Paper Number
AM2
Session
Active, Motile, and Field Responsive Materials
Title
The dynamics of magnetic oblate spheroids under a rotating magnetic field
Presentation Date and Time
October 10, 2017 (Tuesday) 10:15
Track / Room
Track 1 / Crystal A
Authors
- Tan, Mingyang (Oregon State University, CBEE)
- Walker, Travis W. (Oregon State University, CBEE)
Author and Affiliation Lines
Mingyang Tan and Travis W. Walker
CBEE, Oregon State University, Corvallis, OR 97331
Speaker / Presenter
Tan, Mingyang
Text of Abstract
Anisotropic microstructures are commonly found in natural materials, endowing the materials with enhanced properties in certain orientations, including the prospect of self-shaping characteristics. Synthetic composites with anisotropic properties can be achieved by embedding aspherical particles inside a polymer matrix and by later using an external field (e.g., electric, magnetic, and optical field) to align the particles into a certain orientation. One- or two-dimensional anisotropy can be performed based on the geometry of the particles and the properties of the external field. In this study, aligning magnetic oblate spheroids via a rotating uniform magnetic field creates a two-dimensional anisotropic material. The particles undergo a rotational motion, induced by the external field, and a translational motion, induced by the dipole-dipole interaction between particles. We simulate the dynamics of the particles’ motion in the Stokes flow region as a result of the trivial Reynolds number of this system. To obtain the realistic dynamics of this phenomenon, the hydrodynamic interactions are included by using Stokesian dynamics. While short-range interactions between two oblate spheroids are intractable to obtain, we use a pseudo-disk model, where spheres are packed into a disk shape, to simulate the spheroid-spheroid hydrodynamic interaction. At equilibrium, a hexagonal grid of particles form aligned sheets that are separated along the direction perpendicular to the sheets. The separating distance depends on the volume fraction of the particles.