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Nonlocal Torsional Vibration of Elliptical Nanorods with Different Boundary Conditions

机译:不同边界条件的椭圆纳米棒的非识别扭转振动

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This work aims at investigating the free torsional vibration of one-directional nanostructures with an elliptical shape, under different boundary conditions. The equation of motion is derived from Hamiltons principle, where Eringens nonlocal theory is applied to analyze the small-scale effects. The analytical Galerkin method is employed to rewrite the equation of motion as an ordinary differential equation (ODE). After a preliminary validation check of the proposed formulation, a systematic study investigates the influence of the nonlocal parameters, boundary conditions, geometrical and mechanical parameters on the natural frequency of nanorods; the objective is to provide useful findings for design and optimization purposes of many nanotechnology applications, such as, nanodevices, actuators, sensors, rods, nanocables, and nanostructured aerospace systems.
机译:该工作旨在在不同的边界条件下调查用椭圆形状的单向纳米结构的自由扭转振动。运动方程来自Hamiltons原理,其中eringens非本文理论被应用于分析小规模效应。分析Galerkin方法用于将运动的等式重写为常微分方程(ode)。在提出的制定初步验证检查之后,系统研究调查了非局部参数,边界条件,几何和机械参数对纳米棒的固有频率的影响;目的是为许多纳米技术应用的设计和优化目的提供有用的发现,例如纳米型,致动器,传感器,杆,纳米型和纳米结构的航空航天系统。

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