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基于C^1连续的NURBS边界Gregory曲面片实现曲面拼接 被引量:1
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作者 贾超 聂绍珉 陈飞 《计算机工程与应用》 CSCD 北大核心 2005年第14期37-39,56,共4页
该文通过使用C1连续的NUR BS边界Gregory(N BG)曲面片进行插值,实现曲面拼接,使得在曲面连接处达到G1连续。实现了插值曲面的高阶连续,解决了用平滑的NUR BS曲面对曲线网格区域进行插值这一难以实现的问题,使用户在设计曲线网格时,只需... 该文通过使用C1连续的NUR BS边界Gregory(N BG)曲面片进行插值,实现曲面拼接,使得在曲面连接处达到G1连续。实现了插值曲面的高阶连续,解决了用平滑的NUR BS曲面对曲线网格区域进行插值这一难以实现的问题,使用户在设计曲线网格时,只需考虑形状设计而不必关心曲线的类型及插值到曲线网格区域的曲面方程。 展开更多
关键词 NBg曲面片 网格插值 跨界导矢 c^1连续 g^1连续
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Parameterization Transfer for a Planar Computational Domain in Isogeometric Analysis 被引量:1
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作者 Jinlan Xu Shuxin Xiao +1 位作者 Gang Xu Renshu Gu 《Computer Modeling in Engineering & Sciences》 SCIE EI 2023年第11期1957-1973,共17页
In this paper,we propose a parameterization transfer algorithm for planar domains bounded by B-spline curves,where the shapes of the planar domains are similar.The domain geometries are considered to be similar if the... In this paper,we propose a parameterization transfer algorithm for planar domains bounded by B-spline curves,where the shapes of the planar domains are similar.The domain geometries are considered to be similar if their simplified skeletons have the same structures.One domain we call source domain,and it is parameterized using multi-patch B-spline surfaces.The resulting parameterization is C1 continuous in the regular region and G1 continuous around singular points regardless of whether the parameterization of the source domain is C1/G1 continuous or not.In this algorithm,boundary control points of the source domain are extracted from its parameterization as sequential points,and we establish a correspondence between sequential boundary control points of the source domain and the target boundary through discrete sampling and fitting.Transfer of the parametrization satisfies C1/G1 continuity under discrete harmonic mapping with continuous constraints.The new algorithm has a lower calculation cost than a decomposition-based parameterization with a high-quality parameterization result.We demonstrate that the result of the parameterization transfer in this paper can be applied in isogeometric analysis.Moreover,because of the consistency of the parameterization for the two models,this method can be applied in many other geometry processing algorithms,such as morphing and deformation. 展开更多
关键词 Isogeometric analysis parameterization transfer discrete harmonic mapping c1/g1 continuity
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