Electrostatic Forces and Stored Energy for Deformable Dielectric Materials

By Robert M. McMeeking, Chad M. Landis. 2005

428 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/bebfac2da2c72580a907634637f6b5d7c9a20657

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In Biomedical Engineering

In Materials Chemistry

Citations in the corpus

Propagation of instability in dielectric elastomers (2008, neutral): “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).”
Modeling Viscoelastic Dielectrics (2011, background): “With the more recent development of fully coupled nonlinear field theories (Dorfmann and Ogden, 2005; McMeeking and Landis, 2005; Suo et al., 2008), the mechanism of phenomena such as the pull-in instability are rigorously modeled and predicted (Zhao et al, 2007a; Zhao and Suo, 2007b).”
Large deformation and electrochemistry of polyelectrolyte gels (2010, neutral): “Along a related line of research, recently we and others have re-formulated the field theory of elastic dielectrics (Dorfmann and Ogden, 2005; McMeeking and Landis, 2005; Suo et al., 2008).”
Nonlinear electroelastostatics: Incremental equations and stability (2010, background): “Recent journal articles include those by Ericksen [10,11], McMeeking and Landis [18], McMeeking et al.”
Flexoelectricity in soft materials and biological membranes (2014, background): “It is worthwhile to note that the term “flexoelectricity” was first coined in the context of liquid crystals (Meyer, 1969; deGennes, 1974).”
Continuum thermodynamics of ferroelectric domain evolution: Theory, finite element implementation, and application to domain wall pinning (2007, methodology): “This prediction is in qualitative accord with ab initio quantum mechanical computations on lead titanate that predict the 901 wall energy to be one fourth of the 1801 wall energy (Meyer and Vanderbilt, 2002) (we have been unable to find similar simulation results for 901 walls in barium titanate).”
Instabilities in multilayered soft dielectrics (2011, methodology): “(26) and obtained adapting the compressible theory of nonlinear dielectrics to the incompressible case.”
Snap-through actuation of thick-wall electroactive balloons (2012, background): “We follow the theory of nonlinear electroelasticity [14,15], where the total stress is s ij 1⁄4 s ðcÞ ij þs ðmÞ ij : ð1Þ Here, s ij is the Cauchy mechanical stress, s ðmÞ ij 1⁄4 ee0EiEj ðe0=2Þ EnEndij is the Maxwell stress induced by the electric field E, e is a dielectric modulus, and e0 is the vac”