雷霖, 胡俊, 胡皓全. 求解各向异性介质涂覆的薄壳元-边界积分法[J]. 电波科学学报, 2013, 28(2): 249-254+277.
      引用本文: 雷霖, 胡俊, 胡皓全. 求解各向异性介质涂覆的薄壳元-边界积分法[J]. 电波科学学报, 2013, 28(2): 249-254+277.
      LEI Lin, HU Jun, HU Haoquan. Shell vector element and boundary integral method for solving anisotropic dielectric coating[J]. CHINESE JOURNAL OF RADIO SCIENCE, 2013, 28(2): 249-254+277.
      Citation: LEI Lin, HU Jun, HU Haoquan. Shell vector element and boundary integral method for solving anisotropic dielectric coating[J]. CHINESE JOURNAL OF RADIO SCIENCE, 2013, 28(2): 249-254+277.

      求解各向异性介质涂覆的薄壳元-边界积分法

      Shell vector element and boundary integral method for solving anisotropic dielectric coating

      • 摘要: 为了克服传统有限元-边界积分方法在分析薄涂敷目标时采用四面体单元离散导致未知量非常多及需要大量的计算机存储量的缺点,采用薄壳单元(SHELL)与边界积分方法相结合分析各向异性涂敷目标的电磁特性.薄壳单元可以大大减少未知量数目,并可将体积分转化为面积分,使计算量大为减少.用薄壳元-边界积分方法考察了不同厚度及媒质涂敷时对电磁散射特性的影响,证明了该方法是精确的,在减少未知量、存储量和计算时间上具有极大的优势.

         

        Abstract: To overcome the shortcomings of traditional finite element-boundary integral(FEBI) method in analyzing thin coating conductor that expensive computer storage space is needed for plenty of unknowns using tetrahedral elements, a hybrid shell vector element-boundary integral method is developed. The method can reduce the number of unknowns greatly, further simplify the computation of mass matrix in finite element method(FEM) through transforming volume integral into surface integral. The method is also employed for analyzing radar cross section with different thickness and materials of thin coating, which proves its accuracy and advantages in reducing the unknowns and storage and saving computational time.

         

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