11 research outputs found
Mass-Transport Models with Fragmentation and Aggregation
We present a review of nonequilibrium phase transitions in mass-transport
models with kinetic processes like fragmentation, diffusion, aggregation, etc.
These models have been used extensively to study a wide range of physical
problems. We provide a detailed discussion of the analytical and numerical
techniques used to study mass-transport phenomena.Comment: 29 pages, 4 figure
Anomalous transport of magnetic colloids in a liquid crystal–magnetic colloid mixture
We report an extensive molecular dynamics study on the translational dynamics of a hybrid system composed of dipolar soft spheres (DSS), representing ferromagnetic particles, suspended in a liquid crystal (LC) matrix. We observe that the LC matrix strongly modifies the dynamics of the DSS. In the isotropic regime, the DSS show a crossover from subdiffusive to normal diffusive behavior at long times, with an increase of the subdiffusive regime as the dipolar coupling strength is increased. In the nematic regime, the LC matrix, due to the collective reorientation of LC particles, imposes a cylindrical confinement on the DSS chains. This leads to a diffusive dynamics of DSS along the nematic director and a subdiffusive dynamics (with an exponent of ∼0.5) in the perpendicular direction. The confinement provided by the LC matrix is also reflected by the oscillatory behavior of the components of the velocity autocorrelation function of the DSS in the nematic phase.DFG, 220228408, SPP 1681: Feldgesteuerte Partikel-Matrix-Wechselwirkungen: Erzeugung, skalenübergreifende Modellierung und Anwendung magnetischer HybridmaterialienTU Berlin, Open-Access-Mittel - 201
Scattering Properties of Paramagnetic Ground States in the Three-Dimensional Random-Field Ising Model
We study the ground-state (T = 0) morphologies in the d = 3 random-field
Ising model (RFIM) using a computationally efficient graph-cut method. We focus
on paramagnetic states which arise for disorder strengths \Delta > \Delta c,
where \Delta c is the critical disorder strength at T = 0. These paramagnetic
states consist of correlated "domains" of up and down spins which are separated
by rough, fractal interfaces. They show novel scattering properties with a cusp
singularity in the correlation function at short distances.Comment: 10 pages, 6 figures, Accepted for publication in Europhysics Letter
Non-Porod behavior in systems with rough morphologies
Many experiments yield multi-scale morphologies which are smooth on some length scales and fractal on others. Accurate statements about morphological properties, e.g., roughness exponent, fractal dimension, domain size, interfacial width, etc. are obtained from the correlation function and structure factor. In this paper, we present structure factor data for two systems: (a) droplet-in-droplet morphologies of double-phase-separating mixtures; and (b) ground-state morphologies in dilute anti-ferromagnets. An important characteristic of the scattering data is a non-Porod tail, which is associated with scattering off rough domains and interfaces
Patterned-Liquid-Crystal for Novel Displays
The “Patterned-Liquid-Crystal for Novel Displays” is a Special Issue focused on new insights and explorations in the field of liquid crystals arranged in a periodic patterned way [...
Patterned-Liquid-Crystal for Novel Displays
The “Patterned-Liquid-Crystal for Novel Displays” is a Special Issue focused on new insights and explorations in the field of liquid crystals arranged in a periodic patterned way [...