Publication:
Structural behaviours of zigzag and armchair nanobeams using finite element doublet mechanics

dc.contributor.authorKaramanli, Armagan Fatih
dc.contributor.institutionKaramanli, Armagan Fatih, Mechatronics Engineering, Bahçeşehir Üniversitesi, Istanbul, Turkey
dc.date.accessioned2025-10-05T15:31:19Z
dc.date.issued2021
dc.description.abstractThis paper presents a comprehensive study on bending, vibration and buckling behaviours of the zigzag and armchair nanobeams. Based on a third order shear deformation beam theory and the doublet mechanics, a finite element model is proposed and employed to solve the problems of zigzag and armchair nanobeams with various boundary conditions for the first time. The verification is performed by comparing the numerical results with those from the previous studies with respect to various boundary conditions. A number of numerical examples on zigzag and armchair nanobeams with four boundary conditions have been carried out. The effects of material length scale parameters, aspect ratio, nanobeam model and boundary conditions on the displacements, natural frequencies and buckling loads of nanobeams are investigated in details. Some new results, which are not available in open literature, are provided as references for the future studies. © 2021 Elsevier B.V., All rights reserved.
dc.identifier.doi10.1016/j.euromechsol.2021.104287
dc.identifier.issn09977538
dc.identifier.scopus2-s2.0-85104785111
dc.identifier.urihttps://doi.org/10.1016/j.euromechsol.2021.104287
dc.identifier.urihttps://hdl.handle.net/20.500.14719/9524
dc.identifier.volume89
dc.language.isoen
dc.publisherElsevier Ltd
dc.relation.sourceEuropean Journal of Mechanics, A/Solids
dc.subject.authorkeywordsArmchair
dc.subject.authorkeywordsBending
dc.subject.authorkeywordsBuckling
dc.subject.authorkeywordsDoublet Mechanics
dc.subject.authorkeywordsNanobeam
dc.subject.authorkeywordsVibration
dc.subject.authorkeywordsZigzag
dc.subject.authorkeywordsAspect Ratio
dc.subject.authorkeywordsBoundary Conditions
dc.subject.authorkeywordsBuckling
dc.subject.authorkeywordsElasticity
dc.subject.authorkeywordsFinite Element Method
dc.subject.authorkeywordsBeam Theories
dc.subject.authorkeywordsBuckling Behaviour
dc.subject.authorkeywordsBuckling Loads
dc.subject.authorkeywordsDoublet Mechanics
dc.subject.authorkeywordsEffects Of Materials
dc.subject.authorkeywordsNumerical Results
dc.subject.authorkeywordsStructural Behaviour
dc.subject.authorkeywordsVarious Boundary Conditions
dc.subject.authorkeywordsNanowires
dc.subject.indexkeywordsAspect ratio
dc.subject.indexkeywordsBoundary conditions
dc.subject.indexkeywordsBuckling
dc.subject.indexkeywordsElasticity
dc.subject.indexkeywordsFinite element method
dc.subject.indexkeywordsBeam theories
dc.subject.indexkeywordsBuckling behaviour
dc.subject.indexkeywordsBuckling loads
dc.subject.indexkeywordsDoublet mechanics
dc.subject.indexkeywordsEffects of materials
dc.subject.indexkeywordsNumerical results
dc.subject.indexkeywordsStructural behaviour
dc.subject.indexkeywordsVarious boundary conditions
dc.subject.indexkeywordsNanowires
dc.titleStructural behaviours of zigzag and armchair nanobeams using finite element doublet mechanics
dc.typeArticle
dcterms.referencesAifantis, Elias C., Gradient deformation models at nano, micro, and macro scales, Journal of Engineering Materials and Technology, 121, 2, pp. 189-202, (1999), Akbarzadeh Khorshidi, Majid, The material length scale parameter used in couple stress theories is not a material constant, International Journal of Engineering Science, 133, pp. 15-25, (2018), J Mech Behav Mater, (1997), Anderson, W. B., Size effects due to Cosserat elasticity and surface damage in closed-cell polymethacrylimide foam, Journal of Materials Science, 29, 24, pp. 6413-6419, (1994), Andrews, E. W., Size effects in ductile cellular solids. Part II: Experimental results, International Journal of Mechanical Sciences, 43, 3, pp. 701-713, (2001), Apuzzo, Andrea, Free vibrations of Bernoulli-Euler nano-beams by the stress-driven nonlocal integral model, Composites Part B: Engineering, 123, pp. 105-111, (2017), Barretta, Raffaele, Constitutive boundary conditions for nonlocal strain gradient elastic nano-beams, International Journal of Engineering Science, 130, pp. 187-198, (2018), Barretta, Raffaele, Stress-driven nonlocal integral elasticity for axisymmetric nano-plates, International Journal of Engineering Science, 136, pp. 38-52, (2019), Bastawros, Ashraf F., Experimental analysis of deformation mechanisms in a closed-cell aluminum alloy foam, Journal of the Mechanics and Physics of Solids, 48, 2, pp. 301-322, (2000), Bian, Peiliang, One-dimensional stress-driven nonlocal integral model with bi-Helmholtz kernel: Close form solution and consistent size effect, Applied Mathematical Modelling, 89, pp. 400-412, (2021)
dspace.entity.typePublication
local.indexed.atScopus
person.identifier.scopus-author-id55659970400

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