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Geometrically constrained isogeometric parameterizedlevel-set based topology optimization via trimmed elements

机译:通过修整元素的几何约束等几何参数化水平集拓扑优化

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摘要

In this paper, an approach based on the fastpoint-in-polygon (PIP) algorithm and trimmed elements isproposed for isogeometric topology optimization (TO)with arbitrary geometric constraints. The isogeometricparameterized level-set-based TO method, which directlyuses the non-uniform rational basis splines (NURBS) forboth level set function (LSF) parameterization andobjective function calculation, provides higher accuracyand efficiency than previous methods. The integration oftrimmed elements is completed by the efficient quadraturerole that can design the quadrature points and weights forarbitrary geometric shape. Numerical examples demon-strate the efficiency and flexibility of the method.
机译:提出了一种基于多边形快速点算法和修剪元素的方法,用于任意几何约束的等几何拓扑优化(TO)。基于等几何参数化水平集的TO方法直接将非均匀有理基础样条(NURBS)用于水平集函数(LSF)的参数化和目标函数的计算,比以前的方法具有更高的准确性和效率。修剪元素的集成由高效的正交角色完成,该角色可以设计任意几何形状的正交点和权重。数值例子证明了该方法的效率和灵活性。

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