Xiwei Wanga,
Dongxing Tana,
Zhaoyang Chua,
Li Chena,
Xuegang Chena,
Jian Zhao*a and
Guangming Chen*b
aKey Laboratory of Rubber–Plastics, Ministry of Education/Shandong Provincial Key Laboratory of Rubber–Plastics, Qingdao University of Science & Technology, No. 53 Zhengzhou Road, Qingdao 266042, China. E-mail: zhaojian@qust.edu.cn
bInstitute of Chemistry, Chinese Academy of Sciences, Beijing 100190, China. E-mail: chengm@iccas.ac.cn
First published on 24th November 2016
Using a convenient sonochemical method, we have prepared polystyrene (PS) functionalized graphenes (FGs) by direct exfoliation of graphite flakes in the monomer of styrene. This material could be dispersed in toluene and subsequently formed into composites with PS by solution casting followed by a compression molding method. The FGs are well dispersed in the PS matrix as evidenced by scanning electron microscopy (SEM) and transmission electron microscopy (TEM). The addition of a small amount of FGs significantly increased the glass transition temperature (Tg) of the PS matrix. It's worth noting that compared to pure PS, a 103.7% increase in tensile strength and a 407% improvement of Young's modulus were achieved by addition of only 0.5 wt% FGs due to the effective load transfer between the FGs and the PS matrix. The storage modulus was also considerably enhanced upon addition of FGs. The PS/FG composites show superior mechanical properties as compared to their counterparts reinforced by carbon fillers such as multi-walled carbon nanotubes (MWNT) and thermally reduced graphene (TrG). The presence of PS on the FG surfaces and thus a strong interaction between the FGs and PS is essential for the property enhancements. Moreover, the Young's modulus of the PS/FG composites was compared with the predictions of the well-established Halpin–Tsai model. The FGs are very effective as a reinforcing filler for graphene-based polymeric composites.
Recently, it is reported that by using a reactive medium, styrene as the solvent, the combined mechanochemical effects of high intensity ultrasound, in a single step, induce exfoliation of graphite to produce functionalized graphenes (FGs).13 The surface tension (35 dyn cm−1 at 0 °C) of styrene match the surface energy of graphite, thus facilitating its exfoliation. Meanwhile, the reactive vinyl groups capable of polymerization undergo sonochemical reactions during the powerful sonication to produce radical functionalization of graphene sheets. Thus, ultrasonic irradiation could mechanochemically exfoliate graphite into graphene sheets combined with FGs with PS chains. The convenient sonochemical route of preparing PS-functionalized graphene sheets in styrene enables its homogenous dispersion in common organic solvents. Herein, taking advantage of this possibility, we fabricated PS/FGs by means of solution casting and subsequent compression molding.
Recent investigations indicate that graphene can considerably increase the low-strain stress of elastomers (low-modulus polymers), but it is much less effective at reinforcing thermoplastics (more rigid matrix materials). Our results reveal that by incorporating FGs into PS matrix appropriately, the obtained PS/FGs not only exhibit dramatic enhancement in mechanical properties but also show improved thermal stability at low FGs loading. Due to the presence of PS chains on graphene, the FGs outperform multi-walled carbon nanotubes (MWNT) and thermally reduced graphene (TrG) as a reinforcing filler in the PS matrix. The Young's modulus of the PS/FGs composites was also evaluated with the predictions of the well-established Halpin–Tsai model. At low filler content, PS/FGs composites offer significant reinforcement. However, the mechanical properties of PS/FGs composites degrade as the content of FGs is beyond a certain value due to the aggregation of FGs.
The dispersion of nanofillers in polymer matrix is essential for improving the mechanical, thermal and other properties of the composites. The solution phase mixing has been widely used to prepare various kinds of polymer–graphene composites because it is a simple method to uniformly disperse graphene into polymer matrix.17 The morphologies of freeze-fractured unfilled PS and the sample with 0.5 wt% of FGs were probed by scanning electron microscopy (SEM). As can be seen in Fig. 1a and b, the fracture surface of neat PS is flat and smooth. By contrast, the fracture surface (Fig. 1c–d) of the PS/FGs composite is rough and hierarchical.18 The rough fractured surface can be observed more clearly in the high resolution SEM image (Fig. 1d), which could be defined as the FGs protruding out of the fracture surfaces.18
To study the exfoliation of the flakes and the level of sheet dispersion achieved in the composites, TEM images of microtomed sections of the composites are shown in Fig. 2.
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Fig. 2 TEM of (a) single-layer FG and (b) few-layer FGs in PS (0.5 wt%) with SAED confirming single-layer (c) and few-layer FGs (d), respectively. |
The FGs were indeed present in the composites as exfoliated sheets. Single-(Fig. 2a) or few-layer (Fig. 2b) graphenes were sparsely dispersed in the matrix, with a distribution of lateral dimensions of hundreds of nanometers to several microns. The ultrasonication used to exfoliate graphite flakes fragments the sheets, and is responsible for the small lateral dimensions of many of the platelets. The SAED patterns of the region marked in Fig. 2a and b are shown in Fig. 2c and d, respectively. We observe a hexagonal pattern due to the presence of graphene sheets. The spots of the hexagonal patterns are labeled using the Miller–Bravais (hkil) notation. The different intensities between (1210) spots and (0110) spots can be used to identify the single-layer or few-layer graphene. As we can see from Fig. 2c, the (0110) spots of center ring is more obvious than the (1210) spots of outer ring, indicating that the FGs in the PS matrix are single-layer.19 In the case of Fig. 2d, the (1210) spots is clearly more intense than (0110), confirming few-layer FGs in the PS matrix.20 That is, FGs are well dispersed in the PS matrix. The significant exfoliation of the FGs was possibly due to the interfacial π–π interaction between graphene nanosheets and styrene.8
The representative stress–strain curves of neat PS and PS/FGs composites are depicted in Fig. 3 and the mechanical properties of the composites are summarized in Table 1. Tensile strength is significantly improved at all filler loadings. Compared with neat PS (16.2 MPa), the tensile strength of the PS/FGs, containing only 0.1 wt% FGs increases by 129.6% and reaches maximum value (37.2 MPa). Such enhancements in the tensile strength can be attributed to the homogeneous dispersion of the FGs in the PS matrix and efficient load transfer between the nanofillers and PS matrix. Here, the PS chains on the surface of FGs provide stronger interaction with the PS matrix. As a result, a more effective load transfer across the graphene–PS interface is obtained, resulting in a significant increase of tensile mechanical properties. As can be seen in Table 1, Young's modulus initially increases with the increasing content of the filler. The maximum improvement (407% improvement with respect to neat PS) is found at 0.5 wt% loading where we also observed 103.7% enhancement in tensile strength. However, Young's modulus decreases at higher filler loadings. The reduction in mechanical properties observed at higher graphene content is usually associated with filler aggregation. The appreciable improvements in strength and modulus at low filler loadings are significant as it would facilitate a dramatic reduction in the mass of plastics needed for many structural applications. Upon addition of FGs, elongation at break decreases since strong interactions with the matrix in conjunction with high aspect ratio values substantially restrict the mobility of the polymer chains.
Sample | Young's modulus/MPa | Tensile strength/MPa | Elongation at break/% |
---|---|---|---|
PS | 327.8 ± 12.3 | 16.2 ± 1.7 | 1.8 ± 0.3 |
PS/FGs 0.1 | 516.3 ± 11.6 | 37.2 ± 1.5 | 1.9 ± 0.1 |
PS/FGs 0.2 | 961.5 ± 15.9 | 25.5 ± 2.3 | 1.4 ± 0.2 |
PS/FGs 0.5 | 1662 ± 20.3 | 33.0 ± 2.2 | 1.3 ± 0.1 |
PS/FGs 1.0 | 771.9 ± 18.7 | 34.8 ± 1.3 | 1.4 ± 0.1 |
It is noted that such mechanical improvement is large compared to the results reported in the literature. Graphene sheets have been attempted to improve the mechanical properties of polymers, however, only moderate enhancements were observed in rigid matrix materials-based systems. For instance, Ramanathan et al.21 reported that around 20% and 80% of increases in tensile strength and Young's modulus relative to the pristine PMMA with 1.0 wt% graphene. Qiu et al.22 revealed that 10% increases in tensile strength of the epoxy composite with the addition of TrG at 0.54 vol%. In this regard, poor particle dispersion and interface interaction are presumably responsible for the limited performance improvement. The mechanical enhancements were observed in GO–poly(vinyl alcohol) (PVA) systems, where the PVA nanocomposites with 0.7 wt% GO sheets revealed 62% and 76% increases in tensile strength and Young's modulus.23 The superior hydrophilicity of graphene oxide is conducive to their dispersion and interaction with PVA. When 0.9 wt% of graphene sheets were added to PS, around 70% and 57% of increases in tensile strength and Young's modulus relative to the pristine PS were reported. These are in contrast with the pronounced property enhancements observed in the present PS/FGs system, in which both dispersion and interfacial interaction (thus load transfer efficiency) were mediated by PS chains covalently bonded to the graphene surface.
Halpin–Tsai model is a well-known composites theory for the prediction of elastic modulus of unidirectional or randomly distributed filler-reinforced composites. The Halpin–Tsai model is based on two assumptions: the particle and matrix are linearly elastic, isotropic and firmly bonded, and the particle–particle interactions are not explicitly considered. It relates composite moduli to the volume fraction of the filler, the relative moduli of the constituents and the reinforcement geometry (e.g. the aspect ratio) in a straightforward manner. Herein, to study the dispersion status of FGs in PS matrix, the Halpin–Tsai equation is employed to simulate the modulus of the PS/FGs composites. The modulus Ec are given by relative moduli of the constituents and the reinforcement geometry (e.g. the aspect ratio) in a straightforward manner. Herein, to study the dispersion status of FGs in PS matrix, the Halpin–Tsai equation is employed to simulate the modulus of the PS/FGs composites. The modulus Ec are given by
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We also compare the tensile properties of polystyrene reinforced by MWNT and TrG. As can be seen in Fig. 4 and Table 2, FGs show an obvious advantage over TrG in strengthening PS composites. This is due to the fact that PS adsorbed on graphene during the sonochemical preparation process results in an increased compatibility and thus an enhanced interaction between FGs and PS. Although the presence of PS on FGs lead to good stability and solubility in common organic solvents, such a sonochemical treatment do not extensively affect the graphitic structure of FGs.13 By contrast, the presence of defects on TrG (also stated below) and the reduction of the lateral size of the sheets during the thermal treatment also represent disadvantages for mechanical reinforcement.24,25
Sample | Tensile modulus/MPa | Tensile strength/MPa | Elongation at break/% |
---|---|---|---|
PS | 327.8 ± 15.6 | 16.2 ± 2.1 | 1.8 ± 0.3 |
PS/FGs | 1662 ± 21.9 | 32.5 ± 2.2 | 1.3 ± 0.1 |
PS/MWNT | 1054.5 ± 20.1 | 27.3 ± 2.3 | 1.4 ± 0.1 |
PS/TrG | 617.1 ± 14.3 | 22.2 ± 1.9 | 1.2 ± 0.2 |
It is interesting to discuss the reinforcement effect of carbon nanotube (CNT) filled PS nanocomposites. Similarly, the result did not reveal remarkable mechanical improvements compared with FGs due to the entanglement of CNT and relatively poor load transfer efficiency (due to the absence of PS chains on nanotube surface).24 However, MWNT is superior to TrG in property enhancement of PS composites. Two reasons are presumably responsible for the difference between MWNT and TrG. One of them is that there exist more defects in TrG. Although the reduction by high-temperature pyrolysis can partially restore the aromatic structure of graphene oxide, the residual defects still decrease the mechanical strength of reduced graphene sheets.25 The other is the difference in aspect ratio of two particles, which gives rise to an increase of critical loading to establish a particle network in matrices.26,27 The aspect ratio of MWNT is several hundreds while the aspect ratio of TrG sheets is 20–40 if assuming 1 nm thick monolayer graphene sheets. Smaller aspect ratios require higher particle loadings to achieve identical degree of mechanical enhancement.26,27 As a result, it is plausible for MWNT to exhibit a prominent mechanical reinforcement at low filler content than that of TrG. The dynamic mechanical properties of neat PS and PS/FGs composites are shown in Fig. 5. The samples were characterized in the constant frequency temperature scan (1 Hz, 3 °C min−1) to determine the effect of the elastic and damping behavior of the nanocomposites. Fig. 5a shows the effect of the FGs concentration on storage modulus. The change in the modulus reveals the change in rigidity, and ultimately the strength of the samples. As expected, the results from DMA experiments on the PS/FGs composites indicate that the storage modulus of the nanocomposites increases compared with neat PS, indicating reinforcement (see Fig. 5a). An increase in storage modulus with the increasing FGs content at low filler loading is followed by a decline at higher loading (1.0 wt% PS/FGs), consistent with the tendency from tensile testing. The improvements in the storage modulus suggest that FGs acts as effective reinforcements in the polymer matrix by transferring the load from the polymer to these fillers. It is notable that a relative increase in the storage modulus was observed with a maximum value of approximately 41% corresponding to 0.5 wt% of FGs loading at 40 °C. An obvious increase in storage modulus of the PS/FGs composites could be explained by the uniform dispersion of FGs sheets in the PS matrix and the strong interaction between the FGs and PS matrix. The main interaction force between the FGs and PS matrix is van der Waals force such as π–π interactions.8
Fig. 5b shows that the presence of FGs in the composites leads to a move to a higher temperature in loss modulus.28 Tg determined from the tanδ peak increases with the content of FGs, indicating that the segmental mobility of the PS chains during glass transition was significantly limited and obstructed by the presence of FGs. The maximum shift of Tg is 9.2 °C (from 87.7 to 96.9 °C) at 1.0 wt% FGs loading. The origin of Tg shifts has been attributed to the presence of these so-called ‘interphase’ polymer, which arises due to the interaction of the PS chains with FGs surface.29 Furthermore, FGs act as a resistance to the viscous flow of the polymer chain in the glass transition region. Interestingly, these fillers show improved elastic properties of the composites in the Tg region, suggesting good compatibility between the matrix polymer and fillers in the composites at elevated temperatures. Percolation of this network of interphase polymer could then manifest the large Tg shift of the bulk composite.29
Layered nanofillers usually increase the thermal stability of a polymer due to the physical barrier effect which retards the diffusion of degradation products, gases and heat.30 The thermal stability of the PS/FGs composites was characterized by TGA under non-oxidative condition. As shown in Fig. 6, the degradation temperature of PS/FGs increases remarkably in comparison with pure PS. The onset degradation temperature (Tonset) of PS/FGs increased by 9 °C with only 0.1 wt% of FGs loading and the midpoint degradation temperature (Tmidpoint) of PS/FGs composites increased by 10 °C. The appreciable improvement in Tonset at very low FGs loading indicate that the FGs were well-dispersed in the PS matrix and well-interacted with the PS chains. A small amount of FGs is sufficient to create inflammable jammed network that retards transport of the degradation products.31 Insets in Fig. 6a shows that the onset degradation temperature (Tonset) and the midpoint degradation temperature (Tmidpoint) level off beyond 0.1 wt% FGs loading. Fig. 6b shows the derivative thermogravimetric analysis (DTG) of TGA, which gives the peak temperature at the rapidest degradation rate (Trap). The DTG of pure PS showed a single large peak at 406 °C. In contrast, all of the FGs/PS nanocomposites of composites displayed increased Trap of about 21.2 °C higher than that of the pure PS. The enhanced thermal stability for the PS nanocomposites relative to that for the neat PS may be ascribed to the nanoscale dispersion of the FGs and the barrier of the degraded gases.32,33
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Fig. 6 (a) TGA and (b) differential thermogravimetry (DTG) curves of PS/FGs as a function of FGs weight fraction. The inset is onset and midpoint decomposition temperature of PS/FGs composites. |
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6ra24479c |
This journal is © The Royal Society of Chemistry 2016 |