Effects of surface elasticity and residual surface tension on the natural frequency of microbeams

By Gang Wang, Xi-Qiao Feng. 2007

500 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/e749c1c40a9d9c2ee2abff2a10fb01bd5442bee9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Atomic and Molecular Physics, and Optics

1. Ö. Civalek
2. Bekir Akgöz
3. P. Chhapadia
4. Zhuping Huang
5. Jin-Xing Shi
6. Zhi Yan
7. Q. Ni
8. Xu Liang

In Electrical and Electronic Engineering

1. P. Chhapadia
2. Zhuping Huang
3. Zhi Yan
4. Ö. Civalek
5. Ya-pu Zhao
6. Bekir Akgöz
7. P. Sharma
8. Liying Jiang

Citations in the corpus

• Effects of surface and flexoelectricity on a piezoelectric nanobeam (2014, background): “Based on the general expression of the Young–Laplace equation of curved interfaces in nano-scaled solids [19], the effects of the surface on the natural frequency of microbeams and on the critical loading of uniaxial compression microbeams have been analytically investigated [9, 13].”
• Surface effects on the vibrational frequency of double-walled carbon nanotubes using the nonlocal Timoshenko beam model (2012, background): “Frequency analyses of nanotubes that consider both the internal and external surface effects under various boundary conditions have been reported by some researchers [3,9–11].”
• Curvature-dependent surface energy and implications for nanostructures (2011, methodology): “…(P. Sharma). beams (Miller and Shenoy, 2000; Park and Klein, 2008; Jing et al., 2006), frequency modifications for sensing (Park and Klein, 2008; Wang and Feng, 2007), atomistic methods for computation of surface properties (Shenoy, 2005; Shodja and Tehranchi, 2010; Mi et al., 2008) and…”
• Vibration and buckling analysis of a piezoelectric nanoplate considering surface effects and in-plane constraints (2012, background): “In addition to the studies on the static and dynamic behaviours of nanobeams (Wang & Feng 2007, 2009; He & Lilley 2008a,b; Liu & Rajapakse 2010), this surface elasticity model has also been adopted for modelling the elastic nanoplates.”
• Analysis of micro-sized beams for various boundary conditions based on the strain gradient elasticity theory (2012, background): “Wang and Feng [46] analyzed the surface effect on natural frequency of microbeam.”