A continuum model for size-dependent deformation of elastic films of nano-scale thickness
By Linghui He, C. W. Lim, Baisheng Wu. 2004
208 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/fd55c0fae461b176be64e3356a8f503991b37655
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Materials Chemistry
- Harold S. Park
- Patrick A. Klein
- Victor A. Eremeyev
- Holm Altenbach
- Gregory J. Wagner
- Wing Kam Liu
- Francesco dell'Isola
- Jacob Fish
In Mechanics of Materials
- Victor A. Eremeyev
- Holm Altenbach
- Patrick A. Klein
- Harold S. Park
- Gregory J. Wagner
- Francesco dell'Isola
- Ivan Giorgio
- Wing Kam Liu
Citations in the corpus
- Size-dependent elastic behavior of FGM ultra-thin films based on generalized refined theory (2009, unknown): “It has been well established that, for MEMS/ NEMS structures and elements with at least one dimension in micro-range, surface effects on their mechanical behavior become increasingly indispensable when the absolute thickness gets smaller (He et al., 2004; Lim and He, 2004; Lu et al., 2006; Huang, 20”
- On the shell theory on the nanoscale with surface stresses (2011, methodology): “There are many possibilities to reduce the 3D equilibrium equations to the two-dimensional one. In particular, the procedure in Libai and Simmonds (1998), Chróścielewski et al.”
- A surface Cauchy–Born model for nanoscale materials (2006, methodology): “A common thread that connects some of the above works [21, 23, 24] is that they are based on modifications to the surface elasticity formulation of Gurtin and Murdoch [18], in which a surface stress tensor is introduced to augment the bulk stress tensor typically utilized in continuum mechanics.”