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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Capacitance computations in a multilayered dielectric medium using closed-form spatial Green's functions
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Capacitance computations in a multilayered dielectric medium using closed-form spatial Green's functions

机译:使用封闭形式的空间格林函数在多层介电介质中进行电容计算

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An efficient method to compute the 2-D and 3-D capacitance matrices of multiconductor interconnects in a multilayered dielectric medium is presented. The method is based on an integral equation approach and assumes the quasi-static condition. It is applicable to conductors of arbitrary polygonal shape embedded in a multilayered dielectric medium with possible ground planes on the top or bottom of the dielectric layers. The computation time required to evaluate the space-domain Green's function for the multilayered medium, which involves an infinite summation, has been greatly reduced by obtaining a closed-form expression, which is derived by approximating the Green's function using a finite number of images in the spectral domain. Then the corresponding space-domain Green's functions are obtained using the proper closed-form integrations. In both 2-D and 3-D cases, the unknown surface charge density is represented by pulse basis functions, and the delta testing function (point matching) is used to solve the integral equation. The elements of the resulting matrix are computed using the closed-form formulation, avoiding any numerical integration. The presented method is compared with other published results and showed good agreement. Finally, the equivalent microstrip crossover capacitance is computed to illustrate the use of a combination of 2-D and 3-D Green's functions.
机译:提出了一种计算多层介电介质中多导体互连的2-D和3-D电容矩阵的有效方法。该方法基于积分方程方法,并假定为准静态条件。它适用于嵌入多层电介质中的任意多边形的导体,在电介质层的顶部或底部具有可能的接地平面。通过获得一个封闭形式的表达式,可以大大减少评估多层介质的空域格林函数所需的计算时间,该表达式通过使用有限数量的图像近似格林函数来得出。光谱域。然后,使用适当的闭式积分获得相应的空域格林函数。在2-D和3-D情况下,未知的表面电荷密度都由脉冲基函数表示,并且使用增量测试函数(点匹配)来求解积分方程。所得矩阵的元素使用封闭形式公式计算,避免了任何数值积分。将该方法与其他已发表的结果进行了比较,并显示出良好的一致性。最后,计算了等效的微带交叉电容,以说明结合使用2-D和3-D Green函数。

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