Abstract

The difference between the exact power passing through the measurement surface and the sound power estimated from a finite number of sound intensity measurements is defined as the estimation error. Based on the expression of the error derived in a previous paper [M. Q. Wu and M. J. Crocker, Proc. INTER-NOISE 86, 1129 (1986)], the statistical properties of the error were studied and frequency histograms of it were drawn for the cases where the sound source was assumed to be a point monopole with random locations over the source surface and the measurement surface was a 1-square-meter square parallel to the source surface. It is found that if the measurement distance is 0.3 m and if four sound intensities are measured over the measurement surface, then for 89% confidence the estimation error will be less than 0.9 dB. If the measurement distance is increased to 0.5 m, then for 99% confidence the estimation error will be less than 0.5 dB. Some estimation of the necessary number of sound intensity measurements for a given error limit has also been conducted.

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