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网格非正交性对水流场模拟的影响

Effect of grid nonorthogonality on water flow field simulation
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摘要 为减少在建立网格模型时出现的畸形网格单元导致的较大的计算误差,研究网格非正交性对水流场模拟的影响,建立多种正交性不同的四边形网格模型,设置边界并且施加激励进行水流场模拟实验,得到水流场特征值.依据真实水流场数据,对水流场流速矢量以及水位进行误差分析,得出水流场误差与网格非正交性具有正相关性.该研究可为流场模拟提供一定的参考. To reduce the larger calculation error resulting from some distorted grid units when establishing grid models,the effect of grid nonorthogonality on water flow field simulation is studied. Many kinds of quadrilateral grid models with different orthogonality are established. Through setting boundaries and applying excitation to conduct the flow field simulation experiment,the feature values of water flow field are obtained. The error analysis is made on the velocity vector and the water level of water flow field according to the real water flow field data. The positive correlation between the water flow field error and the grid nonorthogonality is got. The study can provide reference for flow field simulation.
出处 《上海海事大学学报》 北大核心 2015年第4期79-82,共4页 Journal of Shanghai Maritime University
基金 国家自然科学基金(51279099) 上海市自然科学基金(12ZR1412500)
关键词 有限元网格 非正交性 水流场 finite element grid nonorthogonality water flow field
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  • 1王群,李爱平,马淑梅.局部网格狭长三角形的品质改善及实现[J].同济大学学报(自然科学版),2004,32(11):1508-1511. 被引量:12
  • 2苏从勇,庄越挺,黄丽,吴飞.基于正交图像生成人脸模型的合成分析方法[J].浙江大学学报(工学版),2005,39(2):175-179. 被引量:11
  • 3李笑牛,袁克杰.一种三角形表面网格质量综合度量方法[J].大连民族学院学报,2005,7(5):36-38. 被引量:2
  • 4唐岩,罗世华,宋刚福,暴景阳,许军.潮流准调和分析的软件实现[J].海洋测绘,2006,26(2):34-36. 被引量:4
  • 5Ruppert J. A Delaunay refinement algorithm for quality 2-dimensional mesh generation [J]. Journal of Algorithm, 1995, 18(3): 458 585.
  • 6Jonathan Richard Shewchuk. A condition guaranteeing the existence of higher-dimensional constrained Delaunay triangulations [C]//Proceedings of the Fourth Annual Symposium on Computational Geometry, 1998 26-85.
  • 7Rivara MC, Hitschfeld N, Simpson B. Terminal-edges Delaunay (small-angle based) algorithm for the quality triangulation problem [J]. Computer Aided Design, 2001, 33(2): 263-277.
  • 8Leif Kobbelt, Swen Campagna, Jens Vorsatz, et al. Interactive multi-resolution modeling on arbitrary meshes[C]//Computer Graphics Proceedings, Annual Conference Series, ACM SIGGRAPH. Orlando, 1998: 105-114.
  • 9Hoppe H, DeRose T, Duchamp T, et al. Mesh optimization [J]. Computer Graphics, 1993, 27(1): 19-26.
  • 10Mallet J L. Discrete smooth interpolation in geometric modeling [J]. ACM-Transactions on Graphics, 1989, 8(2): 121-144.

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