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Delaunay meshing applications

机译:Delaunay网格划分应用

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摘要

We present concepts and results from the implementation of a free, universal and self-adaptive mesher. The interface with a CAD software and a finite elements solver enables the integration of different calculation steps : geometry definition, meshing, optimization... Thus the designer can integrate both geometry and behavior of the studied part. Based on a unique core able to mesh 2D, 2.SD and 3D objects, the mesher generates Delaunay meshes, integrating frontiers respect and local and global refinements. These refinements are computed after a finite elements calculus, in regard of the results of the solver. This allows us to mesh composites objects (multi-layers by example), variable geometry objects (objects time variations by example), without computing again the whole mesh. Multi-dimensional objects (i.e. object with different dimension components) are also meshed, and we use a new method based on different features of the mesher to compute this. The optimization is also a feature of the mesher, taking into account coast efficiency, mechanical or thermical constraints distribution and shape optimization by adding or removing material, during the design of the part.
机译:我们介绍了实现自由,通用和自适应网格划分器的概念和结果。带有CAD软件和有限元求解器的界面可以集成不同的计算步骤:几何定义,网格划分,优化...,因此设计人员可以集成研究零件的几何和行为。网格器基于能够对2D,2.SD和3D对象进行网格化的独特核心,生成Delaunay网格,将边界方面以及局部和全局优化集成在一起。考虑到求解器的结果,这些改进是在有限元演算之后进行的。这使我们可以对复合对象(例如多层),可变几何对象(例如对象时间变化)进行网格划分,而无需再次计算整个网格。多维对象(即具有不同维分量的对象)也被网格化,我们使用基于网格器不同特征的新方法来进行计算。优化也是网格划分器的一项功能,在零件设计过程中考虑了滑行效率,机械或热约束分布以及通过添加或移除材料而优化形状的问题。

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