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Analysis of variety yield trials using two-dimensional separable ARIMA processes

By: Contributor(s): Material type: ArticleArticleLanguage: En Publication details: 1996Subject(s): In: Biometrics v. 52, no. 2, p. 763-770622189Summary: The two-dimensional spatial analysis procedure based on separable ARIMA processes, proposed by Cullis and Gleeson (1991 Biometrics 47, 1449-1460), is used to analyze 35 cereal yield trials with incomplete block designs. Models with different large-scale variation components and diverse small-scale variation processes, modeled as one-dimensional and two-dimensional (separable) ARIMA processes, were compared. Nineteen spatial models were considered and two criteria were used to assess spatial model adequacy: (a) the average standard error of the pairwise variety differences (SED) and (b) the mean squared error of prediction (MSE) based on a cross-validation approach. Spatial analysis is more efficient in reducing residual variation than incomplete block analysis. Although there was no one model that best fit all the trials, the two-dimensional first-order autoregressive model was the most efficient in terms of the SED and MSE criteria (in 21 and 14 trials, respectively)
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Article CIMMYT Knowledge Center: John Woolston Library CIMMYT Staff Publications Collection CIS-1994 (Browse shelf(Opens below)) 1 Available 622189
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The two-dimensional spatial analysis procedure based on separable ARIMA processes, proposed by Cullis and Gleeson (1991 Biometrics 47, 1449-1460), is used to analyze 35 cereal yield trials with incomplete block designs. Models with different large-scale variation components and diverse small-scale variation processes, modeled as one-dimensional and two-dimensional (separable) ARIMA processes, were compared. Nineteen spatial models were considered and two criteria were used to assess spatial model adequacy: (a) the average standard error of the pairwise variety differences (SED) and (b) the mean squared error of prediction (MSE) based on a cross-validation approach. Spatial analysis is more efficient in reducing residual variation than incomplete block analysis. Although there was no one model that best fit all the trials, the two-dimensional first-order autoregressive model was the most efficient in terms of the SED and MSE criteria (in 21 and 14 trials, respectively)

Genetic Resources Program

English

R96ANALY|EE|3

CCJL01

CIMMYT Staff Publications Collection


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