A nonlocal surface theory for surface-bulk interactions and its application to mechanics of nanobeams
From MaRDI portal
Publication:832693
DOI10.1016/j.ijengsci.2022.103624OpenAlexW4205163170WikidataQ110944204 ScholiaQ110944204MaRDI QIDQ832693
Publication date: 25 March 2022
Published in: International Journal of Engineering Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ijengsci.2022.103624
nonlocal elasticitysurface elasticitycurvature-dependent surface energysurface-bulk nonlocal interactions
Related Items (16)
A compatible multiscale model for nanocomposites incorporating interface effect ⋮ On a flexomagnetic behavior of composite structures ⋮ A computational framework to obtain nonlinearly elastic constitutive relations of special Cosserat rods with surface energy ⋮ Spatial vibrations and instability of axially loaded-torqued beam-like nanostructures via surface elasticity theory ⋮ A size-dependent quasi-3D model for bending and buckling of porous functionally graded curved nanobeam ⋮ A unified high-order model for size-dependent vibration of nanobeam based on nonlocal strain/stress gradient elasticity with surface effect ⋮ Stationary variational principle of mixture unified gradient elasticity ⋮ Nonlocal gradient mechanics of nanobeams for non-smooth fields ⋮ Anti-plane shear waves in an elastic strip rigidly attached to an elastic half-space ⋮ Vibration analysis of the rotating multilayer piezoelectric Timoshenko nanobeam ⋮ Review on mechanics of fluid-conveying nanotubes ⋮ A review on the mechanics of graphene nanoplatelets reinforced structures ⋮ Bending analysis of functionally graded nanobeams based on stress-driven nonlocal model incorporating surface energy effects ⋮ Moving load excited dynamics of multi-layered imperfect microplates based on various micromechanical models ⋮ Wave propagation analysis in functionally graded metal foam plates with nanopores ⋮ Nonlinear flexure mechanics of mixture unified gradient nanobeams
Cites Work
- Unnamed Item
- On effective properties of materials at the nano- and microscales considering surface effects
- Mathematical study of boundary-value problems within the framework of Steigmann-Ogden model of surface elasticity
- Curvature-dependent surface energy and implications for nanostructures
- Geometrically nonlinear higher-gradient elasticity with energetic boundaries
- Free vibration analysis of functionally graded size-dependent nanobeams
- Nonlocal theories for bending, buckling and vibration of beams
- On thermomechanical solids with boundary structures
- Nonlocal nonlinear formulations for bending of classical and shear deformation theories of beams and plates
- A curvature-dependent interfacial energy-based interface stress theory and its applications to nano-structured materials. I. General theory
- On the mechanics of functionally graded nanoshells
- A continuum theory of elastic material surfaces
- Addenda to our paper: A continuum theory of elastic material surfaces
- Closed form solution for a nonlocal strain gradient rod in tension
- Nonlocal elasticity theory for radial vibration of nanoscale spherical shells
- On the statics of fullerene structures
- A mixed variational framework for higher-order unified gradient elasticity
- A fractional nonlocal time-space viscoelasticity theory and its applications in structural dynamics
- Contribution of nonlocality to surface elasticity
- A nonlocal elastica inspired by flexural tensegrity
- On wave dispersion characteristics of magnetostrictive sandwich nanoplates in thermal environments
- On the forced mechanics of doubly-curved nanoshell
- On the calibration of size parameters related to non-classical continuum theories using molecular dynamics simulations
- On stress singularity near the tip of a crack with surface stresses
- Transverse surface waves on a cylindrical surface with coating
- A well-posed Euler-Bernoulli beam model incorporating nonlocality and surface energy effect
- Coupling effect of thickness and shear deformation on size-dependent bending of micro/nano-scale porous beams
- A unified size-dependent plate model based on nonlocal strain gradient theory including surface effects
- On the dynamics of porous doubly-curved nanoshells
- On the resonance of functionally graded nanoplates using bi-Helmholtz nonlocal strain gradient theory
- Stress-driven nonlocal integral elasticity for axisymmetric nano-plates
- Thin plate theory including surface effects
- Exact solutions for the bending of Timoshenko beams using Eringen’s two-phase nonlocal model
- A scaling law for properties of nano-structured materials
- Non-local elastic plate theories
- Elastic surface—substrate interactions
- Comparison of anti-plane surface waves in strain-gradient materials and materials with surface stresses
This page was built for publication: A nonlocal surface theory for surface-bulk interactions and its application to mechanics of nanobeams
