On finitely strained magnetorheological elastomers

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Field-stiffening effect of magneto-rheological elastomers (2013, methodology): “In a magnetic field, the neighboring particles in a chain of finite length may move closer to each other due to the magnetic attraction (e.g. Kankanala and Triantafyllidis, 2004), as sketched in Fig.”
Computational homogenization in magneto-mechanics (2013, background): “…magnetorheological elastomers, modeling efforts have been made recently (Brigadnov and Dorfmann, 2003; Dorfmann and Ogden, 2004; Steigmann, 2004; Kankanala and Triantafyllidis, 2004; Bustamante, 2010; Danas et al., 2012, among others) that focus on phenomenological macroscopic laws which…”
Experiments and modeling of iron-particle-filled magnetorheological elastomers (2012, methodology): “In addition, the field h is given by m0h¼ @bc @M : ð3Þ The surface tractions t can be readily obtained from (2) (see (2.48) in Kankanala and Triantafyllidis, 2004) by t¼ r 2F @ bc @C FTþm0Mh rm0 2 ðM nÞ2I " # n, ð4Þ with n denoting the unit normal to the surface under consideration.”
Transversely isotropic nonlinear magneto-active elastomers (2010, background): “For more details we refer to, for example, [12,13,25,32].”