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TESTING FOR STATIONARITY OF FUNCTIONAL TIME SERIES IN THE FREQUENCY DOMAIN
by
Aue, Alexander
, van Delft, Anne
in
Asymptotic methods
/ Finite element analysis
/ Frequency domain analysis
/ Principal components analysis
/ Simulation
/ Statistical methods
/ Statistical tests
/ Temperature
/ Time series
2020
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TESTING FOR STATIONARITY OF FUNCTIONAL TIME SERIES IN THE FREQUENCY DOMAIN
by
Aue, Alexander
, van Delft, Anne
in
Asymptotic methods
/ Finite element analysis
/ Frequency domain analysis
/ Principal components analysis
/ Simulation
/ Statistical methods
/ Statistical tests
/ Temperature
/ Time series
2020
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Do you wish to request the book?
TESTING FOR STATIONARITY OF FUNCTIONAL TIME SERIES IN THE FREQUENCY DOMAIN
by
Aue, Alexander
, van Delft, Anne
in
Asymptotic methods
/ Finite element analysis
/ Frequency domain analysis
/ Principal components analysis
/ Simulation
/ Statistical methods
/ Statistical tests
/ Temperature
/ Time series
2020
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TESTING FOR STATIONARITY OF FUNCTIONAL TIME SERIES IN THE FREQUENCY DOMAIN
Journal Article
TESTING FOR STATIONARITY OF FUNCTIONAL TIME SERIES IN THE FREQUENCY DOMAIN
2020
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Overview
Interest in functional time series has spiked in the recent past with papers covering both methodology and applications being published at a much increased pace. This article contributes to the research in this area by proposing a new stationarity test for functional time series based on frequency domain methods. The proposed test statistics is based on joint dimension reduction via functional principal components analysis across the spectral density operators at all Fourier frequencies, explicitly allowing for frequency-dependent levels of truncation to adapt to the dynamics of the underlying functional time series. The properties of the test are derived both under the null hypothesis of stationary functional time series and under the smooth alternative of locally stationary functional time series. The methodology is theoretically justified through asymptotic results. Evidence from simulation studies and an application to annual temperature curves suggests that the test works well in finite samples.
Publisher
Institute of Mathematical Statistics
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