Electromagnetic Flow around Two Non-conducting Particles and the Interaction Forces -Different Diameter Cases-

Simulation of conducting liquid flow around two non-conducting particles in the presence of a dc electromagnetic field (oblique configuration of particles to the field)

“…The second term is calculated by integrating the normal (diagonal) components of the em pressure tensor and the inertia tensor due to convection over the particle surface, as given by equation ( 9). The third term is calculated by integrating the viscous stress tensor over the particle surface, as given by equation (10). The viscous stress tensor is given by equation (11).…”

“…The third term is calculated by integrating the viscous stress tensor over the particle surface, as given by equation (10). The viscous stress tensor is given by equation (11).…”

“…The two particles have the same y-component values in Case 3. This was discussed in terms of the pressure distribution on the particles, which mostly cancel each other out by integrating over the particle surface [8,11].…”

“…As the first step in analysing the many-particle problem, the authors have studied two non-conducting spherical particles in a conducting liquid subjected to a dc em-field [8][9][10][11]. Two spherical particles having the same diameters were analysed taking into account [8] and without taking into account [9] the em-flow around the particles.…”

“…Two spherical particles having the same diameters were analysed taking into account [8] and without taking into account [9] the em-flow around the particles. Then, two particles having different diameters were analysed taking into account the em-flow [11]. In regard to these analyses, DaShu et al [12] also performed numerical studies for single discs having various aspect ratios and two particles having the same diameters placed in a row in a direction parallel to the direction of the em force [13].…”