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首页> 外文期刊>Composite Structures >Nonlinear frequency behaviour of magneto-electromechanical mass nanosensors using vibrating MEE nanoplates with multiple nanoparticles
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Nonlinear frequency behaviour of magneto-electromechanical mass nanosensors using vibrating MEE nanoplates with multiple nanoparticles

机译:用多种纳米粒子振动MEE纳米液相传磁体机械质谱的非线性频率特性

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摘要

Nanomechanical mass sensors are promising candidates for low-cost, rapid and sensitive detection of ultrasmall particles such as biomolecules, bacteria and pollutant objects. This advanced mass sensors function based on the change in the vibration behaviour due to the nanoparticle attachment. A nonlinear continuum formulation is developed in this analysis for the large-amplitude vibrations of magneto-electromechanical mass nanosensors. The strain gradient influence and the effect of the nonlocality of stress components are incorporated into the nonlinear analysis via a higher-order scale-dependent theory of elasticity. The nanomechanical sensor makes use of vibrating magneto-electro-elastic (MEE) nanoplates with several possible locations for trapping nanoparticles. The nonlinear equations of the nanosensor are obtained and solved using Hamilton's principle and perturbation technique, respectively. A verification study is performed by using available finite element results from the literature for graphene-based mechanical nanosensors. The nonlinear frequency shifts are obtained for different scale-dependent theories and various types of compatibility equations. The influences of the mass, position and number of nanoparticles on the frequency shift are studied considering the effects of stress nonlocality, strain gradient, mass moment of inertia, and geometrical nonlinearity.
机译:纳米机械质量传感器是具有低成本,快速敏感的超大颗粒的候选人,如生物分子,细菌和污染物物体。这种先进的质量传感器根据纳米粒子附着而基于振动行为的变化。在该分析中开发了非线性连续体制剂,用于磁机电质量纳米调传料的大幅度振动。应变梯度影响和应力组分非植物的效果通过高阶规模依赖性的弹性理论掺入非线性分析中。纳米力学传感器利用振动磁体 - 电弹性(MEE)纳米纳孔板,其具有用于捕获纳米颗粒的几个可能的位置。使用Hamilton的原理和扰动技术获得并解决纳米传感器的非线性方程。通过使用基于石墨烯的机械纳米传感器的文献的可用有限元件进行验证研究。获得非线性频率移位,用于不同尺度相关的理论和各种类型的兼容性方程。考虑应力下偏移,应变梯度,质量矩,惯性矩和几何非线性的影响,研究了质量,位置和纳米颗粒的数量对频移的影响。

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