Abstract:Using experiments and molecular dynamics simulations, we explore magnetic field-induced phase transformations in suspensions of nonmagnetic rodlike and magnetic sphere-shaped particles. We experimentally demonstrate that an external uniform magnetic field causes the formation of small, stable clusters of magnetic particles that, in turn, induce and control the orientational order of the nonmagnetic subphase. Optical birefringence was studied as a function of the magnetic field and the volume fractions of each … Show more
“…Still, our model provides a realistic description of other experimental systems. For example, we have recently used our model to interpret the response of a real system 20 -consisting of LC pigment nanorods (of typical width of 40 nm) and magnetic spheres (of diameter 10 nm)-under an external magnetic field.…”
Section: Two Years Ago Early Experiments In Lyotropics Havementioning
confidence: 99%
“…We have chosen this value since (i) corresponds to a well studied mono-dispersed GB system, 53 and (ii) it is in the accessible limit, though in the lowest, of experimentally investigated real rodlike liquid crystalline colloidal suspensions. 19,20 The DSS particles interact via a soft repulsive potential and a dipole-dipole interaction. 22,23 The diameter of the DSS particles is set s s * = s s /s 0 = 0.25 (i.e.…”
Section: Model and Simulations Detailsmentioning
confidence: 99%
“…22,23 The diameter of the DSS particles is set s s * = s s /s 0 = 0.25 (i.e. it is four times smaller than the width of the rods comparable with that in corresponding experimental systems 19,20 ). A systematic examination of mixtures with spheres diameter equal or greater than the width of the rods has been reported elsewhere.…”
Section: Model and Simulations Detailsmentioning
confidence: 99%
“…in ref. 20) of magnetic particles in LC matrices. The fact that the orientational state of the matrix (isotropic versus nematic) does not significantly change the cluster types and their size distributions suggests, on the one hand, that the (free) energy landscape determining the cluster formation is similar to the case of pure DSS particles (without the matrix).…”
Section: Self Organization Of Magnetic Particles Assembliesmentioning
confidence: 99%
“…Indeed, the global order parameter S (s) of the DSS particles can not measure the orientational order of the clusters in the LC matrix. Below, we describe the method we have used 20 to monitor the orientational order of the clusters (see also ESI, † Section I): (i) initially, we calculate the nematic director (n r ) for the entire system, (ii) secondly, we construct the ordering matrix of each cluster and from the extracted eigenvalues S A plot of the S cl b order parameters at various temperatures in the N u and SmB phase for r* = 0.44 is given in Fig. 5.…”
Implementing extensive molecular dynamics simulations we explore the organization of magnetic particle assemblies (clusters) in a uniaxial liquid crystalline matrix comprised of rodlike particles. The magnetic particles are modelled as soft dipolar spheres with diameter significantly smaller than the width of the rods. Depending on the dipolar strength coupling the magnetic particles arrange into headto-tail configurations forming various types of clusters including rings (closed loops) and chains. In turn, the liquid crystalline matrix induces long range orientational ordering to these structures and promotes their diffusion along the director of the phase. Different translational dynamics are exhibited as the liquid crystalline matrix transforms either from isotropic to nematic or from nematic to smectic state. This is caused due to different collective motion of the magnetic particles into various clusters in the anisotropic environments. Our results offer a physical insight for understanding both the structure and dynamics of magnetic particle assemblies in liquid crystalline matrices.
“…Still, our model provides a realistic description of other experimental systems. For example, we have recently used our model to interpret the response of a real system 20 -consisting of LC pigment nanorods (of typical width of 40 nm) and magnetic spheres (of diameter 10 nm)-under an external magnetic field.…”
Section: Two Years Ago Early Experiments In Lyotropics Havementioning
confidence: 99%
“…We have chosen this value since (i) corresponds to a well studied mono-dispersed GB system, 53 and (ii) it is in the accessible limit, though in the lowest, of experimentally investigated real rodlike liquid crystalline colloidal suspensions. 19,20 The DSS particles interact via a soft repulsive potential and a dipole-dipole interaction. 22,23 The diameter of the DSS particles is set s s * = s s /s 0 = 0.25 (i.e.…”
Section: Model and Simulations Detailsmentioning
confidence: 99%
“…22,23 The diameter of the DSS particles is set s s * = s s /s 0 = 0.25 (i.e. it is four times smaller than the width of the rods comparable with that in corresponding experimental systems 19,20 ). A systematic examination of mixtures with spheres diameter equal or greater than the width of the rods has been reported elsewhere.…”
Section: Model and Simulations Detailsmentioning
confidence: 99%
“…in ref. 20) of magnetic particles in LC matrices. The fact that the orientational state of the matrix (isotropic versus nematic) does not significantly change the cluster types and their size distributions suggests, on the one hand, that the (free) energy landscape determining the cluster formation is similar to the case of pure DSS particles (without the matrix).…”
Section: Self Organization Of Magnetic Particles Assembliesmentioning
confidence: 99%
“…Indeed, the global order parameter S (s) of the DSS particles can not measure the orientational order of the clusters in the LC matrix. Below, we describe the method we have used 20 to monitor the orientational order of the clusters (see also ESI, † Section I): (i) initially, we calculate the nematic director (n r ) for the entire system, (ii) secondly, we construct the ordering matrix of each cluster and from the extracted eigenvalues S A plot of the S cl b order parameters at various temperatures in the N u and SmB phase for r* = 0.44 is given in Fig. 5.…”
Implementing extensive molecular dynamics simulations we explore the organization of magnetic particle assemblies (clusters) in a uniaxial liquid crystalline matrix comprised of rodlike particles. The magnetic particles are modelled as soft dipolar spheres with diameter significantly smaller than the width of the rods. Depending on the dipolar strength coupling the magnetic particles arrange into headto-tail configurations forming various types of clusters including rings (closed loops) and chains. In turn, the liquid crystalline matrix induces long range orientational ordering to these structures and promotes their diffusion along the director of the phase. Different translational dynamics are exhibited as the liquid crystalline matrix transforms either from isotropic to nematic or from nematic to smectic state. This is caused due to different collective motion of the magnetic particles into various clusters in the anisotropic environments. Our results offer a physical insight for understanding both the structure and dynamics of magnetic particle assemblies in liquid crystalline matrices.
Cellulose nanocrystal suspensions in apolar solvent spontaneously form iridescent liquid-crystalline phases but the control of their macroscopic order is usually poor. The use of electric fields can provide control on the cholesteric orientation and its periodicity, allowing macroscopic sample homogeneity and dynamical tuning of their iridescent hues, and is demonstrated here.
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