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Efficient inductance calculation in interconnect structures by applying the Monte Carlo method

机译:应用蒙特卡洛方法在互连结构中进行高效电感计算

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We present an advanced algorithm for an extraction tool to compute inductances of interconnect structures. As already pointed out [Proc. Third Int. Conf. Modeling Simul. Microsyst. (2000) 416] the pursued energy concept leads to a 6-fold integral which can also be evaluated by use of the Monte Carlo method. A classical implementation of the Monte Carlo method, where the whole geometry has to be hunted for an associated element loses efficiency. Our approach is applied without time consuming element location for the random point coordinates to compute this integral. The precalculated current density distribution is computed with the finite element method. Geometrical modeling is done with an unstructured tetrahedral mesh to gain high flexibility and to ensure a latter integration of the process flow. Hence, some simplifications compared to the real geometry, as other published approaches usually do implicitly, are not required.
机译:我们提出一种用于提取工具的高级算法,以计算互连结构的电感。如已经指出的[过程。第三国际Conf。建模Simul。微系统。 (2000)416]追求的能量概念导致6倍积分,也可以通过使用蒙特卡洛方法进行评估。蒙特卡洛方法的经典实现方式,必须为相关元素寻找整个几何,这会降低效率。我们的方法适用于无需花费时间的元素位置来计算随机点坐标的积分。预先计算出的电流密度分布通过有限元法计算。几何建模是使用非结构化的四面体网格进行的,以获取高度的灵活性并确保后续流程集成。因此,不需要像其他已公开的方法通常隐式地进行的与实际几何形状相比的一些简化。

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