Axisymmetric buckling of the circular annular nanoplates using finite difference method
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Publication:399684
DOI10.1007/s11012-012-9589-3zbMath1293.74122OpenAlexW2011554855WikidataQ59200059 ScholiaQ59200059MaRDI QIDQ399684
Publication date: 20 August 2014
Published in: Meccanica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11012-012-9589-3
finite difference methodbuckling loadcircular annular plateshalf-intenerated gridnanoplatesolid disks
Related Items (12)
Design optimization of graphene laminates for maximum fundamental frequency ⋮ Buckling of circular/annular Mindlin nanoplates via nonlocal elasticity ⋮ Axisymmetric/asymmetric buckling of functionally graded circular/annular Mindlin nanoplates via nonlocal elasticity ⋮ New analytic buckling solutions of rectangular thin plates with two free adjacent edges by the symplectic superposition method ⋮ Surface effect on the biaxial buckling and free vibration of FGM nanoplate embedded in visco-Pasternak standard linear solid-type of foundation ⋮ Free vibration analysis of graded porous circular micro/nanoplates with various boundary conditions based on the nonlocal elasticity theory ⋮ Calibration of Eringen's small length scale coefficient for buckling circular and annular plates via Hencky bar-net model ⋮ Analysis of the buckling of rectangular nanoplates by use of finite difference method ⋮ Buckling analysis of a defective annular graphene sheet in elastic medium ⋮ Uncovering the finite difference model equivalent to Hencky bar-net model for axisymmetric bending of circular and annular plates ⋮ Active vibration control of nanotube structures under a moving nanoparticle based on the nonlocal continuum theories ⋮ Study on the effect of an eccentric hole on the vibrational behavior of a graphene sheet using an analytical approach
Cites Work
- Small-scale effects on the buckling of quadrilateral nanoplates based on nonlocal elasticity theory using the Galerkin method
- Wave propagation in graphene sheets with nonlocal elastic theory via finite element formulation
- Size-dependent response of ultra-thin films with surface effects
- A fourth-order finite difference method for the general one-dimensional nonlinear biharmonic problems of first kind
- Scale effects on buckling analysis of orthotropic nanoplates based on nonlocal two-variable refined plate theory
- Thin plate theory including surface effects
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