二次多项式RSM有限元模拟中基于梯度的嵌套拉丁超立方体DOE

Wei Jin-wen, Cai Ganwei
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引用次数: 1

摘要

嵌套拉丁超立方体实验设计(DOE)涉及有限元模拟中至少一个低精度实验和一个高精度实验。如何将以往低精度实验的回归模型所包含的信息运用到高精度实验的设计中,需要深入研究,因为这些信息在均匀抽样的方法中可能被忽略,导致高精度实验的回归模型不精确。本文采用低精度实验回归模型的梯度作为被测对象信息分布的指标来调整高精度实验的DOE。从而在高精度实验中获得更多的目标信息,建立更精确的二次多项式响应面法(RSM)模型。
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A gradient-based nested Latin hypercube DOE for quadratic polynomials RSM in FEM simulation
A nested Latin hypercube DOE (Design Of Experiment) involves at least a low accuracy experiments and a high accuracy one in Finite Element Method (FEM) Simulation. How to use the information contained in the regression model of previous low accuracy experiments in the design of high accuracy one needs deeply study because such information may be ignored in evenly sampling method, leading to a imprecise regression model of high accuracy experiment. This paper employ the gradient of the regression model of low accuracy experiments as the index of the information distribution of tested object to adjust the DOE of high accuracy one. Thus more information of object can be obtained in those high accuracy experiments and a more precise quadratic polynomials RSM (Response Surface Method) model is built.
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