A nonlinear field theory of deformable dielectrics
By Zhigang Suo, Xuanhe Zhao, William H. Greene. 2008
552 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Biomedical Engineering, Civil and Structural Engineering
View Paper: https://www.semanticscholar.org/paper/9b5456b925a419009d7d6de9ff3bcacfe28d297f
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In Atomic and Molecular Physics, and Optics
In Biomedical Engineering
- Zhigang Suo
- Xuanhe Zhao
- Wei Hong
- Jian Zhu
- Katia Bertoldi
- Shengqiang Cai
- Christoph Keplinger
- Siegfried Bauer
In Civil and Structural Engineering
Citations in the corpus
- Theory of dielectric elastomers (2010, background): “(89) with a nonlinear relation between the electric field and electric displacement([12,48]).”
- Nonlinear electroelastostatics: Incremental equations and stability (2010, background): “[23], Steigmann [22], Fosdick and Tang [13] and by the authors of this paper [4,7,8].”
- Propagation of instability in dielectric elastomers (2008, unknown): “Partly stimulated by these technological potentials, there has been renewed interest in developing nonlinear field theory of elastic dielectrics (e.g., Dorfmann and Ogden, 2005; McMeeking and Landis, 2005; Suo et al., 2007; Vu et al., 2007).”
- Instabilities in multilayered soft dielectrics (2011, background): “(84) On the other hand, the investigation of loss of positive definiteness of the tangent electroelastic operator requires the specialization of the macroscopic free energy (36) to the specific geometry and loading conditions considered here, leading to W av = W̄ (λ,D 2) = μ 2 [”
- Large deformation and electrochemistry of polyelectrolyte gels (2010, unknown): “Gauss's law can be expressed in terms of the nominal fields (e.g., Dorfmann and Ogden, 2005; Suo et al., 2008).”