Pages that link to "Item:Q646217"

The following pages link to Stability analysis of graphene based laminated composite sheets under non-uniform inplane loading by nonlocal elasticity (Q646217):

Displaying 13 items.

• Buckling of circular/annular Mindlin nanoplates via nonlocal elasticity (Q379162) (← links)
• Size dependent forced vibration of nanoplates with consideration of surface effects (Q727379) (← links)
• Buckling analysis and small scale effect of biaxially compressed graphene sheets using non-local elasticity theory (Q746426) (← links)
• A review of dynamic analyses of single- and multi-layered graphene sheets/nanoplates using various nonlocal continuum mechanics-based plate theories (Q823927) (← links)
• Finite element buckling analysis of multi-layered graphene sheets on elastic substrate based on nonlocal elasticity theory (Q1634561) (← links)
• Prediction of the nonlocal scaling parameter for graphene sheet (Q1669403) (← links)
• Elastic buckling and vibration analyses of orthotropic nanoplates using nonlocal continuum mechanics and spline finite strip method (Q1788957) (← links)
• Prediction of biaxial buckling behavior of single-layered graphene sheets based on nonlocal plate models and molecular dynamics simulations (Q1789034) (← links)
• Chaos in fluid-conveying NSGT nanotubes with geometric imperfections (Q1985072) (← links)
• A numerical \textit{method} for magneto-hygro-thermal dynamic stability analysis of defective quadrilateral graphene sheets using higher order nonlocal strain gradient theory with different movable boundary conditions (Q2056577) (← links)
• On the nano-structural dependence of nonlocal dynamics and its relationship to the upper limit of nonlocal scale parameter (Q2310527) (← links)
• Nonlinear in-plane buckling of fixed shallow functionally graded graphene reinforced composite arches subjected to mechanical and thermal loading (Q2310599) (← links)
• Scale effects on nonlocal buckling analysis of bilayer composite plates under non-uniform uniaxial loads (Q2338999) (← links)