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首页> 外文期刊>Microsystem technologies >Comprehensive numerical modeling of the nonlinear structural behavior of MEMS/NEMS electrostatic actuators under the effect of the van der Waals forces
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Comprehensive numerical modeling of the nonlinear structural behavior of MEMS/NEMS electrostatic actuators under the effect of the van der Waals forces

机译:van der Waals力影响下MEMS / NEMS静电执行器非线性结构行为的综合数值模型

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The mechanical behavior of MEMS/NEMS based-actuators has been studied in this work while considering the effect of both electrostatic and van der Waals forces. The assumed structural model was constructed based on an Euler-Bernoulli beam continuous nonlinear model, where both the mid-plane stretching (geometric nonlinearity) and the electric fringing-fields effects have been taken into consideration. The nonlinear equation of motion of the actuator governing its static behavior has been derived. An original Galerkin expansion based reduced-order model has been developed to avoid problem arising from all the possible nonlinearities in the nonlinear differential equation. The obtained reduced-order model equations have been resolved mathematically using the so-called Newton-Raphson technique. The developed numerical method was shown to be powerful in examining the basic pull-in design parameters such as the electric load amplitude and the beam static deflection at the pull-in instability state. The model also proved its capability in capturing the effect of the actuator parameter on its detachment length due to the attractive van der Waals forces. Some of the obtained numerical outcomes have been compared with other numerical approaches such as finite-elements and finite-difference methods. The assessment revealed acceptable agreement among all assumed numerical techniques.
机译:在考虑静电和范德瓦尔斯力的效果的同时,在这项工作中研究了MEMS / NEMS基于致动器的力学行为。基于Euler-Bernoulli束连续非线性模型构建假设的结构模型,其中中间平面拉伸(几何非线性)和电流场效应都被考虑在考虑。推导了控制其静态行为的致动器的运动的非线性方程。已经开发了一种原始的Galerkin扩展的缩小阶模型,以避免非线性微分方程中所有可能的非线性引起的问题。使用所谓的牛顿Raphson技术在数学上解决了所获得的阶数模型方程。显示出开发的数值方法在检查诸如电负载幅度的基本拉动设计参数和拉伸稳定状态下的光束静偏转方面是强大的。由于有吸引力的范德沃尔斯力,该模型还证明了其在捕获执行器参数对其分离长度的影响的能力。已经将一些获得的数值结果与其他数值方法进行了比较,例如有限元和有限差异方法。评估显示所有假设的数值技术之间的可接受协议。

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