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1∕fβ noise for scale-invariant processes: how long you wait matters
by
Barkai, Eli
, Leibovich, Nava
in
Complex Systems
/ Condensed Matter Physics
/ Correlation analysis
/ Current State and Outlook
/ Fluid- and Aerodynamics
/ Invariants
/ Physics
/ Physics and Astronomy
/ Regular Article
/ Solid State Physics
/ Topical issue: Continuous Time Random Walk Still Trendy: Fifty-year History
/ Windows (intervals)
2017
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1∕fβ noise for scale-invariant processes: how long you wait matters
by
Barkai, Eli
, Leibovich, Nava
in
Complex Systems
/ Condensed Matter Physics
/ Correlation analysis
/ Current State and Outlook
/ Fluid- and Aerodynamics
/ Invariants
/ Physics
/ Physics and Astronomy
/ Regular Article
/ Solid State Physics
/ Topical issue: Continuous Time Random Walk Still Trendy: Fifty-year History
/ Windows (intervals)
2017
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Do you wish to request the book?
1∕fβ noise for scale-invariant processes: how long you wait matters
by
Barkai, Eli
, Leibovich, Nava
in
Complex Systems
/ Condensed Matter Physics
/ Correlation analysis
/ Current State and Outlook
/ Fluid- and Aerodynamics
/ Invariants
/ Physics
/ Physics and Astronomy
/ Regular Article
/ Solid State Physics
/ Topical issue: Continuous Time Random Walk Still Trendy: Fifty-year History
/ Windows (intervals)
2017
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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.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V
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