2021
DOI: 10.1088/2053-1591/ac113c
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High fidelity, discrete element method simulation of magnetorheological fluids using accurate particle size distributions in LIGGGHTS extended with mutual dipole method

Abstract: We simulate magnetorheological fluids (MRF) using open source LIGGGHTS soft sphere discrete element method code, extended by us to include a mutual dipole magnetic model. Our simulations take advantage of the many pair forces available in the LIGGGHTS framework, including SJKR cohesion, friction, and rolling resistance. In addition, we have included an uncoupled, Couette flow background carrier fluid. The simulated particles in this work are polydisperse, with distributions made to match the distributions used… Show more

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Cited by 6 publications
(6 citation statements)
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“…This puts a severe computational constraint on the number of particles that can be simulated with a direct computation of the inter-particle dipole-dipole force. To compute the magnetic moment of each particle, m, the fixed dipole model [15] or the mutual dipole model [20] can be used. In dilute MRFs (i.e., low concentration of magnetic particles), it is often acceptable to use the magnetic moment calculated from the background magnetic field (i.e., fixed dipole model).…”
Section: Magnetic Forces and Torquesmentioning
confidence: 99%
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“…This puts a severe computational constraint on the number of particles that can be simulated with a direct computation of the inter-particle dipole-dipole force. To compute the magnetic moment of each particle, m, the fixed dipole model [15] or the mutual dipole model [20] can be used. In dilute MRFs (i.e., low concentration of magnetic particles), it is often acceptable to use the magnetic moment calculated from the background magnetic field (i.e., fixed dipole model).…”
Section: Magnetic Forces and Torquesmentioning
confidence: 99%
“…A particle, thus, is subjected not only to the primary magnetization due to the external magnetic field, but also to a secondary magnetization from the other particles' magnetic fields. Considering the mutual magnetization of N magnetizable particles with their centres at x i (i = 1, • • • , N ) in a uniform magnetic field with strength H 0 , the magnetic moment of the particle i, m i , is given by [20],…”
Section: Mutual Dipole Modelmentioning
confidence: 99%
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“…In contrast, the molecular dynamics simulation is very effective for solving such problems. In recent years, the analysis of the shear motion patterns of MRF using numerical computational methods has received a lot of attention from researchers [22][23][24]. However, up to now, there has been little research on the analysis of the normal stress of MRF using molecular dynamics simulation methods.…”
Section: Introductionmentioning
confidence: 99%