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Mesh Deformation Strategy Optimized by the Adjoint Method on Unstructured Meshes

机译:伴随法优化非结构化网格的网格变形策略

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摘要

An adjoint-based optimization procedure is proposed for improving the robustness and extending the range of linear-elasticity-based mesh deformation techniques. Using the values of the modulus of elasticity E defined in each mesh cell as the design variables, the procedure seeks to determine an optimum distribution of E throughout the mesh, to minimize a global objective function that reflects the skew ness or lack of quality of the deformed mesh. The technique is applied to highly stretched mixed element meshes in two and three dimensions on complex geometries and is shown to be capable of recovering a valid mesh in a small number of optimization cycles for cases in which the nonoptimized linear-elasticity approach fails. However, the solution of the optimization problem remains relatively costly in terms of CPU time, compared with a nonoptimized mesh deformation calculation, making this technique best suited for precomputing improved E distributions before the simulation or for use as a plug-in module to be invoked in cases in which the nonoptimized procedure fails.
机译:提出了一种基于伴随的优化程序,以提高鲁棒性并扩展基于线弹性的网格变形技术的范围。使用在每个网格单元中定义的弹性模量E的值作为设计变量,该过程试图确定E在整个网格中的最佳分布,以最小化反映目标网格的偏斜或缺乏质量的全局目标函数。变形的网格。该技术已应用于复杂几何结构上二维和三维的高拉伸混合单元网格,并且在非优化线性弹性方法失败的情况下,该技术能够在少量优化循环中恢复有效网格。但是,与非优化的网格变形计算相比,优化问题的解决方案在CPU时间方面仍然相对昂贵,这使得该技术最适合于在仿真之前预先计算改进的E分布,或用作要调用的插件模块。在非优化过程失败的情况下。

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