Enhanced prediction of energy losses during adiabatic charging [CMOS circuit]

A. Schlaffer, J. Nossek
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Abstract

Since its more general introduction, adiabatic charging has been considered to have a more or less unlimited potential to reduce the power consumption of a CMOS circuit. The prediction was that when reducing operation speed the power consumption could be decreased unlimited, in extreme down to zero. However, if static losses are considered, too, a limit for the achievable minimum power consumption occurs, stating an optimum charging time with minimal power consumption, that is different from infinity, in opposition to the well known considerations used up to now. A linear network model giving the reason for such losses is introduced in this paper, together with a closed formula for the prediction of the power consumption of such a circuit. From this formula the optimum charging time and minimal power consumption can be derived, in closed form, too. Further it is shown, that for such circuits with static losses the well-known linear charging ramps do no longer form the optimal waveform for charging with low losses. These waveforms can be derived by variational calculus. By comparing the predicted energy losses to simulation results gained by using the models of a standard CMOS process, it is shown that the linear model holds in the interesting range of charging times, giving a rather precise description.
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绝热充电过程中能量损失的增强预测[CMOS电路]
由于其更普遍的介绍,绝热充电已被认为具有或多或少无限的潜力,以减少CMOS电路的功耗。预测是,当降低运行速度时,功耗可以无限降低,在极端情况下可以降低到零。然而,如果也考虑静态损耗,则会出现可实现的最小功耗限制,即以最小功耗表示最佳充电时间,这与目前使用的众所周知的考虑相反。本文介绍了一个线性网络模型,给出了产生这种损耗的原因,并给出了预测这种电路功耗的封闭公式。由该公式可以导出最佳充电时间和最小功耗的封闭形式。进一步表明,对于这种具有静态损耗的电路,众所周知的线性充电坡道不再形成低损耗充电的最佳波形。这些波形可以用变分微积分推导出来。通过将预测的能量损失与使用标准CMOS工艺模型的仿真结果进行比较,表明线性模型在充电时间的有趣范围内成立,给出了相当精确的描述。
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