A NONLINEAR STRAIN GRADIENT BEAM FORMULATION

By M. Kahrobaiyan, Mohsen Asghari, M. Rahaeifard, Mohammad Taghi Ahmadian. 2011

208 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/94906dbc957ca558533024075d103243df689866

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Atomic and Molecular Physics, and Optics

1. R. Aghazadeh
2. Francesco dell'Isola
3. Paul Steinmann
4. Ali Javili
5. S. Dag
6. E. Cigeroglu

In Materials Chemistry

1. Francesco dell'Isola
2. Ali Javili
3. Paul Steinmann
4. R. Aghazadeh
5. S. Dag
6. E. Cigeroglu
7. Luca Placidi
8. Ivan Giorgio

In Mechanics of Materials

1. Francesco dell'Isola
2. Ali Javili
3. Paul Steinmann
4. R. Aghazadeh
5. S. Dag
6. E. Cigeroglu
7. Luca Placidi
8. Ivan Giorgio

Citations in the corpus

• Static and free vibration analyses of small-scale functionally graded beams possessing a variable length scale parameter using different beam theories (2014, background): “[26] studied the nonlinear effects of the beam and Zhao et al.”
• Geometrically nonlinear higher-gradient elasticity with energetic boundaries (2013, background): “The reader interested into mathematical details may think to the obtained fields on faces, edges and wedges as the restrictions of bulk fields in the sense specified in Kellogg (1929).”
• Bending and buckling of nonlocal strain gradient elastic beams (2017, unknown): “(31)) Ncl l(2)mN cl 1⁄4 0 Ncl 1⁄4 0 Mcl l(2)mM lm 1⁄4 0 [15,47,93] Ncl 1⁄4 0 – Mcl þ Nc le 1⁄4 0 [58,92] – – Mcl l(2)mM le 1⁄4 0 [94] Ncl l(2)mN cl 1⁄4 0 Ncl 1⁄4 0 Mcl l(2)mM 4.”