2014
DOI: 10.1109/temc.2014.2305845
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Variability and Confidence Intervals of the Power Measured in a Reverberation Chamber

Abstract: International audienceThe relative variance (or variability) of the average power measured in a reverberation chamber is derived. It is found to be a function of the average number of modes overlapping in the average modal bandwidth found at the working frequency. The model can predict the average-power variance from under- to over-moded regimes. Good agreement with experimental and simulation data is obtained. Confidence intervals of the estimate of the average-power variability are computed for different cha… Show more

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Cited by 6 publications
(7 citation statements)
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References 7 publications
(15 reference statements)
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“…In order to answer this question, two points should be considered: the random nature of W (ν) and the fact that, in case of harmonic excitations, an RC is typically operated jointly with a stirring technique. The assumption of an overmoded RC, as defined in [10], implies that W (ν) is bound to follow an exponential probability law [11], [12]. As a result, η CW , when computed for a single realization, is widely dispersed around its mean value: e.g., η CW / η CW ∈ (0.05, 3.00) with 90 % probability.…”
Section: Power Gainmentioning
confidence: 99%
“…In order to answer this question, two points should be considered: the random nature of W (ν) and the fact that, in case of harmonic excitations, an RC is typically operated jointly with a stirring technique. The assumption of an overmoded RC, as defined in [10], implies that W (ν) is bound to follow an exponential probability law [11], [12]. As a result, η CW , when computed for a single realization, is widely dispersed around its mean value: e.g., η CW / η CW ∈ (0.05, 3.00) with 90 % probability.…”
Section: Power Gainmentioning
confidence: 99%
“…1. The sketch highlights indeed that only a finite number of fictitious modes intervene in (5). It follows that E e (r, f) can be simplified and reads…”
Section: B Matching a Physical Model To A Statistical Field Modelmentioning
confidence: 91%
“…The real and imaginary parts ofγ i are assumed to follow a centered normal law. As done in [5], [8], and [9], we consider three sets of modal parameters, i.e.,γ i , ψ i , andξ i as random variables. The main assumptions required are at two levels.…”
Section: B Matching a Physical Model To A Statistical Field Modelmentioning
confidence: 99%
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