This article proposes a test to detect changes in general autocovariance structure in nonstationary time series. Our approach is founded on the locally stationary wavelet (LSW) process model for time series which has previously been used for classification and segmentation of time series. Using this framework we form a likelihood-based hypothesis test and demonstrate its performance against existing methods on various simulated examples as well as applying it to a problem arising from ocean engineering
Many time series in the applied sciences display a time-varying second order structure. In this arti...
In time series analysis, most of the models are based on the assumption of covariance stationarity. ...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
This article proposes a test to detect changes in general autocovariance structure in nonstationary ...
Time series data can often possess complex and dynamic characteristics. Two key statistical properti...
Time series data can often possess complex and dynamic characteristics. Two key statistical properti...
In oceanography, there is interest in determining storm season changes for logistical reasons such a...
In the present paper, we propose a wavelet-based hypothesis test for second-order stationarity in a ...
We propose a new technique for consistent estimation of the number and locations of the change-point...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
This paper proposes a nonparametric approach to detecting changes in variance within a time series t...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
In time series analysis, most of the models are based on the assumption of covariance stationarity. ...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
This article proposes a test to detect changes in general autocovariance structure in nonstationary ...
Time series data can often possess complex and dynamic characteristics. Two key statistical properti...
Time series data can often possess complex and dynamic characteristics. Two key statistical properti...
In oceanography, there is interest in determining storm season changes for logistical reasons such a...
In the present paper, we propose a wavelet-based hypothesis test for second-order stationarity in a ...
We propose a new technique for consistent estimation of the number and locations of the change-point...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
Most time series observed in practice exhibit time-varying trend (first-order) and autocovariance (s...
This paper proposes a nonparametric approach to detecting changes in variance within a time series t...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
Many time series in the applied sciences display a time-varying second order structure. In this arti...
In time series analysis, most of the models are based on the assumption of covariance stationarity. ...
Many time series in the applied sciences display a time-varying second order structure. In this arti...