M. S. Sebastian†
a,
A. Larrea†b,
R. Gonçalvescd,
T. Alejob,
J. L. Vilase,
V. Sebastian*bf,
P. Martins*c and
S. Lanceros-Mendezag
aBCMaterials, Parque Científico y Tecnológico de Bizkaia, 48160-Derio, Spain
bDepartment of Chemical Engineering. Aragon INA, University of Zaragoza, Campus Río Ebro-Edificio I+D, C/ Poeta Mariano Esquillor S/N, 50018-Zaragoza, Spain
cCentro/Departamento de Física, Universidade do Minho, 4710-057, Braga, Portugal. E-mail: pmartins@fisica.uminho.pt
dCentro/Departamento de Química, Universidade do Minho, 4710-057, Braga, Portugal
eDepartamento de Química Física, Facultad de Ciencia Y Tecnología, Universidad del País Vasco/EHU, Apdo. 644, Bilbao, Spain
fCIBER de Bioingeniería, Biomateriales y Nanomedicina (CIBER-BBN), C/ Monforte de Lemos 3-5, Pabellón 11, 28029 Madrid, Spain
gIKERBASQUE, Basque Foundation for Science, Bilbao, Spain
First published on 22nd November 2016
β-Poly(vinylidene fluoride) (PVDF) is of large technological relevance due to its piezoelectric, pyroelectric and/ferroelectric properties. In this way, a variety of methods have been developed to obtain such electroactive β-phase, being the addition of fillers one of the most popular, upscalable and innovative methods. The electrostatic interaction between negative charged fillers with the CH2 groups having a positive charge density has been the most widely accepted mechanism for the direct formation of polar β-phase on nanocomposites. Nevertheless some controversy remains in this matter as the dominating crystallization into the β-phase within PVDF is sometimes attributed to the interaction between the positively charged surfaces of the fillers and the CF2 dipoles in PVDF. In order to clarify such a controversial issue, this work uses two types of nanostructures, Fe3O4 nanorods and Fe3O4 nanoparticles, with distinct sizes and surface charges to study, isolate and evaluate the effects of the different ion–dipole interactions and shapes on the crystalline structures of PVDF. As a result it is shown that in the case of positive ion–CF2 dipole based β-phase nucleation, and beyond the effect of the intermolecular interactions, the rod-shape optimizes the crystallization in the electroactive conformation, thus promoting current development in PVDF-based electroactive devices.
This semi-crystalline polymer presents a complex structure and can reveal five different crystalline phases, each one related to different chain conformations designed as all trans (TTT) planar zigzag for the β-phase, TGTG (trans–gauche–trans–gauche) for the α and δ phases and T3GT3G for γ and ε phases.4,11–14
The β-phase is the one with the highest dipolar moment and spontaneous polarization per unit cell (8 × 10−30 C m−2), the most electrically active phase and the one with highest piezoelectric coefficient (|d33| = 34 pC N−1),4,15 and for such reasons the technologically most interesting/desired one.16–19
With such remarkable properties, electroactive device applications are being used and developed based on the fine control of the processing conditions to achieve the β-phase of PVDF.4 Such β-phase of PVDF can be obtained by solvent-casting, mechanical stretching of the α-phase PVDF, and polarization under high electric fields,20 nevertheless all of the aforementioned methods usually induce undesired structural deformations or microstructural defects, or are complicated to implement for large scale industrial processing, which may hinder specific applications such as electro-optical sensors and non-volatile memories.4 In this way, alternative ways for obtaining the electroactive β-phase of PVDF have been established. One of the most innovative approaches was the addition of fillers such as BaTiO3, clays, hydrated ionic salts, PMMA, TiO2 and nanostructures (ferrite, palladium, gold and carbon nanotubes)4 into the polymer matrix during its melting processing,21 so that the material can be produced by conventional polymer processing technologies. Although the nucleation mechanism is not unambiguously stablished, most authors point to the fact that the essential factor for the nucleation of the β-phase on PVDF nanocomposites is the static electric interaction between the fillers with a negative surface potential and the CH2 groups having a positive charge density.22–27 The main evidence of such mechanism comes from of the inclusion of ferrite nanoparticles, that when were modified with positively charged molecules, lose the ability to induce the formation of the polar phase of PVDF.22
Nevertheless and surprisingly the induced formation of dominating β-phase in PVDF is sometimes attributed to the interaction between the positively charged surfaces of fillers and the CF2 dipoles in PVDF chains.20,24,28
Having this interesting discussion being centred on the surface charge of the nanostructures, a key factor was left out: the size and shape factor of the nanostructures, at the origin of specific electrical field geometries around the nanoparticle surface and to confinement effects.15,29 This issue is also particularly relevant when different nanoparticle shapes are increasingly being used for the development of novel sensors, such as anisotropic magnetoelectric magnetic field sensors.30
Considering also this parameter, our work proposes to create a unifying mechanism that could be used to explain the ambiguity and solve the existing controversy in the current literature about the nucleation of the β-phase of PVDF with nanostructures as well as to definitively set light on the significance of the key factors prompting the nucleation of the electroactive β-phase of this important electroactive polymer. In this way, this work will use two types of magnetic nanostructures, Fe3O4 nanorods and Fe3O4 nanoparticles, with distinct sizes and surface charges, to study, isolate and discuss the effects of the size, ion–dipole interactions and shape on the formation of the β-phase crystalline structure of PVDF.
50 nm Fe3O4 MNPs were produced in a mechanical mixed batch reactor. A 40 mL aqueous solution 0.1 mM KNO3, 90 mM NaOH and 1 mM of L-lysine were bubbled with Argon during 15 minutes. Subsequently, 4.4 mL of an aqueous solution containing 65 mM FeSO4·7H2O and of 17 mM H2SO4 was added dropwise under constant stirring. When the addition was completed, argon was allowed to pass for another 15 minutes and the suspension was heated at 90 °C for 1 hour in an oil bath. The synthesized nanoparticles were centrifuged at 10000 rpm for 10 minutes, then washed twice with distilled water and finally re-suspended in distilled water.
β-FeOOH NRs were reduced to Fe3O4 NRs using oleylamine (9 mmol) mixed with 120 mg of β-FeOOH NRs in a three necked round bottom flask under argon atmosphere. The mixture was heated to 200 °C during 4 hours under vigorous stirring. The product was precipitated by magnetic separation in mixtures hexane:
acetone (1
:
1) to remove the excess of oleylamine.
Four distinct magnetic/PVDF nanocomposites were obtained: composites with ≈9 nm magnetite (Fe3O4) nanoparticles (NP 9 nm); with ≈30 nm magnetite nanoparticles (NP 30 nm); with ≈50 nm magnetite nanoparticles (NP 50 nm); and with magnetite nanorods (NR).
Solvent evaporation was carried out, after sample melting, at a controlled temperature of 210 °C inside an oven (SELECTA, 2000).
Zeta potential measurements were performed on a Malvern Zetasizer nano ZS, with an operating range between 0.3 nm to 10 microns, with a laser HeNe 633 nm, max 4 mW.
The morphology of composites was studied by scanning electron microscopy (SEM) using a Quanta 650 FEI electron microscope with acceleration voltage of 3 kV. Prior to SEM, the samples were coated with gold by magnetron sputtering.
Fig. 1g and h shows the nanoparticles produced by the polyol-mediated method, obtaining nanoparticles of roughly spherical morphology, rather uniform in size (average size 9.2 ± 2.3 nm), and well dispersed. The typical X-ray diffraction patterns of the 50 nm, 30 nm and 9 nm nanoparticles are shown in Fig. 2a. The XRD patterns of these samples were assigned to the phase of bulk magnetite (JCPDS card number 89-0691). The magnetization curves of the iron oxide nanoparticles, with average size of D = 50 nm and D = 30 nm show a ferromagnetic behaviour with a coercivity (Hc) of 110 and 65 Oe respectively (Fig. 1c and f). The saturation magnetization (Ms) at 40000 Oe is 84 emu g−1 for magnetite 50 nm and 82 emu g−1 for magnetite 30 nm. However, the magnetization curve of magnetite D = 9 nm shows a superparamagnetic behaviour with a small coercivity (Hc) of 9 Oe and a saturation magnetization (Ms) of 59.6 emu g−1 at 40
000 Oe. These results are consistent with the literature37 and the fact that magnetite loses its permanent magnetism when its size is less than 20 nm, becoming superparamagnetic.38
![]() | ||
Fig. 2 XRD patterns of the prepared magnetic nanomaterials (the characteristic patters of magnetite Fe3O4 are included for comparison). |
The anisotropic growth of magnetic nanomaterials has promising advantages over the spherical shape in areas such as lithium-ion batteries, gas sensors magnetic compasses,30,39 the use of NPs with an anisotropic configuration has not been properly demonstrated in the literature because their preparation is a challenging task as surface energy considerations favour the formation of spherical nanoparticles.34 The production of magnetic nanorods was conducted in this work by a novel and simple procedure, leading to FeOOH nanorods with an aspect ratio higher than 8 and a rod diameter of approx. 13 nm. After a thermal treatment, hematite nanorods were obtained, maintaining the morphological structure (Fig. 1j and k). The XRD pattern in Fig. 2b confirms the transformation of FeOOH to Fe3O4 (JCPDS card 89-0691).
The magnetization curves of Fe3O4 nanorods show a ferromagnetic behaviour with a coercivity (Hc) of 120 Oe and a saturation magnetization (Ms) of 0.8 emu g−1 at 40000 Oe. The low magnetization values of the NRs is been attributed to the existence of a surface spin disorder layer which decreases with the particle size.34
By assuming that the infrared absorption follows the Lambert–Beer law, for a system containing both α and β-phases, the relative β-phase content, F(β), can be determined using eqn (1):40
![]() | (1) |
Typical spectra and the variation of the relative fraction of the β-phase for the nanocomposites prepared with each different of filler are presented in Fig. 3.
![]() | ||
Fig. 3 (a) Infrared spectra of the magnetite/PVDF nanocomposites; (b) electroactive β-phase content of the magnetite/PVDF nanocomposites samples calculated from the infrared spectra by eqn (1). The inset reveals a typical SEM image of the magnetite/PVDF nanocomposites. |
Fig. 3 shows that just Fe3O4 rod nanostructures (RD) successfully nucleate the β-phase of the polymer as indicated by the appearance of the β-phase peak at 840 cm−1 and the vanishing of the α-phase peak at 766 cm−1 (Fig. 1a). Additionally, the β-phase peak at 1279 cm−1 removes any possible confusion on the identification of the piezoelectric phase. The other piezoelectric δ-phase do not exhibit such peak “as a shoulder”.41
Fig. 3b shows that both nanocomposites with Fe3O4 nanoparticles with 50 nm and 30 nm (NP 50 nm and NP 30 nm) have the lowest percentage of β-phase (6%), and the nanocomposite with Fe3O4 nanoparticles with 9 nm reveals 10% of β-phase, being the remainder in the α-phase. FTIR results raise the possibility that can exist a shape factor in the mechanism of the β-phase formation, once nanocomposites with Fe3O4 nanorods (NR) reveal a much larger nucleation effect (F(β) ≈ 70%) than nanocomposites with Fe3O4 nanoparticles (NP 50 nm, NP 30 nm and NP 9 nm), independently of the size of the NP.
The absence of visible aggregates on the inset of Fig. 3b reflects the good distribution of nanostructures inside the polymer matrix.
Trying to investigate whether the amount of polymer that is electrostatically interacting the surface of the nanostructure (interface) has some influence on the β-phase nucleation ability, the percentage of polymer located at such interface was determined by TGA (Fig. 4).
![]() | ||
Fig. 4 (a) TG thermograms of magnetite/PVDF nanocomposites; (b) interface weight percentage for each of the magnetite/PVDF nanocomposites. |
The mass fraction of the polymer located at the interface, mI, was determined following the procedure presented in,42 by using eqn (2):
![]() | (2) |
For all Fe3O4/PVDF nanocomposites is observed the characteristic two step (i and ii) thermal degradation mechanism typical of PVDF.43 The first degradation step occurs between 400 and 500 °C, being the PVDF maximum degradation temperature dependent on the presence of the nanostructures within the polymer. In this first step, the degradation mechanism is chain-stripping where carbon-hydrogen and carbon fluorine scission occurs and the presence of both hydrogen and fluorine radicals leads to the formation of hydrogen fluoride,22 leading to the weight loss observed in the first degradation step.
In turn, the second degradation step occurs between 500 and 600 °C, and the detected differences in the plots when compared to the pure PVDF are attributed to the presence of the nanostructures, as the thermal degradation is independent of the polymer phase. This second step is a complex degradation procedure resulting in poly(aromatization). The polymeric sequence formed previously on the first degradation step is unstable and, therefore, the formed macromolecules undergo further reactions leading to scission followed by the formation of aromatic molecules.43 The residual weight that remains at high temperatures corresponds mainly to the nanostructures together with the residual char from the previous degradation steps.42
An extra degradation step (iii) at temperatures around 600 °C, when compared to the pure polymer was also identified in the nanocomposite samples. The emergence such new step of degradation in comparison to pure PVDF is related to the increase of an interphase in the interface volume between nanoparticles and polymer.
The onset temperature for the degradation of neat PVDF (452 °C) is lower than those of Fe3O4/PVDF nanocomposites (456 °C, 457 °C, 460 and 465 for the NP 30 nm, RD, NP 9 nm and NP 50 nm respectively), indicating that the thermal stability of the matrix is improved with the addition of Fe3O4 nanostructures. By using data from Fig. 4a and eqn (2), it is possible to determine that NP 9 nm shows the lower interface value (2%) and the other NP samples exhibited similar interface values (≈11%). The low interface value of the NP 9 nm sample can be related with the formation of clusters and aggregation of Fe3O4 nanoparticles. The RD composite sample revealed ≈50% of interface value, indicating the anisotropic structure of Fe3O4 rods potentiates the existence of more amount of polymer in the nanostructure/polymer interface. Such interface is related with the amount of polymer that is electrostatically interacting the surface of the nanostructure.
By comparing Fig. 3b and 4b, and contrary to other studies,42 there is no obvious relation between β-phase content and interface values.
Finally, zeta potential analysis was used to evaluate the electrostatic charge on the surface of the nanostructures in order to determine its influence on the β-phase nucleation mechanism, once previous studies indicated this as the main factor responsible for the β-phase nucleation.20,24,28,44
All nanostructures revealed positive surface charges, being 8 mV and 11 mV the values for NP 30 nm and NP 50 nm, respectively. Interestingly both NP 9 nm and RD nanocomposite revealed the same value of surface charge: 30 mV.
Previous works21,36 have shown that negative surfaces charges (−22 mV) on magnetic nanoparticles promoted F(β) ≈ 20% on PVDF composites with the same nanoparticles content (1 wt%). The low value of F(β) (≤10%) found for the present NP composites is thus related to the positive values of zeta-potential, once the electrostatic interaction between the positively charged magnetic spherical nanoparticles and the polymer is less intense. The low β-phase nucleation observed for NP nanocomposites confirms once again the previous experimental evidences detected CoFe2O4@cetrimonium bromide and CoFe2O4@citric acid magnetic PVDF nanocomposites: magnetic spherical nanoparticles with positive surface charge are not suitable for the nucleation of the β-phase of the polymer.22,36 Further, this fact is independent of the size of the spherical NP.
On the other hand, the positively surface charged Fe3O4 rods (30 mV) reveals a F(β) of ≈70%. This interesting fact indicates an underlying factor other than the electrostatic interaction between nanofillers and polymer for the β-phase formation on PVDF nanocomposites. The advantageous β-phase formation by Fe3O4 nanorods with respect to their spherical counterparts indicates directly at the relevance of the shape on the β-phase formation mechanism. Thus, it is possible to highlight that the crystallization of PVDF in its β-phase through positive ion–CF2 dipole interactions is assisted via nanostructures (in the form of substrates or templates) endowed with 1D (rod/tube) or 2D (planar) geometry through the organization of bonding sites, once β-phase conformation can extend beyond local ordering15 (Fig. 5b). Through arranged bonding sites, β-phase conformation can be induced and extended. In this way, can now be understood that radial intermolecular interaction surrounding positively charged Fe3O4 nanoparticles may not be able to retain the polar conformation in long range order with competing entropy.15 However, the Fe3O4 rod shape is capable to induce such β-phase conformation beyond the local ordering, thus leading to the formation of the polar β-phase along most of the polymer crystalline phase. Confinement effects on the crystallization of the PVDF with nanorod fillers may also allow a long range arrangement that optimizes the interaction between fillers and polymer chains, leading to the PVDF's β-form.15,29
![]() | ||
Fig. 5 (a) Zeta potential of the different magnetite nanostructures; (b) schematic representation of the β-phase nucleation mechanism through positive ion–CF2 dipole interactions. |
Additionally the rod shape can induce a phase transition from an ambient coiled state to a stretched conformation (known as the coil-stretch transition) which is helpful for the conversion of the helix TGTG (α-phase) conformation to the zigzag TTT one (β-phase).45
In this way it is possible to conclude that:
(a) Negatively charged nanofillers promote the β-phase of PVDF nucleation thought negative ion–CH2 dipole interactions;
(b) Nanoparticles with positive surface charge fail to nucleate the β-phase of PVDF and;
(c) Rod or planar nanofillers with positive surface charge assist the nucleation of β-PVDF thought positive ion–CF2 dipole interactions, favoured by confinement effects.
Such conclusion is supported by the data of the present work and by other reported cases in the literature: (a) negatively charged ferrite nanoparticles nucleate the β-phase of the polymer and positively charged ferrite nanoparticles failed to induce the polar β-PVDF;21–23,36 (b) nearly spherical Ag and BaTiO3 cannot improve the β-phase formation;46,47 (c) multi-walled carbon nanotubes promote the β-phase growth even before post-processing;17 (d) graphene induces polar phase formation;48 (e) optimized β-phase formation by m-SiO2 nanorods when compared to their spherical counterparts15 and (f) flat surface of organoclays facilitates the β-phase formation on PVDF composites.28 Hence, both anisotropic shape and negatively charged surfaces benefit the β-phase conformation in PVDF nanocomposites.
Having almost the same interface values (≈10%), different Fe3O4/PVDF composites exhibited distinct β-phase values. Fe3O4 nanoparticles with different sizes and distinct zeta potential values; 9 nm (30 mV), 30 nm (8 mV) and 50 nm (11 mV) failed to induce high fraction values of β-phase within the composites. In contrast Fe3O4 rods (30 mV) nucleated ≈70% of β-PVDF within the nanocomposites.
When compared to their spherical nanoparticle counterparts, the use of Fe3O4 nanorods has the advantages of anisotropic shape and organized crystallization that direct polar molecular conformation towards oriented growth of β-PVDF. Besides optimizing intermolecular interaction, nanorods promote a confinement effect essential to induce oriented ordering of molecular conformation towards long range order. The proposed β-phase nucleation mechanism could be used to explain unambiguously the existing controversy in current literature reports for the β-phase nucleation on PVDF nanocomposites and can be taken to advantage for the crystallization of β-PVDF form with a variety of intermolecular interactions, which largely benefits and dynamizes current development in PVDF based materials for electroactive devices applications.
Footnote |
† Equal contribution. |
This journal is © The Royal Society of Chemistry 2016 |