2015
DOI: 10.1088/0957-4484/26/4/045707
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Soliton instability and fold formation in laterally compressed graphene

Abstract: We investigate-through simulations and analytical calculations-the consequences of uniaxial lateral compression applied to the upper layer of multilayer graphene. The simulations of compressed graphene show that strains larger than 2.8% induce soliton-like deformations that further develop into large, mobile folds. Such folds were indeed experimentally observed in graphene and other solid lubricants two-dimensional (2D) materials. Interestingly, in the soliton-fold regime, the shear stress decreases with the s… Show more

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Cited by 15 publications
(28 citation statements)
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References 44 publications
(50 reference statements)
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“…We believe that the resistivity reduction might be caused by the unwrinkling of the inflated graphene membrane, since wrinkles and ripples are sources of electron scattering. [58] They predicted that the resistivity increase due to these phonons should scale as T 2 , where T is temperature, confirming earlier predictions by Katsnelson and Geim. Katsnelson and Geim have proposed that ripples can be a source of electron scattering in graphene membrane and, therefore, affect its electrical transport, which has indeed been observed experimentally.…”
Section: Wwwadvelectronicmatdesupporting
confidence: 72%
See 2 more Smart Citations
“…We believe that the resistivity reduction might be caused by the unwrinkling of the inflated graphene membrane, since wrinkles and ripples are sources of electron scattering. [58] They predicted that the resistivity increase due to these phonons should scale as T 2 , where T is temperature, confirming earlier predictions by Katsnelson and Geim. Katsnelson and Geim have proposed that ripples can be a source of electron scattering in graphene membrane and, therefore, affect its electrical transport, which has indeed been observed experimentally.…”
Section: Wwwadvelectronicmatdesupporting
confidence: 72%
“…[58] They predicted that the resistivity increase due to these phonons should scale as T 2 , where T is temperature, confirming earlier predictions by Katsnelson and Geim. Nevertheless, molecular dynamics simulations indicate wrinkle reduction under tensile stress, [58] corroborating our interpretation. [58] In our present case, we may have two distinct types of flexural deformations (static wrinkles and flexural phonons) that could affect the graphene resistivity.…”
Section: Wwwadvelectronicmatdesupporting
confidence: 72%
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“…Therefore, we anticipate that the combination of thermal heating and local clamping of parts of the flake with metal contacts causes anisotropic compressive strain and shear forces, which then lead to the observed folds [38][39][40] and, more importantly, provides a driving force for the soliton movement causing the transition. This is corroborated with the results of our DFT calculations that under anisotropic strain the energy of rhombohedral stacking rises faster than the energy of Bernal stacking (see Supplementary Fig.…”
Section: Stability Of Rhombohedral and Bernal Stacking Under Metal Comentioning
confidence: 99%
“…In 2015, de Lima, Amauri Libério, et al [22] developed an analytical model with considering the binding and bending energies to analyze the criterion of wrinkle formation in graphene and have found that ~2.8% compressive strain is required to initiate a wrinkle in a perfect graphene layer on the top of another graphene layer. Baowen Li et al [23] proposed a wrinkle nucleation model by considering the bending stiffness of graphene, adhesion between graphene and Cu substrate, and the friction force of graphene sliding on Cu surface and successfully explained that the reference of wrinkle formation in the non-epitaxial graphene region is mainly induced by smaller friction force than that of the epitaxial graphene.…”
Section: Introductionmentioning
confidence: 99%