Results 301 to 310 of about 184,678 (326)
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Autocorrelation and Stationarity

1980
In the foregoing chapters, we have tried to present matters concerning signals and their transmission with as little mathematics as possible. If we are to pursue these matters further and evaluate the potentialities of various transmission schemes, we must consider some properties of signals and noise in a little more detail.
John R. Pierce, Edward C. Posner
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Stationarity and Stability

1982
In the case of the scalar RCA model, that is the model with p = 1, Andel (1976) has obtained conditions for the existence of a singly infinite process {X(t); t = 1-n,…,0,1,…} satisfying (1.1.1) which is second order stationary. In this chapter we shall extend the results of Andel to the multivariate RCA model and also obtain conditions for the ...
Des F. Nicholls, Barry G. Quinn
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Testing Trend Stationarity Against Difference Stationarity in Time Series

1998
The large sample tests exposed so far are not only useful for testing the constancy of regression coefficients over time, they can also be employed to test the stationarity of time series against the alternative of being integrated of order one. Most unit root tests are based on the Dickey-Fuller model: $$ H_0 :y_t = \gamma _0 + \gamma _1 t + y_{t -
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Testing covariance stationarity [PDF]

open access: possible, 2006
In this paper, we show that the widely used stationarity tests such as the KPSS test have power close to size in the presence of time-varying unconditional variance. We propose a new test as a complement of the existing tests. Monte Carlo experiments show that the proposed test possesses the following characteristics: (i) In the presence of unit root ...
Xiao, Zhijie   +1 more
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Stationarity

2020
Sotiris Tsolacos, Mark Andrew
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Stationarity and Invertibility

2018
Most time-series methods are only valid if the underlying time-series is stationary. The more stationary something is, the more predictable it is. More specifically, a time-series is stationary if its mean, variance, and autocovariance do not rely on the particular time period.
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Stationarity

2008
Shashi Shekhar, Hui Xiong
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