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Shape Continuum Sensitivity Analysis using ASTROS and CAPS

机译:使用ASTROS和CAPS进行形状连续谱敏感性分析

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Continuum Sensitivity Analysis (CSA) is an analytic method that may compute derivatives with respective to shape variables, which may be formulated in fundamentally different ways. The boundary velocity formulation of CSA presented here enables an element-agnostic implementation that hinges upon post-processing of output from the analysis solver using a nonintrusive spatial gradient reconstruction (SGR) technique. SGR has been implemented as a module in the Automated Structural Optimization System (ASTROS). SGR provides the spatial derivatives used in conjunction with geometric sensitivity, also known as the design velocity, to form the convective term of CSA boundary conditions. The Computational Aircraft Prototype Syntheses (CAPS) program represents parametric associative geometry of solids and surfaces that conveniently provides the geometric sensitivity essential to forming the CSA boundary conditions. A procedure is described here that uses CAPS to provide the surface geometry, geometric sensitivity, and mesh of a finite element model for which ASTROS is used to perform SGR of the structural analysis output and then perform CSA. Results from a simple beam bending model in two- and three-dimensional space verify, against an analytic solution, the implementation of shape CSA using ASTROS and CAPS.
机译:连续敏感度分析(CSA)是一种分析方法,可以计算形状变量所对应的导数,这些变量可以用根本不同的方式来表示。此处介绍的CSA的边界速度公式化实现了元素不可知的实现,该实现依赖于使用非侵入性空间梯度重构(SGR)技术对分析求解器的输出进行后处理。 SGR已作为自动结构优化系统(ASTROS)中的模块实施。 SGR提供了与几何灵敏度(也称为设计速度)结合使用的空间导数,以形成CSA边界条件的对流项。计算飞机原型合成(CAPS)程序表示固体和曲面的参数关联几何,可方便地提供形成CSA边界条件必不可少的几何灵敏度。此处描述了使用CAPS提供有限元模型的表面几何形状,几何敏感性和网格的过程,为此,ASTROS用于执行结构分析输出的SGR,然后执行CSA。通过二维和三维空间中的简单梁弯曲模型得出的结果,相对于解析解决方案,验证了使用ASTROS和CAPS实施形状CSA的结果。

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