Approximation and analysis of transient responses of a reverberation chamber by pulsed excitation

IF 0.6 Q4 ENGINEERING, ELECTRICAL & ELECTRONIC
Konstantin Pasche, Fabian Ossevorth, R. Jacobs
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引用次数: 3

Abstract

Reverberation chambers show transient behaviour when excited with a pulsed signal. The field intensities can in this case be significantly higher than in steady state, which implies that a transient field can exceed predefined limits and render test results uncertain. Effects of excessive field intensities of short duration may get covered and not be observable in a statistical analysis of the field characteristics. In order to ensure that the signal reaches steady state, the duration of the pulse used to excite the chamber needs to be longer than the time constant of the chamber. Initial computations have shown that the pulse width should be about twice as long as the time constant of the chamber to ensure that steady state is reached. The signal is sampled in the time domain with a sampling frequency according to the Nyquist theorem. The bandwidth of the input signal is determined using spectral analysis. For a fixed stirrer position, the reverberation chamber, wires, connectors, and antennas can jointly be considered as a linear time-invariant system. In this article, a procedure will be presented to extract characteristic signal properties such as rise-time, transient overshoot and the mean value in steady state from the system response. The signal properties are determined by first computing the envelope of the sampled data using a Hilbert transform. Subsequent noise reduction is achieved applying a Savitzky–Golay filter. The point where steady state is reached is then computed from the slope of the envelope by utilising a cumulative histogram. The spectral analysis is not suitable to examine the transient behaviour and determine the time constants of the system. These constants are computed applying the method of Prony, which is based on the estimation of a number of parameters in a sum of exponential functions. An alternative to the Prony Method is the Time-Domain Vector-Fit method. In contrast to the first mentioned variant, it is now also possible to determine the transfer function of the overall RC system. Differences and advantages of the methods will be discussed.
脉冲激励下混响室瞬态响应的逼近与分析
当脉冲信号激发时,混响室表现出瞬态行为。在这种情况下,场强可能明显高于稳态,这意味着瞬态场可能超过预定义的限制,并使测试结果不确定。在场强特征的统计分析中,持续时间短的场强过大的影响可能会被掩盖,而不能被观察到。为了保证信号达到稳态,用于激励腔室的脉冲持续时间需要长于腔室的时间常数。初步计算表明,脉冲宽度应该是腔室时间常数的两倍左右,以确保达到稳态。根据奈奎斯特定理的采样频率,在时域对信号进行采样。输入信号的带宽是用频谱分析确定的。在搅拌位置固定的情况下,混响室、导线、连接器和天线可以看作是一个线性定常系统。本文提出了一种从系统响应中提取上升时间、瞬态超调和稳态均值等特征信号特性的方法。首先用希尔伯特变换计算采样数据的包络来确定信号的性质。随后采用Savitzky-Golay滤波器实现降噪。然后利用累积直方图从包络线的斜率计算达到稳态的点。光谱分析不适用于检测系统的瞬态特性和确定系统的时间常数。这些常数是应用proony方法计算的,该方法基于对指数函数和中的一些参数的估计。一种替代proony方法的方法是时域矢量拟合方法。与第一个提到的变体相比,现在也可以确定整个RC系统的传递函数。本文将讨论这些方法的差异和优点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Advances in Radio Science
Advances in Radio Science ENGINEERING, ELECTRICAL & ELECTRONIC-
CiteScore
0.90
自引率
0.00%
发文量
3
审稿时长
45 weeks
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