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Simplified treatment of the transconductance linearization problem employing any number of coupled differential pairs

机译:使用任何数量的耦合差分对的跨导线性化问题的简化处理

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This paper is a step toward a rigorous mathematical analysis of the transconductance linearization problem. Using the apparatus of approximation theory, we show that the transconductance linearization problem is a function approximation problem. We elaborate two separate methods for solving this problem: (i) Pade and (ii) Pade-type methods. Both methods are of the maximum flatness type because they are particular cases of the generalized Taylor series method. As a by-product of our mathematical analysis, we develop new linearization techniques. In particular, we show that maximum flatness can be derived by the Pade-type method by simply choosing distinct gate voltages. This characterizes new extensions of known design guidelines.
机译:本文是对跨导线性化问题严格数学分析的一步。使用近似理论的装置,我们表明跨导线性化问题是函数近似问题。我们详细阐述了解决此问题的两个单独方法:(i)展现和(ii)梯型型方法。两种方法都是最大的平坦度类型,因为它们是广义泰勒序列方法的特殊情况。作为我们数学分析的副产品,我们开发了新的线性化技术。特别地,我们表明,通过简单地选择不同的栅极电压,可以通过梯形型方法来源的最大平坦度。这表征了已知设计指南的新扩展。

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