Nonlinear free vibration behavior of functionally graded plates
By J. Woo, Shaker A. Meguid, L. Ong. 2006
194 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/ed3434146b3337d3ae1a58794c39e015c900b78f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- S. Kitipornchai
- Abdelouahed Tounsi
- L. Ke
- Mohammed Sid Ahmed Houari
- Ashraf M. Zenkour
- Jie Yang
- S. R. Atashipour
- Shahrokh Hosseini-Hashemi
In Mechanical Engineering
- Abdelouahed Tounsi
- Mohammed Sid Ahmed Houari
- Ashraf M. Zenkour
- S. Kitipornchai
- Jie Yang
- L. Ke
- K. Swaminathan
- S. R. Atashipour
In Mechanics of Materials
- Abdelouahed Tounsi
- K. Swaminathan
- Mohammed Sid Ahmed Houari
- Huu-Tai Thai
- Ashraf M. Zenkour
- Erasmo Carrera
- Farzad Ebrahimi
- D. Naveenkumar
Citations in the corpus
- Study on the free vibration of thick functionally graded rectangular plates according to a new exact closed-form procedure (2011, methodology): “[5] provided an analytical solution for the nonlinear free vibration behavior of FG square thin plates using the von Karman theory.”
- Free vibration of functionally graded rectangular plates using first-order shear deformation plate theory (2010, methodology): “[3] provided an analytical solution for the nonlinear free vibration behavior of FG square thin plates using the von-Karman theory.”
- An analytical study on the nonlinear vibration of functionally graded beams (2010, background): “[4] reported an analytical solution for the nonlinear free vibration behavior of thin rectangular functionally graded plates.”
- Stress, vibration and buckling analyses of FGM plates—A state-of-the-art review (2015, background): “[213] presented a solution in terms of mixed Fourier series to study the nonlinear free vibration behavior of FGM plates based on the classical plate theory and von-Kármán nonlinearity for large transverse deflection.”