Table 4 Summary of the equations used for indirectly predicting SI as a function of the ten growth parameters
Model label | Equation | Variables |
|---|---|---|
ABC | \(SI_{abc}=\frac{\hat{a}}{1+\hat{b}t_{ref}^{-\hat{c}}}\) | \(\hat{a}\),\(\hat{b}\),\(\hat{c}\) |
IP1 | \(SI_{ip1}=\hat{h}_{ip} \frac{1 + \frac{1}{2 \hat{c} / (\hat{c} + 1) - 1}}{1 + \frac{\hat{t}_{ip} ^ c t_{ref} ^ {-\hat{c}}}{2 \hat{c} / (\hat{c} + 1) - 1}}\) | \(\hat{h}_{ip}\), \(\hat{t}_{ip}\), \(\hat{c}\) |
IP2 | \(SI_{ip2}=\hat{g}_{ip} \hat{t}_{ip}^{2\hat{c}}\frac{(1 + \frac{1}{2\hat{c} / (\hat{c} + 1) - 1})^2}{1 + \frac{\hat{t}_{ip} ^{ \hat{c}} t_{ref} ^ {-\hat{c}}}{2 \hat{c} / (\hat{c} + 1) - 1}}\frac{\hat{c} \hat{t}_{ip}^{2\hat{c}+1}}{2\hat{c} / (\hat{c} - 1) - 1}\) | \(\hat{g}_{ip}\), \(\hat{t}_{ip}\), \(\hat{c}\) |
MMG1 | \(SI_{mmg1}=\hat{h}_{mmg} \frac{1 + \frac{1}{\hat{c} - 1}}{1 + \frac{\hat{t}_{mmg} ^{\hat{c}} t_{ref} ^ {-\hat{c}}}{\hat{c} - 1}}\) | \(\hat{h}_{mmg}\), \(\hat{t}_{mmg}\), \(\hat{c}\) |
MMG2 | \(SI_{mmg2}=\hat{mmg} \hat{t}_{mmg} \frac{1 + \frac{1}{\hat{c} - 1}}{1 + \frac{\hat{t}_{mmg} ^{ \hat{c}} t_{ref} ^ {-\hat{c}}}{\hat{c} - 1}}\) | \(\hat{mmg}\), \(\hat{t}_{mmg}\), \(\hat{c}\) |
MMG3 | \(SI_{mmg3}=\hat{h}_{mmg} \frac{1 + \frac{1}{\hat{c} - 1}}{1 + \frac{(\hat{h}_{mmg}/\hat{mmg}) ^{ \hat{c}} t_{ref} ^ {-\hat{c}}}{\hat{c} - 1}}\) | \(\hat{mmg}\), \(\hat{h}_{mmg}\), \(\hat{c}\) |