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Evaluating parametric probability density functions for urban acoustic noise

机译:评估城市声噪声的参数概率密度函数

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This paper evaluates the suitability of three parametric probability density functions for characterizing urban acoustic noise. For that purpose, the sound levels in one-third-octave bands (6.3 Hz-20 kHz) were measured every 0.5 seconds for 5 minutes (for a total of 600 measurements) at 38 locations in Boston, USA. The probability density functions for this dataset were approximated using histograms and the log-normal, generalized gamma, and compound gamma distributions. Maximizing the log-likelihood for each distribution yielded their parameters. The suitability of each distribution was evaluated using the Kullback-Leibler divergence with the histogram approximation as the reference. Overall, the compound gamma distribution was the most accurate followed by the log-normal and then the generalized gamma distributions. Nonetheless, the simplicity of the two-parameter log-normal distribution might be preferred over the three-parameter compound gamma distribution in some applications. For the compound gamma distribution, the distributions of its parameters across all locations and frequencies were also approximated parametrically, which provided satisfactory agreement.
机译:本文评估了三个参数概率密度函数对表征城市声噪声的适用性。为此,在美国波士顿的38个地点,每0.5秒测量1分之三倍频程(6.3 Hz-20 kHz)的声级,持续5分钟(总共进行600次测量)。使用直方图和对数正态,广义伽玛和复合伽玛分布来近似此数据集的概率密度函数。最大化每个分布的对数似然率可得出其参数。使用Kullback-Leibler散度,以直方图近似值作为参考,评估每个分布的适用性。总体而言,复合伽玛分布是最准确的,其次是对数正态分布,然后是广义伽玛分布。但是,在某些应用中,两参数对数正态分布的简单性可能优于三参数复合伽马分布。对于复合伽玛分布,其参数在所有位置和频率上的分布也可以通过参数进行近似估计,这提供了令人满意的一致性。

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