Two-dimensional elasticity solutions for functionally graded beams resting on elastic foundations

By J. Ying, C. Lü, Wei-qiu Chen. 2008

308 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/46f9a30e2b7795df72eb1f8c89704ed8adbe14be

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

1. Farzad Ebrahimi
2. Abdelouahed Tounsi
3. Mohammad Reza Barati
4. E. A. Adda Bedia
5. Hui‐Shen Shen
6. M. Şimşek
7. Erfan Salari
8. Mohamed A. Eltaher

In Mechanics of Materials

1. Farzad Ebrahimi
2. Abdelouahed Tounsi
3. M. Şimşek
4. E. A. Adda Bedia
5. A. S. Sayyad
6. Y. Ghugal
7. Mohammad Reza Barati
8. Hui‐Shen Shen

Citations in the corpus

• Static Analysis of a Functionally Graded Beam under a Uniformly Distributed Load by Ritz Method (2009, methodology): “Ying et al. [ 6 ] obtained the exact solutions for bending and free vibration of FG beams resting on a Winkler-Pasternak elastic foundation based on the two- dimensional elasticity theory by assuming that the beam is orthotropic at any point and the material properties vary exponentially along the t”
• Free vibration characteristics of a functionally graded beam by finite element method (2011, background): “[10] presented two-dimensional elasticity solutions for bending and free vibration of functionally graded beams resting on Winkler–Pasternak elastic foundations.”
• Nonlinear bending analysis of FGM beams based on physical neutral surface and high order shear deformation theory (2013, unknown): “[5] presented exact solutions for bending and free vibration of functionally graded beams resting on a Winkler–Pasternak elastic foundation based on the two-dimensional theory of elasticity.”
• Bending analysis of FG viscoelastic sandwich beams with elastic cores resting on Pasternak’s elastic foundations (2010, unknown): “[37] presented exact solutions for bending and free vibration of functionally graded beams resting on Winkler-Pasternak elastic foundations.”
• Free vibration of functionally graded rectangular plates using first-order shear deformation plate theory (2010, unknown): “[26] treated 2D elasticity solutions for bending and free vibration of FG beams resting on Winkler–Pasternak elastic foundations.”