Free vibration characteristics of a functionally graded beam by finite element method

By A. Alshorbagy, Mohamed A. Eltaher, F. F. Mahmoud. 2011

564 citations recorded by the source corpus.

Subfields: Control and Systems Engineering, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/7030b4ffe83324e090a30e59302f838f7274567e

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

1. J. Banerjee
2. Y. Ghugal
3. A. S. Sayyad
4. A. Ananthapuvirajah
5. Thuc P. Vo
6. Saurabh Kumar
7. Anirban Mitra
8. H. Roy

In Mechanical Engineering

1. A. Ananthapuvirajah
2. J. Banerjee
3. Erfan Salari
4. Farzad Ebrahimi
5. Sundaramoorthy Rajasekaran
6. Thuc P. Vo
7. Trung‐Kien Nguyen
8. A. S. Sayyad

In Mechanics of Materials

1. Farzad Ebrahimi
2. J. Banerjee
3. A. Ananthapuvirajah
4. Erfan Salari
5. A. S. Sayyad
6. Y. Ghugal
7. Thuc P. Vo
8. Mohammad Reza Barati

Citations in the corpus

• Static and stability analysis of nonlocal functionally graded nanobeams (2013, background): “[34] presented the dynamic characteristics of FG beam with material graduation in the axial or the transversal directions based on the power law.”
• Modeling and analysis of functionally graded sandwich beams: a review (2019, methodology): “The Power law (P-FGM) [21], [28], [47–50], [52]–[54], [56], [58]–[63], [66], [67], [71], [74]–[78], [85]–[92], [98]–[103], [109, 110], [113], [115]–[119], [121], [129]–[132], [134–140], [143–146], [149]–[162], [164], [168]–[176], [181]–[184], [186]–[189], [194], [196], [198–209], [211], [213, 214] T”
• Development of dynamic stiffness method for free vibration of functionally graded Timoshenko beams (2015, background): “It is assumed that the effective material properties P(z), satisfying all the material properties, vary continuously in the thickness direction (Z) according to the following power law distribution [1, 2]:”