Pages that link to "Item:Q2310560"

The following pages link to Geometrically nonlinear analysis of Timoshenko piezoelectric nanobeams with flexoelectricity effect based on Eringen's differential model (Q2310560):

Displaying 17 items.

• Electromechanical responses of piezoelectric nanoplates with flexoelectricity (Q500443) (← links)
• Flexoelectric effect on vibration responses of piezoelectric nanobeams embedded in viscoelastic medium based on nonlocal elasticity theory (Q725189) (← links)
• Flexoelectric and surface effects on the electromechanical behavior of graphene-based nanobeams (Q821632) (← links)
• Nonlinear vibration of piezoelectric laminated nanobeams at higher modes based on nonlocal piezoelectric theory (Q828243) (← links)
• On geometrically nonlinear mechanics of nanocomposite beams (Q832710) (← links)
• Nonlinear thickness-shear vibration of an infinite piezoelectric plate with flexoelectricity based on the method of multiple scales (Q2164465) (← links)
• Finite element modeling and analysis of piezoelectric nanoporous metal foam nanobeam under hygro and nonlinear thermal field (Q2167854) (← links)
• Modes of vibration, stability and internal resonances on non-linear piezoelectric small-scale beams (Q2207344) (← links)
• Analysis of a curved Timoshenko nano-beam with flexoelectricity (Q2234201) (← links)
• Nonlinear random vibrations of functionally graded porous nanobeams using equivalent linearization method (Q2245872) (← links)
• Buckling and stability analysis of a piezoelectric viscoelastic nanobeam subjected to van der Waals forces (Q2299775) (← links)
• Static analysis of flexoelectric nanobeams incorporating surface effects using element free Galerkin method (Q2422390) (← links)
• Dynamic analysis of flexoelectric systems in the frequency domain with isogeometric analysis (Q2692894) (← links)
• Forced torsional vibration of nanobeam via nonlocal strain gradient theory and surface energy effects under moving harmonic torque (Q5093306) (← links)
• Vibration suppression of thick plates with attached piezoelectric patches using 1D Carrera Unified Formulation (CUF) based finite element models (Q6121222) (← links)
• A numerical scheme for geometrically exact flexoelectric microbeams using the weak form quadrature element method (Q6490813) (← links)
• Investigation of flexoelectric effect on nonlinear vibration and dynamic instability of piezoelectric sandwich micro/nanobeam using the nonlocal strain gradient theory (Q6538149) (← links)