Also, it is found that when the temperature exceeds a certain point in the post-buckling region, higher frequency shifts can be obtained compared to the pre-buckling regime. The results show that augmenting the temperature in the pre-buckling regime leads to a decrease in the frequency shift, while the temperature rise in the post-buckling configuration has an increasing effect on the sensitivity of the CNT-based mass sensor. It is demonstrated that the temperature change has a remarkable influence on the frequency shift and hence on the sensitivity of the CNT-based mass sensor. The proposed model allows for an arbitrarily positioned atomic-mass particle and accounts for the effects of the thermal field and the nonlocal parameter on the pre-buckling and post-buckling dynamics of clamped-clamped nanobeams. Eringen's nonlocal theory is employed to account for the interatomic long-range interactions, i.e., the size dependent phenomena occurring at the nano-scale. The CNT is modeled as an Euler-Bernoulli beam and the nonlinear governing equations of motion are derived by virtue of the Hamilton's principle. In introducing thermal loads, the critical buckling temperature, pre-buckling, and post-buckling behaviors of CNTs with an arbitrary deposited mass are investigated. The thermal loads are introduced as a means of buckling nonlocal carbon nanotube-based mass sensors in an effort to obtain high frequency shifts before and after the deposition of a nanoparticle on a carbon nanotube (CNT), leading to improved mass detection. Insights on the sensitivity of carbon nanotube-based mass sensors subject to a uniform thermal environment are provided. In varying parameters, such as the length, diameter, number of walls (single-walled CNTs or multi-walled CNTs), location of the deposited mass, and nonlocal parameter, greater frequency shifts can be obtained in the post-buckling configurations of the CNT, leading to enhanced sensitivity in the system. The results indicate that in the pre-buckling configuration, the first natural frequency of the nanosensor (CNT) with fixed-fixed boundary condition decreases to zero when the CNT-based mass sensor buckles at a critical temperature, then increases once more for increased thermal loads in the post-buckling configuration. Effects of the thermal field and the nonlocal parameter on the pre-buckling and post-buckling dynamics of clamped-clamped nanobeams are investigated. The proposed model allows for an arbitrarily positioned atomic-mass particle. The CNT is modeled as an Euler-Bernoulli beam and the nonlinear governing equations of motion are derived by virtue of the Hamilton’s principle, while Eringen’s nonlocal theory is employed to account for the interatomic long-range interactions. In introducing thermal loads, the critical buckling temperature, pre-buckling, and post-buckling behaviors of carbon nanotubes (CNTs) with a deposited mass are investigated. ![]() ![]() Thermal loads are introduced as a means of buckling nonlocal carbon nanotube-based mass sensors such that greater frequency shifts are obtained, leading to improved mass detection. ![]() Insights on the impacts of thermal environment on the sensitivity of carbon nanotube-based mass sensors are investigated.
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