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首页> 外文期刊>Analytical chemistry >Practical Methods for Noise Removal: Applications to Spikes, Nonstationary Quasi-Periodic Noise, and Baseline Drift
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Practical Methods for Noise Removal: Applications to Spikes, Nonstationary Quasi-Periodic Noise, and Baseline Drift

机译:实用的噪声消除方法:应用于尖峰,非平稳准周期性噪声和基线漂移

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摘要

A new approach to signal processing of analytical time-domain data is presented. It consists in identifying the types of noise, characterizing them, and subsequently subtracting them from the otherwise unprocessed data set. The algorithms have been successfully applied to three classes of noise commonly found in analytical signals: spikes, ripples, and baseline drift. Traditional filters have been used as an intermediary step to detect and remove spikes in the signal with 96.8percent success. Adaptive ensemble average subtraction has been developed to remove nonstationary ripples that have similar time scales as the signal of interest. This method increased the signal-to-noise ratio by up to 250percent and led to minimal distortion of the signal, unlike conventional Fourier filters. Finally the removal of baseline drift has been achieved by subtraction of a mathematical model for the baseline. These three methods are generic, computationally fast, and applicable to a wide range of analytical techniques. Full Matlab codes and examples are included as Supporting Information.
机译:提出了一种分析时域数据信号处理的新方法。它包括识别噪声的类型,对其进行表征,然后从未经处理的数据集中减去它们。该算法已成功应用于分析信号中常见的三类噪声:尖峰,波动和基线漂移。传统的过滤器已被用作检测和消除信号尖峰的中间步骤,成功率为96.8%。已经开发了自适应集成平均减法,以消除时间尺度与目标信号相似的非平稳脉动。与传统的傅立叶滤波器不同,此方法将信噪比提高了250%,并导致信号失真最小。最后,通过减去基线的数学模型已实现基线漂移的消除。这三种方法通用,计算速度快,并且适用于多种分析技术。完整的Matlab代码和示例包含在支持信息中。

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