杨红卫, 钟万勰, 隋允康. 精细积分算法在波导不连续性问题中的应用[J]. 北京工业大学学报, 2009, 35(4): 571-576.
    引用本文: 杨红卫, 钟万勰, 隋允康. 精细积分算法在波导不连续性问题中的应用[J]. 北京工业大学学报, 2009, 35(4): 571-576.
    YANG Hong-wei, ZHONG Wan-xie, SUI Yun-kang. Application of Precise Integration Algorithm in Waveguide Discontinuity Problems[J]. Journal of Beijing University of Technology, 2009, 35(4): 571-576.
    Citation: YANG Hong-wei, ZHONG Wan-xie, SUI Yun-kang. Application of Precise Integration Algorithm in Waveguide Discontinuity Problems[J]. Journal of Beijing University of Technology, 2009, 35(4): 571-576.

    精细积分算法在波导不连续性问题中的应用

    Application of Precise Integration Algorithm in Waveguide Discontinuity Problems

    • 摘要: 将不连续的波导视为沿纵向均匀的3个子结构,采用棱单元对波导的横截面进行离散,然后导向Hamilton体系,运用基于黎卡提微分方程的精细积分求出其出口刚度阵,再将区段拼装,从而对波导不连续性问题进行求解.由于只需对横截面进行离散,因而大大减少了计算量;同时由于运用精细积分求解方程组,其计算量不随纵向长度的增加而增加,因而可以将求解区域定在充分远以保证计算的精度.

       

      Abstract: Waveguide discontinuity problems are treated as three substructures which are homogeneous in the longitudinal direction.Transverse section is discretized by edge element.The export stiff matrices can be calculated by the precision integration based on Riccati equations in Hamilton system.The whole waveguide discontinuity problems can be solved by a combination of substructures.This method can deduce the dimension of the equations only because of transverse discretization.The calculation is independent of the increment of the longitudinal length because of precise integration. Thus the longitudinal length can be long enough to assure precision.

       

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