Table 1 Model processes
Equation |
|---|
\(Feeding = c_{F}\cdot F_{0}\cdot { \exp }(\mu \cdot (t - t_{F} ))\) |
\(Uptake = v_{G} \cdot \frac{[G]}{{k_{G} + [G]}} \cdot B\cdot\left( {1 - \frac{[P]}{{[P]_{max} }}} \right)\cdot(1 - n_{E} )\cdot lag\) |
\(Respiration_{P} = v_{RP} \cdot \frac{[P]}{{k_{RP} + [P]}} \cdot B \cdot\left( {1 - n_{E} } \right)\cdot(1 - n_{I} )\cdot ge\) |
\(Fermentation = v_{F}\cdot \frac{[P]}{{k_{F} + [P]}}\cdot B\cdot (1 - n_{E} )\cdot(1 - n_{I} )\cdot mo\) |
\(Respiration_{E} = v_{RE}\cdot \frac{[E]}{{k_{RE} + [E]}}\cdot B \cdot (1 - n_{E} )\cdot(1 - n_{I} )\cdot ge\) |
\(Accumulation = v_{A} \cdot\frac{[P]}{{k_{A} + [P]}}\cdot B\cdot\left( {1 - \frac{R}{{R_{max} }}} \right)\cdot mo\) |
\(Secretion = \rho\cdot \left( {\eta_{RP} \cdot Respiration_{P} + \eta_{RE} \cdot Respiration_{E} + \eta_{FP} \cdot Fermentation} \right)\) |
\(Death_{P} = d \cdot \delta \cdot P;\) \(Death_{R} = d \cdot \delta \cdot R;\) \(Death_{CM} = d \cdot \delta \cdot C_{M}\) |