Table 1.

Some models implemented in BGFit

Name	Equation	Reference
Hyperbolastic growth type III (H3)	$$\begin{array}{l}P\left(t\right)=M-\alpha \text{exp}(-\delta t^{\gamma }-\text{arcsinh}(\theta t\left)\right),\\ \alpha =(M-P_0)\text{exp}(\delta t_0^{\gamma }+\text{arcsinh}(\theta t_0\left)\right)\end{array}$$	[10]
Live Cell Fraction	$\frac{\mathit{\text{dr}}}{\mathit{\text{dt}}}=r\left(t\right)/3·\left(\right(\alpha +\delta )·3·\lambda /(3·\lambda +r\left(t\right))-\delta )$	[11,12]
Baranyi	$$\begin{array}{l}y\left(t\right)=y_0+{\mu }_{\text{max}}t+\frac{1}{{\mu }_{\text{max}}}ln\left(e^{-v·t}+e^{-h_0}-e^{-v·t-h_0}\right)\\ -\frac{1}{m}ln\left(1+\frac{e^{m·{\mu }_{\text{max}}t+\frac{1}{{\mu }_{\text{max}}}ln\left(e^{-v·t}+e^{-h_0-e^{-v·t-h_0}}\right)-1}}{e^{m(y_{\text{max}}-y_0)}}\right)\end{array}$$	[8]
Gompertz	$y\left(t\right)=A·\text{exp}\left\{-\text{exp}\left[\frac{{\mu }_{\text{max}}·e}{A}\left(\lambda -t\right)+1\right],\right\}$	[2]