Pages that link to "Item:Q2663251"
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The following pages link to Forced vibration of piezoelectric and flexoelectric Euler-Bernoulli beams by dynamic Green's functions (Q2663251):
Displaying 9 items.
- One-dimensional dynamic equations of a piezoelectric semiconductor beam with a rectangular cross section and their application in static and dynamic characteristic analysis (Q725128) (← links)
- Dynamic flexoelectric effect on piezoelectric nanostructures (Q1788456) (← links)
- A new model for thermal buckling of an anisotropic elastic composite beam incorporating piezoelectric, flexoelectric and semiconducting effects (Q2141511) (← links)
- A gradient electromechanical theory for thin dielectric curved beams considering direct and converse flexoelectric effects (Q2162151) (← links)
- Nonlinear thickness-shear vibration of an infinite piezoelectric plate with flexoelectricity based on the method of multiple scales (Q2164465) (← links)
- Buckling of flexoelectric semiconductor beams (Q2234551) (← links)
- Modified continuum theoretical model for size-dependent piezoelectric properties of nanowires (Q2694662) (← links)
- Free vibration characteristics of piezoelectric cylindrical shells with stepped thickness using an analytical symplectic approach (Q6039472) (← links)
- An approximate analytical solution for a dynamical simple shear deformation problem of an infinite strip including flexoelectric and micro-inertial effects by Laplace transform (Q6577009) (← links)
