Pages that link to "Item:Q1804393"
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The following pages link to A variational boundary element formulation for piezoelectricity (Q1804393):
Displaying 24 items.
- A boundary integral formulation and 2D fundamental solution for piezoelastic media (Q1324638) (← links)
- Mixed electroelastic waves and CFL stability conditions in computational piezoelectricity. (Q1419855) (← links)
- Variational formulations for TFEM of piezoelectricity. (Q1430792) (← links)
- Generalised solutions, discrete models and energy estimates for a 2D problem of coupled field theory. (Q1569126) (← links)
- Modelling dynamics of piezoelectric solids in the two-dimensional case (Q1590432) (← links)
- Variational principles and size-dependent bounds for piezoelectric inhomogeneous materials with piezoelectric coherent imperfect interfaces (Q1617966) (← links)
- Size-dependent piezoelectricity: a 2D finite element formulation for electric field-mean curvature coupling in dielectrics (Q1669513) (← links)
- A boundary integral formulation and 2D fundamental solutions for piezoelectric media (Q1817808) (← links)
- A variational approach of homogenization of piezoelectric composites towards piezoelectric and flexoelectric effective media (Q2213016) (← links)
- Piezoelectric structural acoustic problems: symmetric variational formulations and finite element results (Q2637983) (← links)
- Variational forms for the vibration of a macropolar piezoelectric thermoelastic body. (Q2734101) (← links)
- Randelementmethoden zur elektromechanischen Festigkeitsanalyse piezoelektrischer Strukturen (Q3061433) (← links)
- Variable kinematics and advanced variational statements for free vibrations analysis of piezoelectric plates and shells (Q3112930) (← links)
- A geometrically non-linear piezoelectric solid shell element based on a mixed multi-field variational formulation (Q3440089) (← links)
- Trefftz solutions for piezoelectricity by Lekhnitskii's formalism and boundary-collocation method (Q3440180) (← links)
- (Q3468736) (← links)
- Variational formulations for the vibration of a piezoelectric body (Q4327852) (← links)
- The boundary contour method for piezoelectric media with linear boundary elements (Q4434527) (← links)
- An incremental Lagrangian formulation to the analysis of piezoelectric bodies subjected to geometric non-linearities (Q4462926) (← links)
- (Q4736095) (← links)
- A new finite-element formulation for electromechanical boundary value problems (Q4798140) (← links)
- (Q4802243) (← links)
- On the conventional boundary integral equation formulation for piezoelectric solids with defects or of thin shapes. (Q5930759) (← links)
- Boundary element modeling of cracks in piezoelectric solids. (Q5952737) (← links)