Pages that link to "Item:Q710411"
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The following pages link to Free vibration analysis of carbon nanotubes based on shear deformable beam theory by discrete singular convolution technique (Q710411):
Displaying 19 items.
- Vibration of nonlinear graduation of nano-Timoshenko beam considering the neutral axis position (Q272489) (← links)
- Nonlinear free vibration of non-prismatic single-walled carbon nanotubes by a non-local shear deformable beam \(p\)-element (Q293690) (← links)
- Transient analysis of single-layered graphene sheet using the KP-Ritz method and nonlocal elasticity theory (Q300190) (← links)
- Analytical approximations to nonlinear vibration of an electrostatically actuated microbeam (Q430510) (← links)
- Static and buckling analysis of functionally graded Timoshenko nanobeams (Q530046) (← links)
- Free vibration analyses of Timoshenko beams with free edges by using the discrete singular convolution (Q719180) (← links)
- Size-dependent dynamic modeling and vibration analysis of MEMS/NEMS-based nanomechanical beam based on the nonlocal elasticity theory (Q726291) (← links)
- Nonlinear vibration of piezoelectric laminated nanobeams at higher modes based on nonlocal piezoelectric theory (Q828243) (← links)
- A size-dependent shear deformation beam model based on the strain gradient elasticity theory (Q1621792) (← links)
- Recent researches on nonlocal elasticity theory in the vibration of carbon nanotubes using beam models: a review (Q1684386) (← links)
- Novel differential quadrature element method for vibration analysis of hybrid nonlocal Euler-Bernoulli beams (Q1691036) (← links)
- A simple mathematical model of microtubules surrounded by an elastic matrix by nonlocal finite element method (Q1733648) (← links)
- Stress and strain-inertia gradient elasticity in free vibration analysis of single walled carbon nanotubes with first order shear deformation shell theory (Q1789514) (← links)
- Vibration of multi-walled carbon nanotubes by generalized shear deformation theory (Q1953935) (← links)
- Mathematical modeling of vibration problem of nano-sized annular sector plates using the nonlocal continuum theory via eight-node discrete singular convolution transformation (Q2019009) (← links)
- Computational vibration and buckling analysis of microtubule bundles based on nonlocal strain gradient theory (Q2423057) (← links)
- Free vibration analysis of Timoshenko beams by DSC method (Q3075990) (← links)
- Higher order nonlocal strain gradient approach for wave characteristics of carbon nanorod (Q4967992) (← links)
- Bending and vibrational behaviors of piezoelectric nonlocal nanobeam including surface elasticity (Q5104230) (← links)
