Pages that link to "Item:Q1617928"

The following pages link to Analysis and modeling the size effect on vibration of functionally graded nanobeams based on nonlocal Timoshenko beam theory (Q1617928):

Displaying 50 items.

• Vibration of nonlinear graduation of nano-Timoshenko beam considering the neutral axis position (Q272489) (← links)
• In-plane thermal loading effects on vibrational characteristics of functionally graded nanobeams (Q296092) (← links)
• Free vibration analysis of functionally graded size-dependent nanobeams (Q433283) (← links)
• Vibration of FG nanobeams induced by sinusoidal pulse-heating via a nonlocal thermoelastic model (Q479629) (← links)
• Natural frequency analysis of functionally graded rectangular nanoplates with different boundary conditions via an analytical method (Q497604) (← links)
• Static and buckling analysis of functionally graded Timoshenko nanobeams (Q530046) (← links)
• Generalized power-law exponent based shear deformation theory for free vibration of functionally graded beams (Q668244) (← links)
• Higher modes of buckling in shear deformable nanobeams (Q784956) (← links)
• Nonlocal thermoelastic analysis of a functionally graded material microbeam (Q825389) (← links)
• Modified nonlocal elasticity theory for functionally graded materials (Q1623092) (← links)
• A unified integro-differential nonlocal model (Q1623193) (← links)
• Vibration analysis of porous functionally graded nanoplates (Q1625006) (← links)
• Bending, buckling and vibration of small-scale tapered beams (Q1625012) (← links)
• On buckling and postbuckling behavior of nanotubes (Q1625035) (← links)
• On vibrations of nanobeam systems (Q1625082) (← links)
• Nonlocal nonlinear analysis of functionally graded plates using third-order shear deformation theory (Q1625086) (← links)
• On vibrations of porous nanotubes (Q1625087) (← links)
• A review on the mechanics of nanostructures (Q1625338) (← links)
• Bending of Euler-Bernoulli beams using Eringen's integral formulation: a paradox resolved (Q1625954) (← links)
• Free vibration analysis of nonlocal strain gradient beams made of functionally graded material (Q1625981) (← links)
• Non-local analysis of free vibration of bi-directional functionally graded Euler-Bernoulli nano-beams (Q1626003) (← links)
• Nonlinear free vibration of a functionally graded nanobeam using nonlocal strain gradient theory and a novel Hamiltonian approach (Q1626004) (← links)
• Exact solution of Eringen's nonlocal integral model for bending of Euler-Bernoulli and Timoshenko beams (Q1626010) (← links)
• Thermo-elasto-dynamic analysis of axially functionally graded non-uniform nanobeams with surface energy (Q1626016) (← links)
• Exact solution of Eringen's nonlocal integral model for vibration and buckling of Euler-Bernoulli beam (Q1626030) (← links)
• Nonlinear bending and free vibration analyses of nonlocal strain gradient beams made of functionally graded material (Q1626031) (← links)
• Torsion of a functionally graded material (Q1626046) (← links)
• Modeling the nonlinear pull-in behavior of tunable nano-switches (Q1626051) (← links)
• Dynamic response of biaxially loaded double-layer viscoelastic orthotropic nanoplate system under a moving nanoparticle (Q1626413) (← links)
• On the mechanics of functionally graded nanobeams with the account of surface elasticity (Q1626414) (← links)
• On wave propagation in nanoporous materials (Q1626433) (← links)
• Size-dependent vibration analysis of nanobeams based on the nonlocal strain gradient theory (Q1626434) (← links)
• Eringen's nonlocal theories of beams accounting for moderate rotations (Q1627090) (← links)
• Nonlinear modeling and size-dependent vibration analysis of curved microtubes conveying fluid based on modified couple stress theory (Q1627106) (← links)
• Nonlinear wave modulation in nanorods using nonlocal elasticity theory (Q1627905) (← links)
• A nonlocal higher-order shear deformation beam theory for vibration analysis of size-dependent functionally graded nanobeams (Q1639365) (← links)
• Flexural wave propagation analysis of embedded S-FGM nanobeams under longitudinal magnetic field based on nonlocal strain gradient theory (Q1640431) (← links)
• Nonlinear vibration analysis of Timoshenko nanobeams based on surface stress elasticity theory (Q1669401) (← links)
• Exact solution for axial and transverse dynamic response of functionally graded nanobeam under moving constant load based on nonlocal elasticity theory (Q1696420) (← links)
• Vibration analysis of viscoelastic inhomogeneous nanobeams resting on a viscoelastic foundation based on nonlocal strain gradient theory incorporating surface and thermal effects (Q1708686) (← links)
• On vibrations of FG nanobeams (Q1721984) (← links)
• Large deformation analysis of single-crystalline nanoplates with cubic anisotropy (Q1742307) (← links)
• Bending analysis of functionally graded nanobeams based on the fractional nonlocal continuum theory by the variational Legendre spectral collocation method (Q1794029) (← links)
• On wave propagation in two-dimensional functionally graded porous rotating nano-beams using a general nonlocal higher-order beam model (Q1988934) (← links)
• On size-dependent mechanics of nanoplates (Q2004363) (← links)
• Analytical approach to energy harvesting of functionally graded higher-order beams with proof mass (Q2083854) (← links)
• Modified couple stress theory for three-dimensional elasticity in curvilinear coordinate system: application to micro torus panels (Q2121223) (← links)
• Nonlinear random vibration of functionally graded nanobeams based on the nonlocal strain gradient theory (Q2141501) (← links)
• Divergence and flutter instabilities of nanobeams in moving state accounting for surface and shear effects (Q2203972) (← links)
• Size-dependent linear elastic fracture of nanobeams (Q2212997) (← links)