基于参数化体积参数模型的等几何尺寸优化设计

IF 4.3 3区 材料科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC ACS Applied Electronic Materials Pub Date : 2024-01-06 DOI:10.1016/j.cad.2023.103672
Long Chen , Lele Zhang , Yanan Wu , Gang Xu , Baotong Li
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引用次数: 0

摘要

传统的结构优化设计方法以有限元分析(FEA)为基础,在结构设计过程中难以构建设计参数与设计目标参数之间的直接关系。有限元分析方法在设计过程中需要在设计模型和分析或优化模型之间来回转换模型。这是一项繁琐耗时的工作,而且还会影响分析精度。我们提出了一种集成设计方法,利用体积参数化和等几何分析(IGA)的优势,在统一设计模型、分析模型和优化模型的基础上,实现设计、模拟和优化过程的无缝集成。首先输入尺寸参数作为高层参数,然后通过分层映射获得中间参数。在这些参数的基础上,逐步构建由特征点、特征曲线和特征曲面乃至特征体积组成的语义特征框架。通过提取路径和断面,生成几何特征框架。通过体积参数映射,对路径和截面进行分割,形成体积参数子块。这些子块合并成一个整体的体参数模型,可用于 IGA 和尺寸驱动变形。基于体积参数模型,设计目标参数和尺寸设计参数之间建立了数学关系。通过该数学关系,得出了用于灵敏度分析的灵敏度方程。最后,等几何尺寸优化过程就完成了。这样,几何建模、性能分析和结构优化等设计过程就实现了一体化。以最大刚度和最小应力为尺寸优化目标,综合设计实例分为四组,包括单一尺寸优化、多尺寸非耦合优化、多尺寸耦合优化和复杂机械结构优化。优化结果证明了我们的方法是有效的,并且可以应用于复杂的机械零件。设计结果无需重构,从而实现了机械结构的集成优化设计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Isogeometric Size Optimization Design Based on Parameterized Volume Parametric Models

Traditional structural optimization design methods are based on the finite element analysis(FEA), which makes it difficult to construct a direct relationship between the design parameters and the design objective parameters in the structural design process. The FEA method needs to convert the models back and forth between the design model and the analysis or optimization model during the design process. It is a cumbersome and time-consuming work and also affects the analysis accuracy. We propose an integrated design method that seamlessly integrates process of design, simulation and optimization based on uniformity of design models, analysis models and optimization models by benefiting the advantages of volume parameterization and isogeometric analysis(IGA). The size parameters are input as high-level parameters, then the middle parameters are obtained through hierarchical mapping. Based on these parameters, the semantic feature framework composes of feature points, feature curves and feature surfaces and even feature volume is gradually constructed. By extracting paths and sections, the geometric feature framework is generated. The paths and sections are segmented to form the volume parametric sub-patches through volume parametric mapping. These sub-patches are merged into a whole volume parametric model that can be used for IGA and size driven deformation. Based on volume parametric model, a mathematical relationship is constructed between the design objective parameters and the size design parameters. Through the mathematical relationship, the sensitivity equations are derived for sensitivity analysis. Finally, an isogeometric size optimization process is complete. Thus, an integration of design process including geometric modeling, performance analysis, and structural optimization is achieved. Taking the maximum stiffness and the minimum stress as the size optimization objectives, the integrated design examples fall into four groups including single size optimization, multi sizes non-coupled optimization, multi sizes coupled optimization, and complex mechanical structure optimization. The optimization results prove that our method is effective, and it can be applied on complex mechanical parts. The designed results do not require reconstruction, thus achieving the integrated and optimized design of mechanical structures.

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CiteScore
7.20
自引率
4.30%
发文量
567
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