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In this multiplicative modelling, the regression coefficients are straightforward to interpret in terms of their interactions.
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In contrast to other regression methods, GMR does not model the regression function directly, but models the joint probability of the data.
In a marginal model, the regression of the response on explanatory variables is modelled separately from the within-person correlation.
The mathematical model, the regression procedure and the results are here presented and discussed.
In both models, the regression vector contains two symmetric groups of non-zero coefficients.
To test the fit of the model, the regression equation and determination coefficient (R2) were evaluated (Table4).
As for the quality-based model, the regression coefficients are compared taking into account their confidence intervals.
The data were subjected to statistical analysis using a linear regression model; the regression equations and correlation coefficients are given in Table 3.
For comparing the models developed in this thesis with the previous models, the regression model Eq. 5 and the ANN model are used.
While with nPLS-2CV models, the regression coefficient ('reg') values were used for ranking.
In this last model, the regression effect of age was not statistically significant.
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