Equilibrium theory for magnetic elastomers and magnetoelastic membranes

By David J. Steigmann. 2004

136 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Civil and Structural Engineering

View Paper: https://www.semanticscholar.org/paper/36a3091c96e212297a61b47609919b514b7edd21

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. Roger Bustamante
2. Paul Steinmann
3. Ray W. Ogden
4. Ali Javili
5. A. Dorfmann
6. G. Chatzigeorgiou
7. Wei Hong
8. Andrea Dall'Asta

In Civil and Structural Engineering

1. Roger Bustamante
2. Paul Steinmann
3. Ray W. Ogden
4. A. Dorfmann
5. Ali Javili
6. G. Chatzigeorgiou
7. Mokarram Hossain
8. Wei Hong

Citations in the corpus

• Transversely isotropic nonlinear magneto-active elastomers (2010, background): “The connections are (see, for example, [11,12,32])”
• Nonlinear magnetoelastic deformations of elastomers (2004, background): “For a relevant discussion of material symmetry in the magnetoelastic context we refer to Steigmann [ 11 ].”
• Computational homogenization in magneto-mechanics (2013, background): “The total Piola stress tensor P is considered as the sum of the mechanical stress, the Maxwell stress and the stress due to material magnetization, see Steigmann (2004).”
• Analytical continuum mechanics à la Hamilton–Piola least action principle for second gradient continua and capillary fluids (2013, unknown): “[5], Steigmann [152], Maurini et al.”