Model | Tmin | Topt | Tmax | Equation | Reference |
---|---|---|---|---|---|
Briere-1 | • | • | • | \( \frac{1}{D}= aT\left(T-{t}_{\mathrm{min}}\right)\sqrt{\left({t}_{\mathrm{max}}-T\right)} \) | Briere et al. (1999) |
Briere-2 | • | • | • | \( \frac{1}{D}= aT\left(T-{t}_{\mathrm{min}}\right){\left({T}_{\mathrm{max}}-T\right)}^{\frac{1}{d}} \) | Briere et al. (1999) |
Lactin-2 | - | • | • | \( \frac{1}{D}={e}^{\rho T}-{e}^{\left(\rho {T}_L-\left(\frac{T_L-T}{\Delta T}\right)\right)}+\lambda \) | Lactin et al. (1995) |
Logan-6 | • | • | • | \( \frac{1}{D}=\psi \left[{e}^{\rho T}-{e}^{\left(\rho {t}_{\mathrm{max}}-\frac{t_{\mathrm{max}}-T}{\Delta}\right)}\right] \) | Logan et al. (1976) |
Logan-10 | • | • | • | \( \frac{1}{D}=a\left[\frac{1}{1+{ke}^{-\rho T}}-{e}^{\left(-\frac{t_{\mathrm{max}}-T}{\Delta}\right)}\right] \) | Logan et al. (1976) |
Polynomial 3rd order | - | • | • | \( \frac{1}{D}={aT}^3+{bT}^2+ cT+d \) | Harcourt and Yee (1982) |