1982
DOI: 10.2307/2287300
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Detecting Outliers in Time Series Data

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1984
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Cited by 15 publications
(12 citation statements)
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“…11-13. In the first case, the magnitude of the outlier as well as the volatility in the input series have a bandwagon effect on the autocovariance generated in (11), according to Chernick et al (1982), this may jeopardize the autocovariance function as an estimation and identification tool. Bartlett (1946) and Shangodoyin (2011) have claimed that where series (Z t , D t , Y t ) are themselves auto correlated, the lagged cross-correlation estimates can have high variance and the estimate at different lags can be highly correlated with one another, this situation can be attributed to the presence of outlier in series and masking of the volatility.…”
Section: Methodsmentioning
confidence: 99%
“…11-13. In the first case, the magnitude of the outlier as well as the volatility in the input series have a bandwagon effect on the autocovariance generated in (11), according to Chernick et al (1982), this may jeopardize the autocovariance function as an estimation and identification tool. Bartlett (1946) and Shangodoyin (2011) have claimed that where series (Z t , D t , Y t ) are themselves auto correlated, the lagged cross-correlation estimates can have high variance and the estimate at different lags can be highly correlated with one another, this situation can be attributed to the presence of outlier in series and masking of the volatility.…”
Section: Methodsmentioning
confidence: 99%
“…In our measurements, which can be outlier-contaminated time series, points corresponding to unusual water levels unduly distort the estimates of correlation coefficients. The goal here is to identify the position of such points in time series with measurements of underground water level (TSWLM), by considering the influence function for the autocorrelations p(k), as has been suggested by Chernick, Downing & Pike (1982).…”
Section: Methods Of Analysismentioning
confidence: 99%
“…(5) Since p, a, p(k) can be estimated from our data and u,,k,j are observations from independent N(0, l), the quantity IF( ) has a known distribution which has been used by Chernick et al (1982) in order to determine unusually large values in absolute terms.…”
Section: Zf[f T(f) X ]mentioning
confidence: 99%
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