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Spherical particles and voids effect on current and potential distribution in integrated circuit leads

机译:球形颗粒和空隙对集成电路引线中电流和电势分布的影响

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摘要

Relationships of resistance with a width of 0.1 mu m for different heights and currents at a given volt drop are plotted for a 0.2 mu m length smooth copper lead. The lead is specified to connect with the integrated circuit AD8622 with its I-sr = 0.350 mA to determine the volt drop = 0.2 mV. The total current is computed according to the total resistance of the lead for the different void radius at this volt drop. The current density value at the right boundary is determined by Ohm's law. After combining the integration of the total current as a prerequisite with the interpolation of current density values from the left, i.e. void edge to the right boundaries, their distribution is obtained, showing current crowding outside of their edges and a great resistance with the increase of their radius. The calculation errors for comparison with the Laplace equation are calculated, mainly located on the corners of void. The potential distribution can be obtained by multiplying sheet resistance to current density distribution. At last, the relationship between resistance, total current, current crowding and calculation errors with the different void radius and lead length are offered in several forms for use in the integrated circuit design.
机译:对于长度为0.2μm的光滑铜导线,绘制了不同高度下电阻与宽度为0.1μm的关系以及在给定的电压降下的电流。指定该引线与I-sr = 0.350 mA的集成电路AD8622连接,以确定电压降= 0.2 mV。根据在该伏特压降下不同空隙半径处的引线的总电阻来计算总电流。右边界处的当前密度值由欧姆定律确定。将总电流的积分作为先决条件与从左(即空边缘到右边界)的电流密度值的插值相结合后,便获得了它们的分布,表明电流拥挤在其边缘之外,并且随着电阻的增加而增大他们的半径。计算了与拉普拉斯方程比较的计算误差,该误差主要位于空隙的角上。可以通过将薄层电阻乘以电流密度分布来获得电势分布。最后,以几种形式提供了电阻,总电流,电流拥挤和具有不同空隙半径和引线长度的计算误差之间的关系,以用于集成电路设计。

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