Rajendra Kumar Singla,
Saurindra N. Maiti* and
Anup K. Ghosh
Centre for Polymer Science and Engineering, Indian Institute of Technology Delhi, Hauz Khas, New Delhi-110016, India. E-mail: maitisn49@yahoo.co.in; Fax: +91-11-26591421; Tel: +91-11-26591494
First published on 20th January 2016
The mechanical properties such as tensile strength, tensile modulus, elongation-at-break and impact strength of poly(lactic acid) (PLA)/ethylene-co-vinyl-acetate copolymer (EVA, vinyl acetate content 50 weight percent) blends were evaluated at EVA volume fractions ranging from 0–0.35. The tensile properties were compared using several theoretical models. The blends lost little of their tensile strength and modulus while elongation-at-break was simultaneously enhanced. Efficient dispersion of EVA in PLA using a micro compounder in which there is provision for melt recirculation significantly improved the Izod impact strength making the blends super tough. The phase miscibility, two phase morphology, fibrillation and interparticle distance were studied using scanning electron microscopy (SEM). The blend is a two phase system where the particle size is enhanced upon an increase in the concentration of the blending copolymer. The normalized values of the relative elongation-at-break and Izod impact strength were enhanced significantly in accordance with the crystallinity, 33 fold (53.73 kJ mm−2) at a 0.35 volume fraction of EVA, which indicated softening of the system with enhanced toughness.
In order to overcome the drawbacks of PLA, various strategies have been employed, such as copolymerization, plasticization and blending with other polymers or rubbers.8 Among all these approaches blending of PLA with soft and tough polymers is the most effective and convenient way to toughen PLA.7,9,10 Blending of PLA with immiscible polymers or partially miscible polymers leads to a significant improvement in the impact strength of PLA without trading off on stiffness.11 It is well known that in immiscible polymer blends a degree of compatibilization can be achieved by addition of a pre-made polymer with intermediate surface energy or by in situ reaction of polymers during melt blending.12–15
Blending of PLA with other polymers has been the focus of significant attention from researchers and engineers.8,16,17 Previous studies on PLA blends have mainly focused on rheological properties and miscibility.16 Many studies have been reported concerning the blending of PLA to improve its performance. The blending polymers include poly(butylene succinate) (PBS),18 polyurethane (PU),19–21 polyethylene (PE),12,22,23 poly(vinyl acetate) (PVAc),24,25 poly(methyl methacrylate) (PMMA),26 poly(3-hydroxybutyrate) (PHB),27 polycaprolactone (PCL),28 poly(butylene adipate-co-terephthalate) (PBAT),13 acrylonitrile-butadine-styrene (ABS),29 glycidyl methacrylate (GMA),30 poly(ethylene-co-octene) (TPO),31 and poly(β-hydroxybutyrate-co-β-hydroxyvalerate) (PHBV).13 Most of these blends are immiscible resulting in complete phase separation showing a limited improvement in the toughness. However, some systems are reported to have miscibility or partial miscibility, for example blends of PLA with PMMA and PVAc.
It has been shown that PLA is miscible with PVAc.24,25 The copolymer EVA contains vinyl acetate monomer. Thus the interaction between PLA and EVA may depend on the variation of VA content in the latter. Therefore, compatibility between PLA and EVA can be achieved by tuning the VA content without the need of an additional compatibilizer. Ma et al.6 reported that the maximum toughness of PLA was achieved when the vinyl acetate content in EVA was maintained between 50 to 60 wt (%). Moreover, in this range, the compatibility between PLA and EVA is such that sufficient phase separation is achieved with moderate phase adhesion required for effective rubber toughening.
In this work, an attempt has been made to prepare super tough PLA and to broadly study the effect of the flexibility of EVA containing 50 wt (%) of VA on the mechanical properties of PLA. To understand the phase interaction between PLA and EVA, tensile data have been analyzed employing predictive models. In order to evaluate the state of dispersion of the elastomer EVA in the matrix SEM studies have been undertaken. The notched Izod impact behaviour has been correlated with blend morphology.
Φd = (W1/ρ1)/[(W1/ρ1) + (W2/ρ2)] | (1) |
PLA (wt%) | EVA (wt%) | Volume fraction (Φd) | Tg (°C) | Tcc (°C) | ΔHcc (J g−1) | Tm (°C) | ΔHm (J g−1) | Xc (%) |
---|---|---|---|---|---|---|---|---|
100 | 0 | 0 | 60.9 | 104.8 | 31.1 | 154.9 | 29.3 | 32 |
95 | 5 | 0.06 | 61.1 | 125.8 | 24.7 | 151.6 | 27.0 | 31 |
90 | 10 | 0.12 | 61.2 | 126.8 | 19.2 | 152.1 | 22.9 | 28 |
80 | 20 | 0.24 | 61.4 | 125.4 | 18.7 | 151.7 | 20.8 | 27 |
70 | 30 | 0.35 | 61.9 | 126.4 | 10.3 | 151.3 | 15.2 | 23 |
Degree of crystallinity, χ (%) = [(ΔHm/ΔHo)/W] × 100 | (2) |
dw = ∑nidi2/∑nidi | (3) |
τ = dw[(π/6Φd)1/3 − 1] | (4) |
In eqn (4), EVA particles were assumed to be uniform spheres arranged in a cubic lattice.
The heating curve of neat PLA shows very distinct exothermic peaks and double melting peaks for cold crystallization temperature (Tcc) and melting temperature (Tm) respectively. With the increase of EVA concentration the cold crystallization peak weakened and significantly shifted to higher temperatures which indicate that the cold crystallization of PLA becomes more difficult and less PLA can transform into a crystalline state. This can be explained on the basis that during the heating process EVA melts prior to PLA and possibly promotes chain mobility in the interface between PLA and EVA, and subsequently plays a plasticizing role in promoting the cold crystallization of PLA.16 Consequently, the crystallinity (%) of PLA decreases with an increase in EVA wt (%). However, the decrease in the crystallinity of PLA may be due to the physical presence of the EVA at increasing concentrations which disrupts the continuity of the PLA matrix. Moreover, this is possibly due to the enhanced phase adhesion between PLA and EVA, which prevents the migration of the PLA chain segments out from the EVA phase, and hence limits the crystallization of PLA.10,16
Since the crystallinity plays an important role in the properties of PLA/EVA blends, this parameter will be considered in the subsequent sections in the analysis of the mechanical properties.
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Fig. 2 Variation of stress and strain with Φd in PLA/EVA blends. Inset: variation of stress and strain for pure EVA. |
The lowering of the yield stress of the PLA/EVA blends with an accompanying elongation increase compared with that of pure PLA may be ascribed to the stress concentration effect of the rubbery EVA co-polymer. The area under the stress–strain curve of PLA increased significantly upon incorporation of EVA at the entire range of Φd which indicated that the toughness of the blends is higher than that of PLA. This enhanced toughness is attributed to increased energy absorption and enhanced ductility brought about by the elastomer EVA as also reported in other rubber modified polymers.32,34,36
The tensile properties e.g. the tensile modulus, tensile strength and elongation-at-break were evaluated from the stress–strain curves and are presented in Fig. 3–5 as the ratio of the property of the blends (subscript b) to that of the neat PLA matrix (subscript m) as a function of the volume fraction, Φd.
Φd | Xc (%) | Tensile modulus (MPa) | Tensile strength (MPa) | Elongation-at-break (%) |
---|---|---|---|---|
0 | 32 | 439 ± 16.56 | 75 ± 0.51 | 16 ± 1.25 |
0.06 | 31 | 416 ± 26.21 | 65 ± 2.92 | 21 ± 1.76 |
0.12 | 28 | 327 ± 27.3 | 60 ± 0.55 | 30 ± 1.99 |
0.24 | 27 | 255 ± 39.8 | 47 ± 2.16 | 146 ± 10.76 |
0.35 | 23 | 205 ± 12.37 | 35 ± 1.09 | 164 ± 5.89 |
Fig. 3 presents variations of the relative tensile modulus, Eb/Em, of the PLA/EVA blends as a function of Φd. The relative modulus shows a substantial decrease with an increase in Φd implying that PLA is significantly softened by the EVA copolymer. The blend structure was evaluated by comparing experimental data with simple theoretical predictions according to the “rule of mixture”32,37 eqn (5), as well as the “foam model”32,34 eqn (6):
(Eb/Em) = [Ed/Em − 1]Φd + 1 | (5) |
(Eb/Em) = [1 − Φd2/3] | (6) |
The relative modulus data were in close agreement with the rule of mixture at Φd = 0.06, however the data at higher Φd were lower than the theory and agreed well with the foam model, (Fig. 3). It indicates that at Φd = 0.06 some kind of phase interaction may be operative, whereas at higher concentrations the elastomeric phase may function as a diluting or flexibilizing agent.
In order to evaluate the flexibilizing effect of EVA on the matrix, the effect of the crystallinity of PLA was eliminated by normalizing the relative modulus data by the crystallinity of PLA in the blends (Xb) and the matrix (Xm) respectively. Fig. 3 inset, presents the plot of the normalized relative tensile modulus, [(Eb/Xb)/(Em/Xm)] against Φd. The value decreased drastically with an increase in Φd and at the highest Φd of 0.35 the decrease was 0.7 fold. This indicates that the elastomer is indeed a flexibilizing dispersed phase facilitating nonspecific phase interaction with the continuous PLA phase. Similar observations were reported in PP/EVA blends also.38
Fig. 4 presents variations in the relative tensile strength (ratio of the relative tensile strength of PLA/EVA blends to that of the PLA, σb/σm) vs. Φd. The tensile strength of PLA continuously decreased with increasing Φd. This weakening of blend structure may be attributed to the softening effect of EVA copolymer which subsequently decreases the effective cross sectional area of the continuous PLA phase. Similar results were reported in other toughened polymer systems also where elastomer is the discrete phase.32,37 The decrease in the tensile strength is the consequence of a decrease in the crystallinity, and a similar trend was observed in the tensile modulus also (Table 2). The relative tensile strength data were analyzed following simple predictive models, the “Porosity model”32,37,39 eqn (7), and the “Nicolais Narkis model”34,37,40 eqn (8), to evaluate the discontinuity or weakness introduced by the dispersed phase EVA:
σb/σm = [exp(−αΦd)] | (7) |
σb/σm = [1 − KΦd2/3] | (8) |
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Fig. 4 Plot of variations of σb/σm of PLA/EVA blends (▪), porosity model (—), [eqn (7)] with α = 2.06, and Nicolais Narkis model (…), [eqn (8)] with K = 0.91, against Φd. Inset: variations of normalized relative tensile strength [(σb/Xb)/(σm/Xm)] of PLA/EVA blends against Φd. |
Similar models have been employed in other two phase systems of polymer blends/composites.37 These models assume no adhesion between the two phases37 and tensile strength depends on either the area fraction or the volume fraction of the dispersed phase i.e. Φd2/3 or Φd, respectively. Detailed descriptions about the theories and the significance of the parameters are available elsewhere.39 In eqn (8), a low value of the interaction parameter K, also known as the weightage factor, denotes a higher phase interaction. Although K = 1.21 denotes poor adhesion, K = 0 describes significant adhesion so that the strength of the polymer matrix does not decrease. Similarly, the value of parameter α describes stress concentration, where the higher the value of α the higher the stress concentration.32,37,41,42
Table 3 depicts the values of α and K for each Φd value obtained from comparisons of experimental tensile strength data with eqn (7) and (8). According to the Nicolais Narkis model40 eqn (8), the values of K were less than one with a mean value of 0.91, which denotes a good degree of adhesion and subsequently a smaller extent of weakness in the blend structure.43,44 Gupta and Purwar45 reported similar results earlier in PP/SEBS/HDPE and PP/SEBS/PS blends. The porosity model, eqn (7) and Table 3, exhibit a significant degree of stress concentration with the value of a = 2.06. This value is close to the value of 2.04 reported in iPP/CSM blend.46
Φd | K | α |
---|---|---|
0 | — | — |
0.06 | 0.77 | 2.32 |
0.12 | 0.82 | 1.86 |
0.24 | 0.97 | 1.93 |
0.35 | 1.07 | 2.16 |
Mean value | 0.91 | 2.06 |
The variations of the normalized relative tensile strength data, (σb/Xb)/(σm/Xm), against Φd are presented in the Fig. 4 inset, to evaluate the effects of the phase interaction and flexibility of EVA on PLA. Here Xb and Xm represent the crystallinity of PLA in the PLA/EVA blends and that of neat PLA, respectively. The normalized tensile strength of PLA decreased continuously on blending with the EVA co-polymer (increasing Φd). The data were less than unity at Φd = 0.06–0.35. This weakening of the blend structure may be because of the decrease in the effective load bearing cross-sectional area of the matrix polymer in the presence of the co-polymer, similar to other elastomer-modified systems.47 The decrease in tensile strength is also aided by the flexibility of EVA. Thus, there is no apparent phase adhesion observed, the flexibility of the blending polymer predominates and consequently the tensile strength decreases in the presence of the EVA co-polymer.
Fig. 5 exhibits the variation of the relative elongation-at-break (εb/εm) against Φd. The εb/εm of the PLA/EVA blends increased with Φd. The increase is attributed to the enhanced ductility of the system due to an increase in the amorphization of PLA along with the flexibility of EVA. The continuous increase in the value of εb/εm with increasing Φd indicates a significant increase in the ductility of PLA caused by the EVA copolymer.
Initially, the data increase to a small extent up to Φd = 0.12; however, beyond Φd = 0.12 the increment was quite significant, at Φd = 0.24 and Φd = 0.35, the values increased by 9.13 times and 10.25 times respectively. Tensile moduli data also showed significant matrix softening in the presence of the EVA copolymer.
It may be noted here that the enhancement of the ductility of PLA may be due to flexibility of the discrete phase and enhanced amorphization of PLA. The modulus decrease of PLA in the presence of EVA also indicated the matrix softening. The softening of the PLA matrix indicates toughening of the polymer under the impact mode of load application. Moreover, the toughened polymer will consume additional energy to break and the fracture mechanism may also change similar to a ductile material.
To examine the effect of the flexibility of the EVA co-polymer on the enhancement of the ductility of PLA, the effect of the crystallinity of PLA was eliminated. Fig. 5 inset presents the relative normalized elongation-at-break, (εb/Xb)/(εm/Xm), against Φd. The data continuously increased in the entire range of Φd confirming an enhanced ductility due to matrix softening in the presence of the elastomer phase. Initially the data increased by a small extent up to Φd = 0.12, however, beyond Φd = 0.12, the increase in the elongation was very significant.
Φd | dw (μm) | τ (μm) | Ib (J m−1) |
---|---|---|---|
a Note: values in the parentheses indicate impact strength in kJ m−2. | |||
0 | — | — | 17.1 (2.27) |
0.06 | 0.51 | 0.54 | 18.1 (2.34) |
0.12 | 0.55 | 0.35 | 25.5 (3.39) |
0.24 | 1.10 | 0.33 | 136 (18.19) |
0.35 | 1.91 | 0.27 | 403 (53.73) |
To eliminate the effect of crystallinity on the variation of impact strength, the relative Izod impact strength value of the PLA/EVA blends were normalized and are presented in Fig. 6 against Φd. Initially, up to Φd = 0.12, the normalized impact data increased to a small extent, however, beyond Φd = 0.12, the data increased drastically. The normalized impact strength at the maximum Φd is ∼33 times that of PLA, making the blend super tough, which indicates that the elastomer EVA toughened PLA substantially.7 This increase is related to the enhanced ductility of the blend due to increased flexibility caused by EVA which creates an increased extent of shear yielding. The variation of the impact strength against Φd data exhibits behavior similar to that of the elongation data implying an enhanced ductility in the system.36,48,49
The dispersed phase particle size increased with Φd, (Fig. 7b–d), which may be attributed to the increasing dynamic coalescence,34,47 of the elastomer particles facilitated by the lower viscosity of PLA at the processing temperature. The blends show signs of elongation and tearing of the elastomer phase over a larger area, the extent of which increases with Φd, (Fig. 7b–e). The images of Φd = 0, 0.06 and 0.12 (Fig. 7f) indicated a brittle failure, since complete breakage takes place in these impact tested samples. Moreover, the samples Φd = 0.24 and 0.35 exhibited partial breakage of the impact tested sample, an indication of improved toughness and ductility, which can be a result of various fracture mechanisms such as crazing/micro-cracks, fibrillation, shear yielding etc.52,53 Therefore, the improved toughness and high impact strength result from the special combination of energy absorption mechanisms that arrested the crack tip. A significant extent of whitening was observed in the SEM micrographs of the blends which was enhanced with an increase in Φd which may be due to the yielding of the elastomer phase at the interphase region as well as in the droplets which also dissipate energy. The stress whitening around the fractured surfaces for Φd = 0.24 and 0.35 illustrated plastic deformation of the matrix PLA indicating a shear yielding reported in similar other works.6,52
Because of the low crack initiation as well as the low crack propagation energy PLA possesses a low Izod impact strength.52 Thus, the polymer is considered as brittle as in the case of the type-II polymer according to Wu’s definition.37,54 Toughening of this type of polymer blends has been shown to be due to the matrix yielding introduced as a result of the elastomer’s interactions with the surrounding stress field at a critical value of ligament thickness (interparticle distance, τ). The parameter τ was calculated (Table 4) from the weight average particle diameter, dw, and volume fraction, Φd (eqn (4)). The τ value ranged from 0.54 μm to 0.27 μm, as Φd varied from 0.06 to 0.35.
PLA is a semicrystalline polymer and the crystallinity decreases with the increase in EVA concentration. The crystallinity of PLA and ligament thickness, τ, will determine the impact strength of the PLA/EVA blends. The variations of normalized relative impact strength (Ib/Xb)/(Im/Xm) against τ is shown in Fig. 8. As shown earlier, at maximum Φd = 0.35, the normalized impact strength was enhanced to ∼33 times (53.73 kJ m−2) that of PLA. In the studied range of EVA concentrations, the result indicates that the impact strength of the blends increases with a decrease in ligament thickness, τ. At τ = 0.33 and τ = 0.27 the impact strength increased to ∼8 times and ∼33 times, respectively. This increase may be due to a combination of fibrillation, crazing and extensive shear yielding caused by the EVA co-polymer. The flexibility of EVA, enhanced amorphization of PLA and creation of stress concentration may be assigned to the crazing, fibrillation and extensive shear yielding which ultimately led to the formation of the super tough PLA.
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