Pages that link to "Item:Q2223972"

The following pages link to Vibration analysis of 2D-functionally graded nanobeams using the nonlocal theory and meshless method (Q2223972):

Displaying 17 items.

• Analysis of Timoshenko nanobeams with a nonlocal formulation and meshless method (Q660562) (← links)
• On vibrations of FG nanobeams (Q1721984) (← links)
• Application of combined nonlocal and surface elasticity theories to vibration response of a graded nanobeam (Q1982947) (← links)
• Application of differential quadrature method in free vibration analysis of nanobeams based on various nonlocal theories (Q2007177) (← links)
• Analytical and meshless numerical approaches to unified gradient elasticity theory (Q2040853) (← links)
• Free vibration of multiple-nanobeam system with nonlocal Timoshenko beam theory for various boundary conditions (Q2085981) (← links)
• Analytical and meshless DQM approaches to free vibration analysis of symmetric FGM porous nanobeams with piezoelectric effect (Q2118596) (← links)
• Vibration and damping analysis of smart sandwich nanotubes using surface-visco-piezo-elasticity theory for various boundary conditions (Q2118637) (← links)
• Application of the Chebyshev-Ritz route in determination of the dynamic instability region boundary for rotating nanocomposite beams reinforced with graphene platelet subjected to a temperature increment (Q2128032) (← links)
• Meshfree vibrational scrutiny of arbitrary placed straight triple-wire-nanosystems carrying direct electric currents using surface elasticity theory (Q2161594) (← links)
• On the dynamic response of bi-directional functionally graded nanobeams under moving harmonic load accounting for surface effect (Q2167875) (← links)
• A new model to study magnetic-electric fields effects on bending of nano-scale magneto-electro-elastic beams (Q2168433) (← links)
• Buckling and vibration analysis of nonlocal axially functionally graded nanobeams based on Hencky-bar chain model (Q2306942) (← links)
• Vibration of two-dimensional imperfect functionally graded (2D-FG) porous nano-/micro-beams (Q2309939) (← links)
• Nonlinear Vibration Analysis of Functionally Graded Nanobeam Using Homotopy Perturbation Method (Q5155222) (← links)
• Dynamic analysis of 2DFGM porous nanobeams under moving load with surface stress and microstructure effects using Ritz method (Q6181751) (← links)
• Examination of the high-frequency behavior of functionally graded porous nanobeams using nonlocal simple higher-order shear deformation theory (Q6546187) (← links)