A semi analytical approach for large amplitude free vibration and buckling of nonlocal FG beams resting on elastic foundation

By H. Niknam, M. M. Aghdam. 2015

143 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/2d88e97c20d4f04262b018fdb5611fbd265bca9c

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. Mohammad Reza Barati
3. Ali Farajpour
4. Erfan Salari
5. Masih Loghmani
6. Mohammad H. Yazdi
7. Abbas Rastgoo
8. Mergen H. Ghayesh

In Mechanics of Materials

1. Farzad Ebrahimi
2. Mohammad Reza Barati
3. Ali Farajpour
4. Erfan Salari
5. Abbas Rastgoo
6. Masih Loghmani
7. Mohammad H. Yazdi
8. Saurabh Kumar

Citations in the corpus

• Effect of various thermal loadings on buckling and vibrational characteristics of nonlocal temperature-dependent functionally graded nanobeams (2016, background): “Niknam and Aghdam [27] have performed a semi-analytical approach for large amplitude free vibration and buckling of FG nanobeams resting on an elastic foundation based on nonlocal elasticity theory.”
• A Semi-analytical Method for Vibrational and BucklingAnalysis of Functionally Graded Nanobeams Consideringthe Physical Neutral Axis Position (2015, background): “Niknam and Aghdam (2015) investigated the large amplitude free vibration of Euler-Bernoulli FG nanobeams resting on nonlinear elastic foundation based on the ignorance of the physical neutral axis position.”
• Geometrically nonlinear free vibration analysis of axially functionally graded taper beams (2015, background): “Some research works are also available on the effect of nonlinear elastic foundations on free vibration behavior of FG beams [10,19,31,47].”
• Size-dependent thermo-electrical buckling analysis of functionally graded piezoelectric nanobeams (2015, methodology): “…be pointed out that the material properties of FG nanobeam are only functions of thickness coordinate z, thus for the present problem, the modified nonlocal theory is converted to Eringen’s nonlocal theory, similar to the assumption considered in (Niknam and Aghdam 2015, Salehipour et al 2015).”
• Nonlocal nonlinear plate model for large amplitude vibration of magneto-electro-elastic nanoplates (2016, background): “Among all these size-dependent elasticity theories, the nonlocal theory of Eringen has been widely used to analyze the bending, vibration and buckling of micro/nanoscale structures including carbon nanotubes [16–18], boron nitride nanotubes [19], nanorods [20–23], microtubules [24–27], nanoplates [2”
• Small-scale effects on hygro-thermo-mechanical vibration of temperature-dependent nonhomogeneous nanoscale beams (2017, methodology): “[10] H. Niknam and M.M. Aghdam, A semi analytical approach for large amplitude free vibration and buckling of nonlocal FG beams resting on elastic foundation, Compos.”