Camille
Dagallier
a,
Hervé
Dietsch
*b,
Peter
Schurtenberger
b and
Frank
Scheffold
a
aUniversity of Fribourg, Soft Matter and Photonics Group and Fribourg Center for Nanomaterials, Chemin du muse 3, 1700, Fribourg, Switzerland
bUniversity of Fribourg, Adolphe Merkle Institute and Fribourg Center for Nanomaterials, Route de l'ancienne Papeterie, P.O. box 209, 1723, Marly 1, Switzerland. E-mail: herve.dietsch@unifr.ch; Fax: +41 26 300 9624; Tel: +41 26 300 9137
First published on 8th March 2010
We describe the synthesis of thermoresponsive, magnetic, optically anisotropic and orientable colloidal particles based on poly(N-isopropylacrylamide) hybrid microgels (PNIPAMs) with an embedded ellipsoidal hematite (α-Fe2O3) core. Our ability to orient the particles with a magnetic field is demonstrated by small angle X-ray scattering and by optical polarization microscopy.
Moreover, the study of rotational motion in colloidal systems as a probe of local dynamic properties, such as viscosity or elasticity, has gained attention over the last decade. A large number of studies of this type have been reported in the past using particle tracking on confocal microscopes or depolarized dynamic light scattering, on geometrically anisotropic systems such as rod-like particles,12,13 and on intrinsically optically anisotropic particles, typically colloidal spheres of partially crystalline fluorinated particles.14 In soft particle systems, optical anisotropy can be used for example to probe rotational motion and shape fluctuations. Since classical PNIPAM microgel particles are optically isotropic, their rotational motion cannot easily be probed directly. A recent study showed that by including anisotropically distributed nanoparticles in PNIPAM some optical anisotropy of the microgel particles can be obtained.15 Here we propose a different approach. We include a spindle-shaped hematite core in the centre of the microgel beads, thus introducing anisotropy in the distribution of refractive index within the particle with the additional advantage that we can orient the particles by means of an external magnetic field. In principle this should allow one to externally control optical properties of microgel based system, although residual optical absorption will be a problem for very dense systems. Using a magnetic core also opens the possibility to study nonlinear rotational dynamics of spherical particles in a visco-elastic matrix.16 In addition, optically anisotropic particles are interesting for applications that can exploit externally tuneable properties for optical switching or birefringence.17
Here we describe a method developed to synthesize these inorganic–organic hybrid particles (Scheme 1), and demonstrate their potential for the study of rotational motion of particles at high effective volume fractions.
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Scheme 1 Illustration of our procedure used to embed hematite spindle-shaped particles in PNIPAM microgels. We first add a layer of silica and then modify the surface with reactive silanes allowing the growth of the polymeric shell around the cores. |
The particles are coated with a layer of silica using the approach of Graf et al.20 based on an initial adsorption of polyvinylpyrrolidone (PVP) on the particles to improve their colloidal stability and the subsequent addition of tetraethylorthosilicate (TEOS) as a precursor for the growth of the silica shell. This method has been found to be more suitable than the original method using bare particles,21 as it allows to reach about 6 times higher yields of coated hematite–silica particles when combined with dispersion by ultrasonic waves.12
Magnetic PNIPAM microgel particles are traditionally obtained in two steps. Bare microgel particles are first synthesized, and numerous magnetic magnetite or maghemite nanoparticles are subsequently deposited on the surface22,23 or synthesized directly in the microgels.11 Our approach, however, consists in growing the microgel around the previously prepared magnetic particle. We use the method reported by Zha et al. to grow a PNIPAM microgel around a silica particle.24 An analogous method has been shown to be efficient to embed spherical inorganic particles covered with a layer of silica.10 To ensure chemical bonding between the inorganic core and the polymeric matrix, the surface of the silica-coated hematite particles is grafted with 3-(trimethoxysilyl)propyl methacrylate (TPM). N-Isopropylacrylamide (NIPAM) monomers and a cross-linker, N,N′-methylene bisacrylamide (BIS) are then polymerized by precipitation polymerization in water in the presence of the surface-modified inorganic particles (Scheme 1).
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Fig. 1 TEM image of hematite–PNIPAM core–shell particles, a picture of a higher magnification is presented in the inset (scale bar: 200 nm) showing a microgel with a size of about 550 nm in diameter (dried state). The ellipsoidal hematite core and the silica shell are clearly visible due to their different electron contrast. The red dotted circle in the main panel illustrates the estimated size. |
On the other hand we can use their magnetic response to an external magnetic field in order to orient the anisotropic cores along a preferred direction. This alignment is confirmed by the anisotropic scattering patterns obtained by small angle X-ray scattering in a liquid suspension of PNIPAM–hematite hybrid microgels (Fig. 2A). Without magnetic field the scattering pattern is isotropic, confirming the random orientation of the cores. However, when the suspension is subjected to a magnetic field we observe an elliptical scattering pattern. This clearly indicates a preferred orientation of the particles, with the long axis perpendicular to the magnetic field B. Moreover after removing the magnetic field the scattering pattern relaxes to its initial isotropic shape. The absence of memory effect shows that magnetic interactions between the cores are indeed negligible.
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Fig. 2 SAXS scattering pattern measured at 24 °C without magnetic field and with a 725 mT magnetic field for (A) freely rotating particles (effective volume fraction φeff = 0.27) and (B) dynamically arrested particles (effective volume fraction φeff = 0.8). The samples were both prepared initially in the absence of a magnetic field. Dashed lines are guides to the eye. Corresponding orientation of particles is schematically represented next to each pattern. Red arrows show the direction of the magnetic field. Effective volume fractions φeff are estimated from number densities nconf measured on a confocal microscope and hydrodynamic radii rh measured by dynamic light scattering using φeff = 4/3πnconfrh3. |
It has previously been demonstrated that microgels can undergo a hard sphere glass transition around a volume fraction Φg corresponding to random close packing (Φrcp ≈ 0.64) for temperatures at or below TVPT. We thus perform the same experiment using a more concentrated dispersion such that the increase of the effective volume fraction at lower temperatures results in an arrested solid phase that corresponds to a so-called squeezed state.4,6,26 In this case the application of a magnetic field does not affect the isotropy of the scattering pattern (Fig. 2B), which shows that the rotation of particles is inhibited at this high effective volume fraction.
We use a polarizing microscope equipped with a heating stage to study the evolution of the alignment of the particles as a function of temperature between 10 °C and 34 °C. In a pre-treatment step we align the particles with an external magnetic field at 35 °C, where the sample exhibits liquid-like behavior, and subsequently quench the sample for ten minutes in this aligned state to a low temperature, 10 °C, where the sample is dynamically arrested. After removing the magnetic field, we increase the temperature in steps of three minutes each and record the transmitted intensity IVH for crossed polarizers. We average the value over the last minute. The same procedure is repeated without prior magnetic alignment of the particles, and these measurements serve as a baseline I0 for our analysis. These reference measurements are crucial as the high density of our particle dispersion combined with the temperature-dependent scattering contrast of the microgel shell results in a variable amount of multiple scattering that causes some degree of depolarization even for randomly orientated particles.
We subtract this baseline contribution and obtain a direct experimental quantification ΔI = IVH − I0 for the degree of alignment of the magnetic cores. As we increase the temperature ΔI decreases (Fig. 3), indicating that the alignment is progressively lost when the samples go from a jammed arrested state to a liquid-like state.
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Fig. 3 (A) Black filled squares: hydrodynamic radius of the hematite–PNIPAM core–shell particles measured by dynamic light scattering (DLS). Red open circles: effective volume fraction φeff deduced from DLS data and confocal microscopy. (B) Intensity difference ΔI = IVH − I0 as a function of effective volume fraction determined by optical polarization microscopy as a measure of the optical anisotropy of the sample. As a support, corresponding temperatures (in degree centigrade) have been indicated on the upper X-axis. |
At the solid to liquid transition ΔI drops to zero, indicating that the random orientation of the particle cores is recovered. This behavior again confirms that there is no magnetic memory effect, supporting the assumption that magnetic dipole–dipole interactions are negligible. The transition occurs around 27 °C, which corresponds to an effective volume fraction of approximately 0.6. Free rotational motion is thus restored at an effective volume fraction that seems to qualitatively coincide with the previously reported glass transition where long-range translational motion becomes arrested. Given the previously postulated subtle differences between the dynamics of classical hard sphere colloids and microgels at and beyond the arrest transition,26 it will be interesting to quantitatively compare the arrest transition for translational and rotational diffusion using our particles. This will allow us to critically re-examine the importance of the classical cage picture for the arrest transition in particles with a partially soft and interpenetrable shell.
Footnote |
† Electronic supplementary information (ESI) available: Synthesis details, integrated SAXS data, hydrodynamic radius measurements by dynamic light scattering and details on optical polarization microscopy. See DOI: 10.1039/c000305k |
This journal is © The Royal Society of Chemistry 2010 |