1989
DOI: 10.1029/wr025i003p00345
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A generalized maintenance of variance extension procedure for extending correlated series

Abstract: Hirsch's (1982) maintenance of variance extension technique for filling in missing observations or producing a unique extended streamflow sequence with a specified mean and variance is generalized to reproduce also the correlation between the variate of interest and other variables. The technique is used to extend several seasonal streamflow forecast series so that the generated forecasts have the appropriate mean, variance, and forecasting power. A multivariate model is developed which can extend several seri… Show more

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Cited by 25 publications
(17 citation statements)
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References 15 publications
(13 reference statements)
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“…Various MOVE techniques were first suggested by Hirsch (1982), and later improved slightly by Vogel & Stedinger (1985) Grygier et al (1989) and others, to reduce the bias and variance in estimates of the mean and variance of the flows at the short record site and to obtain a reasonable and unique extended streamflow record.…”
Section: Extension Of Short Daily Streamflow Recordsmentioning
confidence: 99%
“…Various MOVE techniques were first suggested by Hirsch (1982), and later improved slightly by Vogel & Stedinger (1985) Grygier et al (1989) and others, to reduce the bias and variance in estimates of the mean and variance of the flows at the short record site and to obtain a reasonable and unique extended streamflow record.…”
Section: Extension Of Short Daily Streamflow Recordsmentioning
confidence: 99%
“…MOVEs can also use multiple long flow series to extend the short flow series (Alley and Burns, 1983;Grygier et al, 1989). However, it is generally believed that better performance can be achieved by using a single nearby long flow series with a strong correlation with the short flow series.…”
Section: Maintenance Of Variance Extensionsmentioning
confidence: 98%
“…A suite of methods, including the maintenance of variance extension (MOVE) techniques, the Generalized MOVE (GMOVE), the modified Kendall-Theil Robust Line (KTRL2) and the Robust Line of Organic Correlation (RLOC), do not suffer from this problem (e.g. Grygier et al 1989;Hirsch 1979;Hirsch 1982;Vogel and Stedinger 1985;Khalil and Adamowski 2012;. Another difficulty is that variables may be nonlinearly correlated.…”
Section: Introductionmentioning
confidence: 98%