Stress field and effective elastic moduli of periodic spheroidal particle composite with Gurtin-Murdoch interface
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Publication:1625304
DOI10.1016/j.ijengsci.2018.08.001zbMath1423.74216OpenAlexW2888506045MaRDI QIDQ1625304
Publication date: 29 November 2018
Published in: International Journal of Engineering Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ijengsci.2018.08.001
Structured surfaces and interfaces, coexistent phases (74A50) Composite and mixture properties (74E30)
Related Items (5)
A compatible multiscale model for nanocomposites incorporating interface effect ⋮ Hybrid homogenization theory with surface effects: application to columnar nanoporous materials ⋮ Analysis of the antiplane problem with an embedded zero thickness layer described by the Gurtin-Murdoch model ⋮ On the stress analysis around a nanoinhomogeneity embedded in a half-space with the account of Steigmann-Ogden interface effects ⋮ Maxwell's methodology of estimating effective properties: alive and well
Cites Work
- An analytical solution for the elastic fields near spheroidal nano-inclusions
- Elastic interaction of spherical nanoinhomogeneities with Gurtin-Murdoch type interfaces
- Size-dependent elastic properties of unidirectional nano-composites with interface stresses
- Elastic fields around a nanosized spheroidal cavity under arbitrary uniform remote loadings
- A continuum theory of elastic material surfaces
- Surface stress in solids
- Microstresses and effective elastic moduli of a solid reinforced by periodically distributed spheroidal particles
- Elastic equilibrium of a medium containing a finite number of aligned spheroidal inclusions
- Size dependent, non-uniform elastic field inside a nano-scale spherical inclusion due to interface stress
- Impact of surface stress on stress concentration
- Size-dependent effective elastic constants of solids containing nano-inhomogeneities with interface stress
- Size-Dependent Elastic State of Ellipsoidal Nano-Inclusions Incorporating Surface∕Interface Tension
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