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Topology optimization under design-dependent loads with the parameterized level-set method based on radial-basis functions

机译:基于径向基函数的参数化级别方法,设计依赖性负载下的拓扑优化

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Based on the parameterized level-set method using radial basis functions, a topology optimization method is proposed that can account for design-dependent loads. First, a mathematical model of the optimization problem is established with the structural compliance minimization as the objective function and the structural volume fraction as the design constraint. By converting the line integrals into volume integrals, the design-dependent loads imposed on the structure outline described by the zero-level set are converted, and a relatively easy boundary detection method is used. Subsequently, an updating strategy of the Lagrange multiplier is proposed to make the transition of the objective function smooth during the convergence process. Finally, the effectiveness and efficiency of the proposed optimization method in solving design-dependent load problems can be shown through several classic numerical examples. (C) 2020 Elsevier B.V. All rights reserved.
机译:基于使用径向基函数的参数化级别的方法,提出了一种可以解释设计依赖性负载的拓扑优化方法。首先,利用结构顺从最小化作为目标函数和结构体积分数来建立优化问题的数学模型作为设计约束。通过将线路转换为卷积分,转换了零电平集描述的结构轮廓上施加的设计依赖性负载,并且使用相对容易的边界检测方法。随后,提出了一种更新的拉格朗日乘数策略,以使客观函数在收敛过程中平滑过渡。最后,可以通过若干经典的数值示例来示出所提出的优化方法在解决设计依赖性负载问题中的有效性和效率。 (c)2020 Elsevier B.v.保留所有权利。

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