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首页> 外文期刊>Computational Mechanics: Solids, Fluids, Fracture Transport Phenomena and Variational Methods >Converting an unstructured quadrilateral/hexahedral mesh to a rational T-spline
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Converting an unstructured quadrilateral/hexahedral mesh to a rational T-spline

机译:将非结构化四边形/六面体网格转换为有理T样条

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This paper presents a novel method for converting any unstructured quadrilateral or hexahedral mesh to a generalized T-spline surface or solid T-spline, based on the rational T-spline basis functions. Our conversion algorithm consists of two stages: the topology stage and the geometry stage. In the topology stage, the input quadrilateral or hexahedral mesh is taken as the initial T-mesh. To construct a gap-free T-spline, templates are designed for each type of node and applied to elements in the input mesh. In the geometry stage, an efficient surface fitting technique is developed to improve the surface accuracy with sharp feature preservation. The constructed T-spline surface and solid T-spline interpolate every boundary node in the input mesh, with C ~2-continuity everywhere except the local region around irregular nodes. Finally, a Bézier extraction technique is developed and linear independence of the constructed T-splines is studied to facilitate T-spline based isogeometric analysis.
机译:本文提出了一种基于有理T样条基函数的将非结构化四边形或六面体网格转换为广义T样条曲面或实体T样条的新颖方法。我们的转换算法包括两个阶段:拓扑阶段和几何阶段。在拓扑阶段,将输入的四边形或六面体网格作为初始T网格。为了构建无间隙的T样条,针对每种类型的节点设计模板,并将其应用于输入网格中的元素。在几何阶段,开发了一种有效的表面拟合技术,可在保留清晰特征的同时提高表面精度。构造的T样条曲面和实心T样条对输入网格中的每个边界节点进行插值,除不规则节点周围的局部区域之外,各处C〜2连续。最后,开发了一种Bézier提取技术,并研究了所构造T样条的线性独立性,以促进基于T样条的等几何分析。

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