Beilstein J. Nanotechnol.2020,11, 1072–1081, doi:10.3762/bjnano.11.92
(TWNTs) subjected to the interlayer van der Waals (vdW) force in the framework of the Sanders–Koiter shell theory [12]. Also, based on nonlocal cylindrical shell theory, Ghorbanpour Arani et al. studied nonlinearvibration and instability of double-walled boron nitride nanotubes [13]. Malihi et al
studied by Fereidoon et al. [16]. Recently, Hashemi Kachapi et al. presented a Gurtin–Murdoch surface/interface theory to investigate linear and nonlinearvibration analysis of piezoelectric nanostructures [17][18][19][20]. Free vibration of nanometer-sized piezoelectric double-shell structures and
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Figure 1:
Fluid-conveying multiwalled piezoelectric nanosensor. (a) Illustration of van der Walls forces betw...
Beilstein J. Nanotechnol.2016,7, 685–696, doi:10.3762/bjnano.7.61
behavior of graphene can be tuned not only through edge stress but also through nonlinearvibration, and that the detection sensitivity of a graphene resonator can be controlled by using the edge stress. Our study sheds light on the important role of the finite-size effect in the effective design of
graphene resonators for their mass sensing applications.
Keywords: edge stress; graphene resonator; mass sensing; nonlinearvibration; size effect; sensitivity; Introduction
Recent advances in nanotechnology have allowed for the development of nano-electro-mechanical system (NEMS) devices that can
stress has an impact on the dynamic and sensing performances of a graphene resonator. The effect of edge stress on the nonlinearvibration of a graphene resonator has not been studied, even though the graphene resonator can easily reach the nonlinearvibration regime due to the fact that the vibration
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Figure 1:
(a) Effective elastic moduli of graphene sheets as a function of their sizes and edge structures. H...