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1∕fβ noise for scale-invariant processes: how long you wait matters
1∕fβ noise for scale-invariant processes: how long you wait matters
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1∕fβ noise for scale-invariant processes: how long you wait matters
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1∕fβ noise for scale-invariant processes: how long you wait matters
1∕fβ noise for scale-invariant processes: how long you wait matters

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1∕fβ noise for scale-invariant processes: how long you wait matters
1∕fβ noise for scale-invariant processes: how long you wait matters
Journal Article

1∕fβ noise for scale-invariant processes: how long you wait matters

2017
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Overview
We study the power spectrum which is estimated from a nonstationary signal. In particular we examine the case when the signal is observed in a measurement time window [ t w , t w + t m ], namely the observation started after a waiting time t w , and t m is the measurement duration. We introduce a generalized aging Wiener–Khinchin theorem which relates between the spectrum and the time- and ensemble-averaged correlation functions for arbitrary t m and t w . Furthermore we provide a general relation between the non-analytical behavior of the scale-invariant correlation function and the aging 1∕ f β noise. We illustrate our general results with two-state renewal models with sojourn times’ distributions having a broad tail.