Thermo-electro-mechanical vibration of piezoelectric nanoplates based on the nonlocal theory
By Chen Liu, L. Ke, Yue-Sheng Wang, Junliang Yang, S. Kitipornchai. 2013
251 citations recorded by the source corpus.
This paper mainly studies the thermo-electro-mechanical free vibration of piezoelectric nanoplates based the nonlocal theory and Kirchhoff theory. It is assumed that the piezoelectric nanoplate is a simply supported rectangular plate, and subjected to a biaxial force, an external electric voltage and a uniform temperature change. The governing equations and boundary conditions are derived by using the Hamilton's principle, which are then solved analytically to obtain the natural frequencies of the piezoelectric nanoplate. A detailed parametric study is conducted to discuss the influences of the nonlocal parameter, axial force, external electric voltage and temperature change on the thermo-electro-mechanical vibration characteristics of piezoelectric nanoplates.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/b1eac09dd953996a4ad52b2abddf9d87fb43717d
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
In Mechanics of Materials
- Ali Farajpour
- Masih Loghmani
- Mohammad H. Yazdi
- Abbas Rastgoo
- Mergen H. Ghayesh
- Hamed Farokhi
- Farzad Ebrahimi
Citations in the corpus
- Nonlocal nonlinear plate model for large amplitude vibration of magneto-electro-elastic nanoplates (2016, background): “The material properties of piezoelectric nanofilms are assumed as follows [43] c11 1⁄4 132 GPa; c12 1⁄4 71 GPa; c13 1⁄4 73 GPa; c33 1⁄4 115 GPa; c66 1⁄4 30:5 GPa; q 1⁄4 7500 kg=m(3) e31 1⁄4 4:1 C=m(2); e33 1⁄4 14:1 C=m(2); j11 1⁄4 5:841 10 9 C=Vm; j33 1⁄4 7:124 10 9 C=Vm”
- The size-dependent vibration of embedded magneto-electro-elastic cylindrical nanoshells (2014, unknown): “Liu et al (2013) obtained the analytical solutions for the free vibration of piezoelectric nanoplates subjected to thermo-electro-mechanical loads based on the nonlocal Kirchhoff plate theory.”