Pages that link to "Item:Q1669513"
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The following pages link to Size-dependent piezoelectricity: a 2D finite element formulation for electric field-mean curvature coupling in dielectrics (Q1669513):
Displaying 14 items.
- A Timoshenko dielectric beam model with flexoelectric effect (Q293572) (← links)
- Mixed Lagrangian formulation for size-dependent couple stress elastodynamic response (Q683576) (← links)
- FEM formulation for size-dependent theory with application to micro coated piezoelectric and piezomagnetic fiber-composites (Q683672) (← links)
- A piezoelectric constitutive theory with rotation gradient effects (Q704368) (← links)
- Variational principles and size-dependent bounds for piezoelectric inhomogeneous materials with piezoelectric coherent imperfect interfaces (Q1617966) (← links)
- Benchmark solutions for the material length scale effect in flexoelectric nanobeam using a couple stress theory (Q2109598) (← links)
- On a family of numerical models for couple stress based flexoelectricity for continua and beams (Q2666551) (← links)
- A mixed finite element method for large deformation of flexoelectric materials (Q6039494) (← links)
- Penalty \(\mathrm{C}^0 8\)-node quadrilateral and 20-node hexahedral elements for consistent couple stress elasticity based on the unsymmetric finite element method (Q6042448) (← links)
- Penalty hexahedral element formulation for flexoelectric solids based on consistent couple stress theory (Q6148505) (← links)
- Couple stress-based flexoelectricity of frictionless contact in dielectrics (Q6162951) (← links)
- A size-dependent functionally graded nanocomposite Mindlin plate model based on consistent generalized continuum theory (Q6557948) (← links)
- Mixed Lagrangian formulation for size-dependent couple stress elastodynamic and natural frequency analyses (Q6565215) (← links)
- Boundary element formulation for plane problems in size-dependent piezoelectricity (Q6565270) (← links)
