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基于OpenMP的二维非结构网格生成算法Delaunay并行实现 被引量:1

Parallelization of Delaunay 2D Unstructured Mesh Generation Algorithm Based on OpenMP
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摘要 在科学计算领域,网格生成的规模及其速度和质量已经成为制约求解速度和精度的瓶颈,快速生成高质量的网格在许多领域需求迫切。本文针对现代并行计算机多级体系结构,研究共享内存模型下的并行Delaunay网格生成算法,采用任务并行策略,通过OpenMP并行模型实现Delaunay算法的并行。实验表明,该并行算法和串行算法最终生成的网格在质量上的区别很小,而同时其网格生成效率也可以满足大规模网格生成的需求。 The problem on the scale and quality of generated meshes has become a bottleneck to achieve precision and performance in scientific and industrial computation. In many applications, fast generation of high quality mesh is of essential importance. In this paper, we present a parallel algorithm for Delaunay triangulation exploiting the locality and concurrency of the mesh generating operations. The algorithm employes a task-parallel strategy and is implemented using OpenMP. Experimental results indicate that the algorithm is efficient and capable of generating high quality meshes.
出处 《科研信息化技术与应用》 2012年第5期20-28,共9页 E-science Technology & Application
基金 国家自然科学基金(91130019) 国家高技术研究发展计划(863计划)(2012AA01A304)
关键词 网格生成 DELAUNAY算法 任务并行 Unstructured mesh generation Delaunay algorithm Task parallelization plan
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参考文献10

  • 1Peter Su, Robert L. Scot Drysdale. A Comparison of Sequential Delaunay Triangulation Algorithms[C] New York, USA:Proceedings of the Eleventh Annual Symposium on Computational Geometry, 1995:61-70.
  • 2J.Ruppert. A new and simple algorithm for quality 2-dimensional mesh generation[C].PA, USA: Proceedings of the 4th annual ACM-SIAM Symposium on Disccrete Algorithms, 1993:83-92.
  • 3http:Hwww.cs.cmu.edu/quake/Iriangle.html.
  • 4Adrian Bowyer. Computing Dirichlet Tessellations[J]. Computer Journal, 1981,24(2): 162-166.
  • 5Charles L.Lawson.Software for C1 Surface Interpola- tion[J]. Mathematical Software III, 1977: 161-194.
  • 6J.Shewchuk. Delaunay Refinement Mesh Generation[D] Ph.D. thesis, School of Computer Science, Carnegie Me- llon University, Pittsburgh, Pennsylvania, 1997.
  • 7Patrick M.Knupp. Algebraic Mesh Quality Metrics for Unstructured Initial Meshes[J].Finite Elements in Analysis and Design, 2003, 39(3):217-241.
  • 8Daniel A.Spielman, Shang-Hua Teng, Alper Ungor. Para- llel Delaunay Refinement Algorithms And Analyses[J]. International Journal of Computational Geometry andApplications, 2007, 17(1): 1-30.
  • 9Michael Luby. A Simple Parallel Algorithm for the Maxi- mal Independent Set Problem[J]. SIAM Journal of Compu- ting, 1986, 15(4):1036-1053.
  • 10J.Shewchuk. Delaunay Refinement Algorithms for Triangular Mesh Generation[J]. Computational Geometry: Theory and Applications, 2002, 22(1-3):21-74.

同被引文献17

  • 1宋超,关振群,顾元宪.二维自适应网格生成的改进AFT与背景网格法[J].计算力学学报,2005,22(6):694-699. 被引量:11
  • 2薛东川,王尚旭,焦淑静.起伏地表复杂介质波动方程有限元数值模拟方法[J].地球物理学进展,2007,22(2):522-529. 被引量:41
  • 3Jacobsen D W,Gunzburger M,Ringler T J,et al.Parallel algorithms for planar and spherical Delaunay construction with an application to centroidal Voronoi tessellations[J].Geosci Model Dev,2013,6(4):1353-1365.
  • 4Mcmotris H,Kallinderis Y.Octree-advancing front method for generation of unstructured surface and volume meshes[J].AIAA Journal,1997,35(6):976-954.
  • 5Du Q,Ju L,Gunzburger M.Adaptive finite element methods for elliptic PDE's based on conforming centroidal Voronoi Delaunay triangulations[J].SIAM J Sci Comput,2006,28(6):2023-2053.
  • 6Key K,Weiss C.Adaptive finite-element modeling using unstructured grids:The 2D magnetotelluric example[J]. Geophysics,2006,71(6):G291-G299.
  • 7LI Yuguo,Kerry K.2D marine controlled-source electromagnetic modeling.Part I:An adaptive finite-element algorithm[J].Geophysics,2007,72(2):WA51-WA62.
  • 8Lawson C L.Generation of a triangular grid with applications to contour plotting[C]//Technical Memorandum.California: Institute of Technology.Jet Pollution Laboratory,1972:299.
  • 9Remacle J F,Henrotte F,Carrier-Baudouin T,et al.A frontal delaunay quad mesh generator using the L00 norm[J]. International Journal for Numerical Methods in Engineering,2013,94(5):494-512.
  • 10Shewchuk J R.Delaunay refinement algorithms for triangular mesh generation[J].Computational Geometry:Theory and Applications,2002,22(1/2/3):21-74.

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