Analytical solutions for bending and buckling of functionally graded nanobeams based on the nonlocal Timoshenko beam theory

By M. Şimşek, H. Yurtcu. 2013

415 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/834aa1f779dae0642a4c4bb956de479c9f13f509

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. Mergen H. Ghayesh
5. Abdelouahed Tounsi
6. Hamed Farokhi
7. Mohammed Sid Ahmed Houari
8. Erfan Salari

In Mechanics of Materials

1. Farzad Ebrahimi
2. Abdelouahed Tounsi
3. Mohammad Reza Barati
4. Mohammed Sid Ahmed Houari
5. S. R. Mahmoud
6. Ali Farajpour
7. Mergen H. Ghayesh
8. E. A. Adda Bedia

Citations in the corpus

• Elastic buckling and static bending of shear deformable functionally graded porous beam (2015, neutral): “Simsek and Yurtcu [24] used the nonlocal Timoshenko and Euler-Bernoulli beam theory to examine the analytical solutions for the static bending and buckling of a FG nanobeam.”
• Size-dependent thermo-electrical buckling analysis of functionally graded piezoelectric nanobeams (2015, methodology): “Therefore in the present paper, following Şimşek and Yurtcu (2013), we take the shear correction factor for the FGP nanobeams approximately as the same value K 5 6s = / as that for the macroscale rectangular beams.”
• A Nonlocal Higher-Order Shear Deformation Beam Theory for Vibration Analysis of Size-Dependent Functionally Graded Nanobeams (2015, methodology): “More recently, using nonlocal TBT and EBT, Simsek and Yurtcu [21] investigated bending and buckling of FG nanobeam by analytical method.”
• Stress-driven modeling of nonlocal thermoelastic behavior of nanobeams (2019, methodology): “The existing methods are almost exclusively based on gradient methods and are applied to a variety of different problems, see [5, 21, 29–32] for a”
• Size-dependent mechanical behavior of functionally graded trigonometric shear deformable nanobeams including neutral surface position concept (2016, background): “…critical buckling load parameter: 971 Mama Ahouel, Mohammed Sid Ahmed Houari, E.A. Adda Bedia and Abdelouahed Tounsi (a) Şimşek and Yurtçu (2013) (a) Şimşek and Yurtçu (2013) 972 Table 2 presents the nondimensional critical buckling loads for different values of thickness ratio L/h, material…”