具有多个复极点的低通传递函数系统的实时数字信号恢复

Jhinhwan Lee
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摘要

为了解决具有多个复杂极点的线性低通传输特性的许多物理和电气系统的波形失真和信号延迟问题,提出了一种基于通用数字信号处理(DSP)的从失真输出波形中实时恢复原始源波形的方法。从具有实值系数的任意分母多项式的多极低通传递函数的卷积核表示中可以看出,即使某些或所有极点是复杂的,使用特定的移动平均算法仅进行实值DSP计算也可以准确地实时恢复源波形。所提出的数字信号恢复方法具有直流精度,且不受初始条件、瞬态信号和谐振幅度增强的影响。这种方法可以应用于大多数工作在频率响应极限附近或谐振频率附近的传感器和放大器,以准确地反卷积多极特性,并提高数据采集系统和数字反馈控制系统的整体性能。
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Real-Time Digital Signal Recovery for a Low-Pass Transfer Function System with Multiple Complex Poles
In order to solve the problems of waveform distortion and signal delay by many physical and electrical systems with linear low-pass transfer characteristics with multiple complex poles, a general digital-signal-processing (DSP)-based method of real-time recovery of the original source waveform from the distorted output waveform is proposed. From the convolution kernel representation of a multiple-pole low-pass transfer function with an arbitrary denominator polynomial with real valued coefficients, it is shown that the source waveform can be accurately recovered in real time using a particular moving average algorithm with real-valued DSP computations only, even though some or all of the poles are complex. The proposed digital signal recovery method is DC-accurate and unaffected by initial conditions, transient signals, and resonant amplitude enhancement. This method can be applied to most sensors and amplifiers operating close to their frequency response limits or around their resonance frequencies to accurately deconvolute the multiple-pole characteristics and to improve the overall performances of data acquisition systems and digital feedback control systems.
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