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二维FDTD法互连线分析的非均匀网格实现 被引量:1

2D Graded-Mesh FDTD Algorithm for Interconnects Analysis
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摘要 用二维时域有限差分法计算高速集成电路有耗互连线频变参数时,如采用均匀细网格划分整个仿真空间,微米级的互连线结构和趋肤深度会导致计算机内存空间占用太大,计算速度很低。基于此,该文提出一种结合理想电壁截断边界条件的渐变非均匀网格划分技术,其优点是简单方便,编程计算极易实现,并且可以在保证计算精度的前提下明显提高电磁仿真的效率。 The traditional FDTD discretization of Maxwell equations in which all cells are equal is proved not to be efficient in many cases. In order to conform to fine scale geometric details of interconnects without increasing the overall mesh size and without losing computational accuracy, graded mesh technique combined with perfectly electric conducting boundary in 2D FDTD algorithm is proposed in this paper. Numerical experiments verify its accuracy and efficiency.
作者 邵维 王秉中
出处 《电子科技大学学报》 EI CAS CSCD 北大核心 2003年第4期385-388,共4页 Journal of University of Electronic Science and Technology of China
基金 国家教育部基金资助项目 编号:20010614003
关键词 二维时域有限差分法 互连线 渐变非均匀网格 趋肤深度 D finite-difference time-domain algorithm interconnects graded mesh skin depth
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参考文献3

  • 1Yee K S. Numerical solution of initial boundary value problems involving Maxwell's equations in isotropic media[J].IEEE Trans. Antennas and Propagation, 1966, 14(3): 302-307.
  • 2Xiao S, Vahldieck R. An efficient 2-D FDTD algorithm using real variables[J]. IEEE Microwave Guided Wave Lett,1993, 3(5): 127-129.
  • 3Cangellaris A C. Numerical stability and numerical dispersion of a compact 2-D/FDTD method used for the dispersion analysis of waveguides[J]. IEEE Microwave Guided Wave Lett, 1993, 3(1): 3-5.

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