带中点校正的A/D转换器

Y. Jenq
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引用次数: 2

摘要

模数转换器(ADC)在现代电子系统和仪器中得到了广泛的应用。多年来,基于IEEE标准1241(2001)、B.E. Peetz等人(1982)、J. Doernberg等人(1984)、G. Chiorboli等人(1996)和N. Giaquinto等人(1996),表征和改进adc的性能一直是一个活跃的研究领域。本文介绍了一种简单的算法,即中点校正算法,以提高具有非线性误差的ADC的信噪比(SNR)性能。应用中点校正算法后的残差均方误差(MSE)以封闭形式得到。本文还推导了ADC的残差均方误差与残差微分非线性(DNL)的归一化均方误差(MSE/sub DNL/)之间关系的近似方程。可以证明,MSE/ spl cong/ (q/sup 2//12)*(1+3*MSE/sub DNL/),其中q为理想ADC的量化步长。计算机仿真结果验证了理论结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A/D converters with midpoint correction
The analog to digital converter (ADC) has been widely used in modern electronic systems and instruments. Characterizing and improving the performances of ADCs has been an active research area for years based on IEEE Standard 1241 (2001), B.E. Peetz et al. (1982), J. Doernberg et al. (1984), G. Chiorboli et al. (1996) and N. Giaquinto et al. (1996). In this paper, we introduce a simple algorithm, namely, the midpoint correction algorithm, to improve the signal to noise ratio (SNR) performance of an ADC with nonlinearity errors. The residual mean square error (MSE) after the application of the midpoint correction algorithm is obtained in closed form. An approximate equation governing the relationship between the residual mean square error of an ADC and the normalized mean square error (MSE/sub DNL/) of the residual differential nonlinearity (DNL) is also derived. It can be shown that MSE /spl cong/ (q/sup 2//12)*(1+3*MSE/sub DNL/), where q is the quantization step-size of an ideal ADC. Computer simulation results are also presented to validate the theoretical results.
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