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A framework for parametric design optimization using isogeometric analysis

机译:使用等几何分析进行参数设计优化的框架

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Isogeometric analysis (IGA) fundamentally seeks to bridge the gap between engineering design and high-fidelity computational analysis by using spline functions as finite element bases. However, additional computational design paradigms must be taken into consideration to ensure that designers can take full advantage of IGA, especially within the context of design optimization. In this work, we propose a novel approach that employs IGA methodologies while still rigorously abiding by the paradigms of advanced design parameterization, analysis model validity, and interactivity. The entire design lifecycle utilizes a consistent geometry description and is contained within a single platform. Because of this unified workflow, iterative design optimization can be naturally integrated. The proposed methodology is demonstrated through an IGA-based parametric design optimization framework implemented using the Grasshopper algorithmic modeling interface for Rhinoceros 3D. The framework is capable of performing IGA-based design optimization of realistic engineering structures that are practically constructed through the use of complex geometric operations. We demonstrate the framework's effectiveness on both an internally pressurized tube and a wind turbine blade, highlighting its applicability across a spectrum of design complexity. In addition to inherently featuring the advantageous characteristics of IGA, the seamless nature of the workflow instantiated in this framework diminishes the obstacles traditionally encountered when performing finite-element-analysis-based design optimization. (C) 2016 Elsevier B.V. All rights reserved.
机译:等几何分析(IGA)从根本上试图通过将样条函数用作有限元基础来弥合工程设计与高保真计算分析之间的差距。但是,必须考虑其他计算设计范例,以确保设计人员可以充分利用IGA,尤其是在设计优化的情况下。在这项工作中,我们提出了一种采用IGA方法的新方法,同时仍然严格遵守高级设计参数化,分析模型有效性和交互性的范式。整个设计生命周期利用一致的几何描述,并包含在单个平台中。由于这种统一的工作流程,因此可以自然地集成迭代设计优化。通过基于IGA的参数设计优化框架来演示该方法,该框架使用针对Rhinoceros 3D的Grasshopper算法建模接口实现。该框架能够对现实的工程结构进行基于IGA的设计优化,而实际的工程结构实际上是通过使用复杂的几何运算来构造的。我们展示了该框架在内部加压管和风力涡轮机叶片上的有效性,突出了其在各种设计复杂性中的适用性。除了固有地具有IGA的有利特性外,在此框架中实例化的工作流的无缝性质还减少了在执行基于有限元分析的设计优化时传统遇到的障碍。 (C)2016 Elsevier B.V.保留所有权利。

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