2013
DOI: 10.1016/j.physa.2012.11.015
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On the sampling distribution of Allan factor estimator for a homogeneous Poisson process and its use to test inhomogeneities at multiple scales

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Cited by 14 publications
(25 citation statements)
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“…If non-Poissonian processes are present over a significant range of timescales it will be possible to identify α > 0 and AF > 1. Serinaldi and Kilsby (2013) that cyclic, hence non-homogenous, Poisson processes show AF > 1 for timescales associated to cyclic components. It is therefore necessary to identify and separate the timescales at which clustering occurs from those at which the point process is Poissonian.…”
Section: Clustering Analysis Methodologymentioning
confidence: 91%
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“…If non-Poissonian processes are present over a significant range of timescales it will be possible to identify α > 0 and AF > 1. Serinaldi and Kilsby (2013) that cyclic, hence non-homogenous, Poisson processes show AF > 1 for timescales associated to cyclic components. It is therefore necessary to identify and separate the timescales at which clustering occurs from those at which the point process is Poissonian.…”
Section: Clustering Analysis Methodologymentioning
confidence: 91%
“…To this end it is necessary to compare the AF pattern found in the wave time series with that of a process of known properties. A cyclic Poisson process is generated here with the same integrate and fire (IF) technique used in Serinaldi and Kilsby (2013). The cyclic components are selected by looking at the dominant harmonic components obtained with the Fourier analysis.…”
Section: Clustering Analysis Methodologymentioning
confidence: 99%
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