the dispersions obtained from Cole–Cole equation are tabulated in Table 3.
 
image file: c5ra20284a-t1.tif(1)

image file: c5ra20284a-f8.tif
Fig. 8 Dielectric spectra of the nanoparticle-TiO2, nanoparticle-TiO2/PEDOT (a) and nanorod-TiO2, nanorod-TiO2/PEDOT (b) dispersions (dielectric constant: solid symbol; dielectric loss factor: open symbol, φ = 5%).
Table 3 The dielectric parameters of the dispersions obtained from Cole–Cole equation
Sample (φ = 1.25%) ε0 ε Δε λ (s) fmax (Hz) α
Nanoparticle-TiO2 3.07 2.60 0.47 5 × 10−3 32 0.69
Nanoparticle-TiO2/PEDOT 3.20 2.60 0.60 3 × 10−3 53 0.63
Nanorod-TiO2 3.97 2.67 1.30 1.9 × 10−5 8377 0.69
Nanorod-TiO2/PEDOT 4.20 2.52 1.68 1.3 × 10−4 1224 0.72


In the equation, ε* is the complex dielectric constant; ε′ and ε′′ are the dielectric constant and the dielectric loss, respectively; ε0 and ε are the static and infinite frequency dielectric constants, ω is angular frequency, λ is dielectric relaxation time denoted by λ = 1/2fmax (where fmax is the relaxation frequency defined by a local maximum of the dielectric loss factor, ε′′), α is the scattering degree of relaxation time and Δεε = ε0ε) shows the difference between the dielectric constant at 0 and infinite frequency. Δε and λ are related with the magnitude and the rate of the interfacial polarization of the ER fluid, respectively and are considered to be important for the observed particle polarizations and strength of the ER fluid.

An appropriate dielectric loss peak position (f = 102 to 105 Hz) and large Δε do not only result in increased interactions between the dispersed particles but also maintain the stable chain structure formed by particles under applied electric and shear fields.63

No distinct dielectric loss peak was observed for nanoparticle-TiO2 and nanoparticle-TiO2/PEDOT (Fig. 8a), whereas the nanorod-TiO2 and nanorod-TiO2/PEDOT dispersions gave dielectric loss peaks within 102 to 105 Hz (Fig. 8b). The achievable polarizability values were obtained as follows: Δεnanorod-TiO2/PEDOT > Δεnanorod-TiO2/PEDOT > Δεnanoparticle-TiO2/PEDOT > Δεnanoparticle-TiO2. It can be concluded that the nanorod-TiO2/PEDOT has stronger interfacial polarization, which leads to stiffer chain structures formed by the particles under an applied E and shows the highest ER activity when compared to the particulate nanocomposite. Wang and Zhao reported the relationship between ER performance and the dielectric characteristics for core/shell kaolinite/TiO2 particles in which a larger dielectric constant enhancement increased the interfacial polarizability of particles and induced a higher ER effect.64 Among the ER fluids examined in this study, nanorod-TiO2/PEDOT have the highest Δε value and will lead to stronger particle–particle attractions, higher performance in the yield stress and high modulus under E. However, on the basis of relaxation time (λ), core nanorod-TiO2 may show faster interfacial polarization than that of nanorod-TiO2/PEDOT under E in terms of dielectric loss model. Therefore, considering both λ and Δε, it can be concluded that the Δε value was more dominant for ER performance because it is directly related to the strength of fibrillar structures in dispersions.65 It has been known that the high aspect ratio of the dispersed particles plays a dominant role in enhancing the performance of ER fluids.66 In this study, the geometrical effect originating from the aspect ratio and obtained larger magnitude of the polarizability gave enhanced ER performance. Furthermore, interfacial polarization was more dominant than conductivity when we considered the dielectric properties and conductivity values of the materials.67

Optical microscopy

The ER fluids were dispersed randomly in SO without an applied electric field strength for the nanoparticle-TiO2 (Fig. 9a), nanorod-TiO2 (Fig. 9c) and nanoparticle-TiO2/PEDOT (Fig. 9b); and the nanorod-TiO2/PEDOT (Fig. 9d) with some aggregation. When the electric field was switched on, the particles immediately started to move parallel to the direction of the electric field between the electrodes. However, it was observed that the microstructural changes under E strongly depended on type of the dispersed phase and particles volume fraction.
image file: c5ra20284a-f9.tif
Fig. 9 OM images of the nanoparticle-TiO2 (a), nanoparticle-TiO2/PEDOT (b), nanorod-TiO2 (c), and nanorod-TiO2/PEDOT (d) dispersions at various particle volume fractions.

For nanoparticle-TiO2 and nanoparticle-TiO2/PEDOT, much denser fibrillar structures were observed after a certain volume fraction. As the volume fraction increased, thicker columnar structures were formed for nanoparticle-TiO2/PEDOT, whereas denser, closer and well aligned fibrillar structures were turned into a network structure for nanoparticle-TiO2. After the network structure was formed, the applied electric field did not change its shape and only made the network structure become significantly stronger, which was also in good agreement with the ER results. On the other hand, nanorod-TiO2 and nanorod-TiO2/PEDOT dispersions formed denser chain structures even for φ = 0.0625% and formed a network structure at φ = 2.5%. For this reason, φ = 5% was not conducted by OM for rod-like dispersions. Due to their high wetted surface area and rod–rod interactions, one-dimensional structured nanorod-TiO2 and nanorod-TiO2/PEDOT particles aligned along the field direction and linked with neighbouring ones with the side by side interactions, which led to the formation of more complex structures. According to the previous studies, it was reported that one-dimensional elongated particles tend to form complicated dendrite-like network structures under an electric field rather than chain-like structures formed by the granular particles.68–70 Moreover, this particle overlap can contribute to the solid friction between the neighbouring particles and enhance the yield stress.13 The electric field induced structures remain stable as long as the electrical field was applied. It was clearly observed that dense fibrillar structures attached at both sides of the electrodes for nanorod-TiO2/PEDOT were formed, which exhibited a higher shear stress when compared to the nanoparticle-TiO2/PEDOT dispersion under the same electric field strength.

Electrorheological response: steady state viscous flow

The ER properties of the dispersions were studied using a controlled shear rate test under an electric field strength ranging from E = 0.0 to 3.0 kV mm−1.

Fig. 10 shows the flow curves for shear stress and shear viscosity as a function of shear rate for the dispersions (φ = 5%). In the absence of an electric field, the dispersions showed non-Newtonian shear thinning flow behaviour having low yield stresses even with Newtonian dispersant medium due to the formation of a particle network caused by the interparticle interactions at high particle volume fractions. The off-field viscosities of the dispersions were about 1.2–1.6 Pa s in the high shear rate region. When the electric field was applied, the viscosities and shear stresses of the dispersions increased abruptly and showed pseudo-plastic behaviours with yield stresses due to the formation of chain-like/columnar or network structures. In addition, the shear stresses increased stepwise over the entire shear rate range with rising electric field strengths.


image file: c5ra20284a-f10.tif
Fig. 10 Flow curves for the nanoparticle-TiO2 (a), nanoparticle-TiO2/PEDOT (b) nanorod-TiO2 (c), and nanorod-TiO2/PEDOT (d) dispersions (the solid lines in the shear stress–shear rate curve were fitted using the suggested CCJ model, φ = 5%).

Yield stress is one of the critical design parameters for ER fluids. The widely accepted rheological model for ER fluids, i.e. the Bingham fluid model, (τ = τy + η[small gamma, Greek, dot above], where τ is shear stress, τy is yield stress, η is viscosity, and [small gamma, Greek, dot above] is shear rate) did not fit well to the flow curves of our ER systems except for nanoparticle-TiO2, especially in the low shear rate region. This deviation in flow behaviour reflects that the dispersed particles possess a different ER response under electric and shear fields caused by the differences in shape and surface chemistry of the particles. On the other hand, a suggested equation, the CCJ model, provided more effective fitting for many ER systems71 and for all the dispersions examined in this study. The CCJ model was applied to describe the flow curves of the dispersions, as shown in eqn (2):

 
image file: c5ra20284a-t2.tif(2)
where α is related to the decrease in the stress, t1 and t2 are time constants and η is the viscosity at a vast shear rate and is interpreted as the viscosity in the absence of an electric field. The exponent β has the range of 0 < β ≤ 1, because dτ/d[small gamma, Greek, dot above] ≥ 0 is above critical shear rate at which the shear stress becomes a minimum.

In the low shear rate region, the electrostatic interactions induced by the electric field strength among the particles were dominant when compared to the hydrodynamic interactions induced by the shear flow. The chain-like structures of the particles started to break down with a further increase in shear rate. The destruction rate of the columnar structures became higher than the reforming rate of columns induced by the electric field above the critical shear rate; thus, the flow curves behaved much like those without an electric field. At elevated shear rates, the fibrillar structures were broken into particles or particle clusters by shearing due to the domination of hydrodynamic interactions. For both the nanoparticle-TiO2/PEDOT and nanorod-TiO2/PEDOT nanocomposite ER systems, the shear stress tended to decrease as a function of shear rate to a minimum value and then increased again. The decrease in shear stress at low shear deformations means that the reformation of the fibrillar structures was slower than the destruction of field induced fibrillar structures and also the reformed structures were not completely similar to those before applying shear deformation.

It was observed that the nanorod-TiO2/PEDOT dispersions have a higher critical shear rate and sustained its fibrillar or network structure over a wide range of shear deformations. Interestingly, although the surface properties were similar for both the nanocomposites, the ER effect increased after the nanorod-TiO2 was coated with PEDOT layers with fine distributions, whereas it decreased after the nanoparticle-TiO2 was coated with PEDOT with clusters. This can be attributed to their final structures when compared with their uncoated core nanoparticles.

The τy values determined according to the CCJ model and their dependence on φ and E are given in Fig. 11. It was observed that τy increased with increasing φ and E, which suggested that the particle–particle interactions and electrostatic forces became strong enough to resist against the hydrodynamic forces.


image file: c5ra20284a-f11.tif
Fig. 11 Changes in the τy values determined according to the CCJ model with E. Inset figure indicates the effect of φ on τy.

Dynamic oscillatory tests

The small amplitude dynamic oscillatory test is an effective method to investigate the viscoelastic phenomena related to the existence of solid-like structures and allows one to determine the particle–particle interactions while minimizing the influence of the external flow deformations.72 The linear viscoelastic region (LVR), wherein deformations are very small to produce changes in the structure of a material and moduli do not depend on deformation, was first determined via amplitude sweep at a fixed frequency of 1 Hz as a function of E. Then, a frequency sweep was carried out in the predetermined LVR. Without an electric field, the storage (G′) moduli were constant only up to very low shear stress values. The maximum applicable shear stresses were observed as follows (E = 3 kV mm−1, φ = 5%): τnanorod-TiO2/PEDOT = 640 Pa > τnanorod-TiO2 = 160 Pa > τnanoparticle-TiO2 = 40 Pa > τnanoparticle-TiO2/PEDOT = 15 Pa. The maximum applicable shear stress can be identified beyond which the G′ ceases to be constant and decreases rapidly with increasing shear stress.

Fig. 12 shows the frequency dependence of storage (G′) and loss (G′′) moduli for various electric field strengths for the dispersions. The results agree with those of steady state rheological measurements. Without an electric field, G′′ was smaller than G′ for nanoparticle-TiO2 and nanorod-TiO2 dispersions and showed an increase with increasing frequency. This indicated that the formation of weak 3D structures resulted in elastic interactions, which may be attributed to the higher particle volume fraction and larger probability of particle–particle interactions. However, for the nanocomposites, the G′ and G′′ values were closer to each other and increased with increasing frequency and therefore G′′ became dominant at higher frequencies, indicating viscous-like structures without E.


image file: c5ra20284a-f12.tif
Fig. 12 The frequency dependence of G′ and G′′ at various electric field strengths for the dispersions (G′: full symbols, G′′: open symbols, φ = 5%).

With applied E, the G′ values significantly increased and began to dominate over the G′′ values and stable plateau regions were observed over a wide frequency range, indicating that the dispersions showed solid-like elastic behaviour. These increases were significant for the nanorod-TiO2/PEDOT dispersions when compared to the particulate form. It can be said that the rod-like structure will be more suitable for vibration damping applications. When compared to others, the nanorod-TiO2/PEDOT dispersion possessed higher storage moduli. Under constant conditions (f = 1 Hz and E = 3 kV mm−1), G′ values of the dispersions were determined as follows: Gnanorod-TiO2/PEDOT = 206 MPa > Gnanorod-TiO2 = 170 MPa > Gnanoparticle-TiO2 = 37 MPa > Gnanoparticle-TiO2/PEDOT = 10.5 MPa. This revealed that the nanorod-TiO2/PEDOT showed higher rigidity under an electric field, which was also in accordance with its higher yield stress.

Therefore, both the steady shear viscosity and dynamic viscoelastic results indicate that the nanorod-TiO2/PEDOT dispersion exhibited an enhanced ER effect when compared to the nanorod-TiO2 and nanoparticle-TiO2/PEDOT dispersions. The ER enhancement may be attributed to several reasons, including increased polarizability, interparticle friction and viscous drag force that stem from the elongated structure and increased colloidal stability.73

Creep and creep-recovery

Creep and creep-recovery tests are beneficial experiments to understand the mechanism behind the rheological properties and time dependent mechanical behaviours of materials.74

For the nanoparticle-TiO2/PEDOT dispersion (Fig. 13a) under all the electric field strengths and for the nanorod-TiO2/PEDOT dispersion (Fig. 13b) under no electric field strength, the strain values were increased linearly under applied stress with time and no recovery occurred after removing the applied stress. This means that they behaved like viscous materials under these conditions. This applied stress value was higher than the yield stresses of the nanoparticle/PEDOT dispersion under all the E cases. For this reason, the results were in accordance with the steady-state flow measurements.


image file: c5ra20284a-f13.tif
Fig. 13 Changes in strain with time at various electric field strengths during the creep-recovery test for nanoparticle-TiO2/PEDOT (a) and nanorod-TiO2/PEDOT (b) (τ0 = 30 Pa for the first 100 s and then τ0 = 0 Pa, φ = 5%). Inset figure shows creep-recovery curve of nanorod-TiO2/PEDOT under no electric field.

On the other hand, the nanorod-TiO2/PEDOT dispersion represented time-dependent non-linear viscoelastic deformation under an applied stress and subsequent time-dependent reformation after setting the applied stress to τ = 0 Pa. An instantaneous decrease in strain corresponded to the elastic recovery and reversible viscoelastic recoveries were subsequently obtained under E in the recovery process. This viscoelastic response of the nanorod-TiO2/PEDOT dispersion arose from the fibrillar aggregates of the dispersed particles, which was an indication of solid-like behaviour under E. For the case of the nanoparticle-TiO2/PEDOT, above the yield point, the fibrillar structures were repeatedly broken down and did not reform, which resulted in viscous flow. The strain values obtained during the creep-recovery process were decreased with increasing E indicating that the nanorod-TiO2/PEDOT dispersion formed stronger solid-like structure.

The recovery ratio (χ) was defined to evaluate the elasticity of the ER fluid and calculated using the following equation75

 
image file: c5ra20284a-t3.tif(3)
where γi is the total strain acquired before removing the applied stress and γf is the average steady state strain after removal of the applied stress. For the nanorod-TiO2/PEDOT dispersion, the recovery ratios with increasing E were calculated as follows: χE=1 kV mm−1 = 0.33 < χE=2 kV mm−1 = 0.54 < χE=3 kV mm−1 = 0.98. It was concluded that in the recovery phase, the deformation of the nanorod-TiO2/PEDOT dispersion can be recovered almost completely under higher electric fields indicating the enhanced elastic interactions of the dispersed particles.

Conclusions

Nanorod-TiO2 cores were synthesized via an alkaline-hydrothermal process. Surface functionalization via a bottom-up approach and PEDOT formation on the surface of particulate and rod-like TiO2 were proven by ATR-FTIR, XPS, TEM, ζ-potential and CA measurements. The colloidal stability was improved by preparing polymer coated nanorod structures, which showed no sedimentation at φ = 5%. Consequently, the higher wetted surface area and rod-to-rod interactions as well as the larger polarizability and short relaxation time of interfacial polarization achieved produced a synergistic effect and with the help of enhanced colloidal stability, the core/shell-structured nanorod-TiO2/PEDOT particles showed stronger ER activity and storage modulus as well as higher creep-recovery after stress loading when compared to the particulate form.

Acknowledgements

The authors are grateful to the European Science Foundation through COST CM1101 Action, the Turkish Scientific and Technological Research Council (TUBITAK) for the financial support of this study (Grant No.: 111T637) and for the PhD scholarship provided to O.E. (TUBITAK-BIDEB). The authors thank to Z. Suludere for TEM measurements and F. Unal for the OM measurements.

Notes and references

  1. T. Hao, Adv. Mater., 2001, 13, 1847 CrossRef CAS.
  2. J. Madeja, Z. Kesy and A. Kesy, Smart Mater. Struct., 2011, 20, 105005 CrossRef.
  3. N. Wereley, J. Lindler, N. Rosenfeld and Y.-T. Choi, Smart Mater. Struct., 2004, 13, 743 CrossRef.
  4. Q.-H. Nguyen and S.-B. Choi, Smart Mater. Struct., 2009, 18, 115020 CrossRef.
  5. K. Bohon and S. Krause, J. Polym. Sci., Part B: Polym. Phys., 1998, 36, 1091 CrossRef CAS.
  6. Y. Y. Tsai, C. H. Tseng and C. K. Chang, J. Mater. Process. Technol., 2008, 201, 565 CrossRef CAS.
  7. P. Sheng and W. Wen, Annu. Rev. Fluid Mech., 2012, 44, 143 CrossRef.
  8. J. Yin and X. Zhao, Colloids Surf., A, 2008, 329, 153 CrossRef CAS.
  9. M. M. Ramos-Tejada, M. J. Espin, R. Perea and A. V. Delgado, J. Non-Newtonian Fluid Mech., 2009, 159, 34 CrossRef CAS.
  10. B. Sim and H. J. Choi, RSC Adv., 2015, 5, 11905 RSC.
  11. J. Yin, X. Xia, L. Xiang, Y. Qiao and X. Zhao, Smart Mater. Struct., 2009, 18, 095007 CrossRef.
  12. M. Sedlacik, M. Mrlik, Z. Kozakova, V. Pavlinek and I. Kuritka, Colloid Polym. Sci., 2013, 291, 1105 CAS.
  13. J. Wu, T. Jin, F. Liu, J. Guo, P. Cui, Y. Cheng and G. Xu, J. Mater. Chem. C, 2014, 2, 5629 RSC.
  14. S. Y. Oh and T. J. Kang, Soft Matter, 2014, 10, 3726 RSC.
  15. J. Yin, X. Zhao, L. Xiang, X. Xia and Z. Zhang, Soft Matter, 2009, 5, 4687 RSC.
  16. J. A. Marins, B. G. Soares, A. A. Silva and S. Livi, RSC Adv., 2014, 4, 50925 RSC.
  17. H. J. Choi, M. S. Choa, K.-K. Kang and W.-S. Ahn, Microporous Mesoporous Mater., 2000, 39, 19 CrossRef CAS.
  18. Y. Tian, Y. Meng and S. Wen, Mater. Lett., 2001, 50, 120 CrossRef CAS.
  19. O. Erol, H. I. Unal and B. Sari, Polym. Compos., 2010, 31, 471 CAS.
  20. Y. D. Liu, F. F. Fang, H. J. Choi and Y. Seo, Colloids Surf., A, 2011, 381, 17 CrossRef CAS.
  21. J. Yin, X. Xia, L. Xiang and X. Zhao, Carbon, 2010, 48, 2958 CrossRef CAS.
  22. H. Y. Kim and H. J. Choi, RSC Adv., 2014, 4, 28511 RSC.
  23. K. Tanaka, T. Wakayasu, A. Kubono and R. Akiyama, Sens. Actuators, A, 2004, 112, 376 CrossRef CAS.
  24. J. Yin, Y. Shui, Y. Dong and X. Zhao, Nanotechnology, 2014, 25, 045702 CrossRef PubMed.
  25. Y. D. Liu, F. F. Fang and H. J. Choi, Mater. Lett., 2010, 64, 154 CrossRef CAS.
  26. J. Yin, X. Xia, L. Xiang and X. Zhao, J. Mater. Chem., 2010, 20, 7096 RSC.
  27. J. Wu, G. Xu, Y. Cheng, F. Liu, J. Guo and P. Cui, J. Colloid Interface Sci., 2012, 378, 36 CrossRef CAS PubMed.
  28. N. Esman, A. Peled, R. Ben-Ishay, Y. Kapp-Barnea, I. Grigoriants and J.-P. Lellouche, J. Mater. Chem., 2012, 22, 2208 RSC.
  29. I. K. Herrmann, R. N. Grass, D. Mazunin and W. J. Stark, Chem. Mater., 2009, 21, 3275 CrossRef CAS.
  30. Y. D. Liu and H. J. Choi, Soft Matter, 2012, 8, 11961 RSC.
  31. J.-Y. Hong and J. Jang, Soft Matter, 2010, 6, 4669 RSC.
  32. Y. D. Liu, J. E. Kim and H. J. Choi, Macromol. Rapid Commun., 2011, 32, 881 CrossRef CAS PubMed.
  33. S. H. Kim, J. H. Kim, H. J. Choi and J. Park, RSC Adv., 2015, 5, 72387 RSC.
  34. W. Wichiansee and A. Sirivat, Mater. Sci. Eng., C, 2009, 29, 78 CrossRef CAS.
  35. M. Sabzi, S. M. Mirabedini, J. Zohuriaan-Mehr and M. Atai, Prog. Org. Coat., 2009, 65, 222 CrossRef CAS.
  36. G. Wang, G. Chen, Z. Wei, T. Yu, L. Liu, P. Wang, Y. Chang and M. Qi, J. Appl. Polym. Sci., 2012, 125, 3871 CrossRef CAS.
  37. M.-D. Lu and S.-M. Yang, J. Colloid Interface Sci., 2009, 333, 128 CrossRef CAS PubMed.
  38. J. W. Choi, M. G. Han, S. Y. Kim, S. G. Oh and S. S. Im, Synth. Met., 2004, 141, 293 CrossRef CAS.
  39. Y. Wen, J. Xu, H. He, B. Lu, Y. Li and B. Dong, J. Electroanal. Chem., 2009, 634, 49 CrossRef CAS.
  40. S. Sarmah and A. Kumar, Phys. Status Solidi A, 2012, 209, 2546 CrossRef CAS.
  41. Y.-Y. Song, H. Hildebrand and P. Schmuki, Surf. Sci., 2010, 604, 346 CrossRef CAS.
  42. W. Prissanaroon, N. Brack, P. J. Pigramand and J. Liesegang, Surf. Interface Anal., 2003, 35, 974 CrossRef CAS.
  43. A. Lisowska-Oleksiak, A. P. Nowak, M. Wilamowska, M. Sikora, W. Szczerba and C. Kaputsa, Synth. Met., 2010, 160, 1234 CrossRef CAS.
  44. G. Greczynski, T. Kugler and W. R. Salaneck, Thin Solid Films, 1999, 354, 129 CrossRef CAS.
  45. E. Montibon, L. Jarnstrom and M. Lestelius, Cellulose, 2009, 16, 807 CrossRef CAS.
  46. W. Liu, W. Sun, A. G. L. Borthwick and J. Ni, Colloids Surf., A, 2013, 434, 319 CrossRef CAS.
  47. E. Ukaji, T. Furusawa, M. Sato and N. Suzuki, Appl. Surf. Sci., 2007, 254, 563 CrossRef CAS.
  48. C. Wang, H. Mao, C. Wang and S. Fu, Ind. Eng. Chem. Res., 2011, 50, 11930 CrossRef CAS.
  49. L. Xu, W. Chen, A. Mulchandani and Y. Yan, Angew. Chem., Int. Ed., 2005, 44, 6009 CrossRef CAS PubMed.
  50. W. Zhong, S. Liu, X. Chen, Y. Wang and W. Yang, Macromolecules, 2006, 39, 3224 CrossRef CAS.
  51. X. Lu, Q. Zhao, X. Liu, D. Wang, W. Zhang, C. Wang and Y. Wei, Macromol. Rapid Commun., 2006, 27, 430 CrossRef CAS.
  52. K. Kiatkittipong, J. Scott and R. Amal, ACS Appl. Mater. Interfaces, 2011, 3, 3988 CAS.
  53. T. Kasuga, Thin Solid Films, 2006, 496, 141 CrossRef CAS.
  54. Y.-K. Han, J.-N. Yih, M.-Y. Chang, W.-Y. Huang, K.-S. Ho, T.-H. Hsieh and J.-G. Lou, Macromol. Chem. Phys., 2011, 212, 361 CAS.
  55. S. V. Selvaganesh, J. Mathiyarasu, K. L. N. Phani and V. Yegnaraman, Nanoscale Res. Lett., 2007, 2, 546 CrossRef CAS.
  56. J.-C. Xu, M. Lu, X.-Y. Guo and H.-L. Li, J. Mol. Catal. A: Chem., 2005, 226, 123 CrossRef CAS.
  57. M. Z. Kassaee, H. Masrouri and F. Movahedi, Appl. Catal., A, 2011, 395, 28 CrossRef CAS.
  58. T.-C. Tsai, H.-C. Chang, C.-H. Chen, Y.-C. Huang and W.-T. Whang, Org. Electron., 2014, 15, 641 CrossRef CAS.
  59. B. Wang and X. Zhao, Adv. Funct. Mater., 2005, 15, 1815 CrossRef CAS.
  60. R. V. Upadhyay, Z. Laherisheth and K. Shah, Smart Mater. Struct., 2014, 23, 015002 CrossRef.
  61. G. T. Ngatu, N. M. Wereley, J. O. Karli and R. C. Bell, Smart Mater. Struct., 2008, 17, 045022 CrossRef.
  62. K. S. Cole and R. H. Cole, J. Chem. Phys., 1941, 90, 341 CrossRef.
  63. Q. Cheng, V. Pavlinek, Y. He, C. Li and P. Saha, Colloid Polym. Sci., 2009, 287, 435 CAS.
  64. B. Wang and X. Zhao, Langmuir, 2005, 21, 553 Search PubMed.
  65. M. S. Cho, H. J. Choi and W.-S. Ahn, Langmuir, 2004, 20, 202 CrossRef CAS PubMed.
  66. J.-Y. Hong, M. Choi, C. Kim and J. Jang, J. Colloid Interface Sci., 2010, 347, 177 CrossRef CAS PubMed.
  67. F. Ikazaki, A. Kawai, K. Uchida, T. Kawakami, K. Edamura, K. Sakurai, H. Anzai and Y. Asako, J. Phys. D: Appl. Phys., 1998, 31, 336 CrossRef CAS.
  68. J. Yin, X. Zhao, X. Xia, L. Xiang and Y. Qiao, Polymer, 2008, 49, 4413 CrossRef CAS.
  69. M. T. López-López, P. Kuzhir and G. Bossis, J. Rheol., 2009, 53, 115 CrossRef.
  70. R. C. Bell, J. O. Karli, A. N. Vavreck, D. T. Zimmerman, G. T. Ngatu and N. M. Wereley, Smart Mater. Struct., 2008, 17, 015028 CrossRef.
  71. M. S. Cho, H. J. Choi and M. S. Jhon, Polymer, 2005, 46, 11484 CrossRef CAS.
  72. O. Erol, M. M. Ramos-Tejada, H. I. Unal and A. V. Delgado, J. Colloid Interface Sci., 2013, 392, 75 CrossRef CAS PubMed.
  73. J. Yin, X. Wang, R. Chang and X. Zhao, Soft Matter, 2012, 8, 294 RSC.
  74. Y. Xu, X. Gong, S. Xuan, X. Li, L. Qin and W. Jiang, Soft Matter, 2012, 8, 8483 RSC.
  75. Y. D. Liu, X. Quan, B. Hwang, Y. K. Kwon and H. J. Choi, Langmuir, 2014, 30, 1729 CrossRef CAS PubMed.

Footnote

Electronic supplementary information (ESI) available: ATR-FTIR spectra, XPS survey-scan, core-level spectra, TGA curves, ζ-potentials and contact angle images of the samples. See DOI: 10.1039/c5ra20284a

This journal is © The Royal Society of Chemistry 2015
Click here to see how this site uses Cookies. View our privacy policy here.