Theory of Elasticity at the Nanoscale
By Huiling Duan, Jianxiang Wang, B. Karihaloo. 2009
317 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/d758f59cede8b490b1cb52155c6c734cb8a93402
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- S. Forest
- Francesco dell'Isola
- Nicolás Cordero
- Victor A. Eremeyev
- Paul Steinmann
- Holm Altenbach
- Ali Javili
- E. Busso
In Materials Chemistry
- Francesco dell'Isola
- Victor A. Eremeyev
- E. Busso
- Nicolás Cordero
- S. Forest
- Ali Javili
- Paul Steinmann
- Holm Altenbach
In Mechanics of Materials
- Francesco dell'Isola
- Victor A. Eremeyev
- E. Busso
- Nicolás Cordero
- S. Forest
- Holm Altenbach
- Ali Javili
- Paul Steinmann
Citations in the corpus
- Geometrically nonlinear higher-gradient elasticity with energetic boundaries (2013, background): “In other models (e.g. dell’Isola and Romano, 1986, 1987; dell’Isola and Kosinski, 1993; Vardoulakis et al., 1996; Exadaktylos et al., 1996; Exadaktylos, 1998; Exadaktylos and Vardoulakis, 1998; Danescu and Sidoroff, 1998; Exadaktylos, 1999; Steinmann, 2008) it is assumed that some surfaces may…”
- Second strain gradient elasticity of nano-objects (2016, methodology): “Nano-porous materials were also modelled by means of surface elasticity concepts in Duan et al. (2009) and Dormieux and Kondo (2013).”
- On the shell theory on the nanoscale with surface stresses (2011, background): “The discussions on the application of the continuum mechanics and the mechanics of structures in the nanoscale are very extensive, see Duan et al. (2008) among others.”