Exact solution of Eringen's nonlocal integral model for bending of Euler–Bernoulli and Timoshenko beams
By M. Tuna, Mesut Kırca. 2016
172 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/7e5d4d9ffeb3da7ab3126ba498ef55ac5bedb02f
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In Materials Chemistry
- Ali Farajpour
- Mergen H. Ghayesh
- Hamed Farokhi
- Zheng Ma
- Xiao-jian Xu
- Xuancang Wang
- M. Zheng
- Ö. Civalek
In Mechanics of Materials
- Ali Farajpour
- Mergen H. Ghayesh
- Hamed Farokhi
- Zheng Ma
- Xiao-jian Xu
- Xuancang Wang
- M. Zheng
- Ö. Civalek
In Statistical and Nonlinear Physics
Citations in the corpus
- A review on the mechanics of nanostructures (2018, methodology): “Moreover, Tuna and Kirca [131] examined the static deformation of nanobeams using the nonlocal integral model; exact results were obtained for both Euler–Bernoulli and Timoshenko nanobeams.”
- Vibrations of Bernoulli-Euler beams using the two-phase nonlocal elasticity theory (2017, unknown): “Therefore, Fern´andez-S´aez et al. (2016); Tuna and Kirca (2016a,b); Eptaimeros et al. (2016) proposed improper solutions (numerical or analytical) for a problem which is in fact unsolvable in most of the practical cases, since the constitutive boundary conditions are not fulfilled.”
- Bending and buckling of nonlocal strain gradient elastic beams (2017, methodology): “The closed-form bending solutions of Euler–Bernoulli beams and Timoshenko beams subjected to different loading and boundary conditions were carried out by Tuna and Kirca [16].”
- Nonlocal elasticity in nanobeams: the stress-driven integral model (2017, unknown): “The situation was actively debated, with recent attempts of overcoming paradoxical results ( Barretta, Feo, Luciano, & Marotti de Sciarra, 2016; Fernández-Sáez, Zaera, Loya, & Reddy, 2016; Tuna & Kirca, 2016; Wang & Liew, 2007; Xu, Deng, Zhang, & Xu, 2016 ).”