On the magneto-elastic properties of elastomer–ferromagnet composites

By Liliana Borcea, Oscar P. Bruno. 2001

196 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/f4388d29e343f96d96c3a50cb9c150d5c3882ec9

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In Civil and Structural Engineering

In Computational Theory and Mathematics

In Mechanics of Materials

Citations in the corpus

A state-of-the-art review on magnetorheological elastomer devices (2014, background): “Since then, research on MR elastomers has progressed to a new level in which significant amounts of activity have been reported, including material empirical modeling [18, 31–40], material development and property testing [2, 3, 10–12, 14, 15, 18, 21, 41–60], new device design and characterization [”
Mechanics of hard-magnetic soft materials (2019, background): “mogenized continuum models, Borcea and Bruno (2001) , Yin et al. (2006) , Galipeau and Castañeda (2013) and Castañeda and Galipeau (2011) considered the microstructure and the distribution of magnetic particles embedded in polymeric matrices.”
A Review of Tunable Acoustic Metamaterials (2018, background): “The structural characteristics of the magnetorheological elastomer can be changed significantly by the external uniform magnetic field [147], the elastomers with ferroferric oxide (Fe3O4) particles embedded in silicon rubber have great potential to modulate the local resonant band gaps or the Bragg ”
The elastic and damping properties of magnetorheological elastomers (2006, background): “Borcea and Bruno [25] showed theoretically that an isotropic MRE would expand in the direction of the applied magnetic field while an aligned MRE will compress, if the applied field is parallel to the oriented structure.”
Experimental Research and Modeling of Magnetorheological Elastomers (2004, background): “The amount of additional work rises monotonically with the increase of the magnetic field, resulting in a field-dependent shear modulus (Borcea and Bruno, 2001).”
On finitely strained magnetorheological elastomers (2004, methodology): “Recently macroscopic constitutive MRE models have been derived from micromechanical considerations by Borcea and Bruno (2001) for the small strain linearly elastic response of isotropic elastomers &lled with rigid ferromagnetic spherical particles.”
Computational homogenization in magneto-mechanics (2013, background): “Very recently, homogenization approaches have been considered for the magneto-mechanical response of magnetorheological elastomers (Borcea and Bruno, 2001; Yin et al., 2002; Wang et al., 2003; Yin et al., 2006; Ponte Castañeda and Galipeau, 2011; Galipeau and Ponte Castañeda, 2012).”
Transversely isotropic nonlinear magneto-active elastomers (2010, methodology): “Indeed, some micro-mechanical models developed recently (see for example, [23,24]) incorporate the interaction of the magnetic field with the particle alignment as an important ingredient.”