Fast parameters extraction of multilayer and multiconductor interconnects using geometry independent measured equation of invariance

W. Hong, W. Sun, W. Wei-Ming Dai
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引用次数: 23

Abstract

Measured Equation of Invariance (MEI) is a new concept in computational electromagnetics. It has been demonstrated that the MEI is such an efficient boundary truncation technique that the meshes can be terminated very close to the object and still strictly preserves the sparsity of the FD equations. Therefore, the final system matrix encountered by MEI is a sparse matrix with size similar to that of integral equation methods. However, complicated Green's function and disagreeable Sommerfeld integrals make the traditional MEI very difficult, if not impossible, to be applied to analyze multilayer and multiconductor interconnects. In this paper, we propose the Geometry Independent MEI (GIMEI) which substantially improved the original MEI method. We use GIMEI for capacitance extraction of general two-dimension VLSI multilayer and multiconductor interconnect. Numerical results are in good agreement with various published data. We also include a simple three-dimensional example and compared GIMEI with FASTCAP from MIT. The accuracy is maintained while GIMEI care generally an order of magnitude faster than FASTCAP with much less memory usage.
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利用几何无关不变性测量方程快速提取多层和多导体互连参数
测量不变性方程(MEI)是计算电磁学中的一个新概念。已经证明,MEI是一种有效的边界截断技术,可以在非常接近目标的地方终止网格,并且仍然严格保持FD方程的稀疏性。因此,MEI最终遇到的系统矩阵是一个大小与积分方程方法相似的稀疏矩阵。然而,复杂的格林函数和令人不快的Sommerfeld积分使得传统的MEI很难甚至不可能应用于分析多层和多导体互连。在本文中,我们提出了几何无关MEI (GIMEI)方法,它大大改进了原始MEI方法。我们使用GIMEI对一般二维VLSI多层和多导体互连进行电容提取。数值结果与各种已发表的数据吻合较好。我们还提供了一个简单的三维例子,并将GIMEI与麻省理工学院的FASTCAP进行了比较。在保持精度的同时,GIMEI通常比FASTCAP快一个数量级,并且内存使用少得多。
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