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Design of computer experiments applied to modeling of compliant mechanisms for real-time control

机译:计算机实验设计,用于对实时控制的顺应性机制进行建模

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This article discusses the use of design of computer experiments (DOCE) (i.e., experiments run with a computer model to find how a set of inputs affects a set of outputs) to obtain a force–displacement meta-model (i.e., a mathematical equation that summarizes and aids in analyzing the input–output data of a DOCE) of compliant mechanisms (CMs). The procedure discussed produces a force–displacement meta-model, or closed analytic vector function, that aims to control CMs in real-time. In our work, the factorial and space-filling DOCE meta-model of CMs is supported by finite element analysis (FEA). The protocol discussed is used to model the HexFlex mechanism functioning under quasi-static conditions. The HexFlex is a parallel CM for nano-manipulation that allows six degrees of freedom (x, y, z, θ x , θ y , θ z ) of its moving platform. In the multi-linear model fit of the HexFlex, the products or interactions proved to be negligible, yielding a linear model (i.e., linear in the inputs) for the operating range. The accuracy of the meta-model was calculated by conducting a set of computer experiments with random uniform distribution of the input forces. Three error criteria were recorded comparing the meta-model prediction with respect to the results of the FEA experiments by determining: (1) maximum of the absolute value of the error, (2) relative error, and (3) root mean square error. The maximum errors of our model are lower than high-precision manufacturing tolerances and are also lower than those reported by other researchers who have tried to fit meta-models to the HexFlex mechanism.
机译:本文讨论了计算机实验设计(DOCE)的使用(即,通过计算机模型进行的实验以发现一组输入如何影响一组输出),从而获得力-位移元模型(即数学方程式)它总结并有助于分析遵从机制(CM)的DOCE的输入输出数据。所讨论的过程将生成一个力-位移元模型或封闭的分析矢量函数,旨在实时控制CM。在我们的工作中,有限元分析(FEA)支持CM的阶乘和填充DOCE元模型。讨论的协议用于模拟在准静态条件下运行的HexFlex机制。 HexFlex是用于纳米操作的并行CM,它允许其移动平台具有六个自由度(x,y,z,θx,θy,θz)。在HexFlex的多线性模型拟合中,乘积或相互作用被证明可以忽略不计,从而得出了工作范围的线性模型(即输入中的线性)。元模型的准确性是通过对输入力进行随机均匀分布的一组计算机实验来计算的。通过确定以下因素,记录了三个误差标准,将它们与FEA实验结果相对于元模型预测进行了比较:(1)误差绝对值的最大值;(2)相对误差;(3)均方根误差。我们模型的最大误差低于高精度制造公差,也低于其他尝试将元模型拟合到HexFlex机制的研究人员的报告。

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