Table 2. Reaction rates in the model considering ATP.

Reaction	Rate
Active Cdk1 Synthesis	${\rho }_1=k_{sy}$
Active Cdk1 to Inactive Cdk1	${\displaystyle {\rho }_2=2\left[ATP\right]<Cdk{1}_a>\left(a_{Wee1}+\frac{b_{Wee1}EC{50}_{Wee1}^{n_{Wee1}}}{<Cdk{1}_a{>}^{n_{Wee1}}+EC{50}_{Wee1}^{n_{Wee1}}}\right)}$$\left(\frac{1-\left[ATP\right]}{\left[ATP\right]\left(1-\frac{2\left[Wee{1}_0\right]}{\left[Wee1{}_{tot}\right]}\right)+\frac{\left[Wee{1}_0\right]}{\left[Wee{1}_{tot}\right]}}\right)$
Inactive Cdk1 to Active Cdk1	${\displaystyle {\rho }_3=<Cdk{1}_i>\left(a_{Cdc25}+\frac{b_{Cdc25}<Cdk{1}_a{>}^{n_{Cdc25}}}{<Cdk{1}_a{>}^{n_{Cdc25}}+EC{50}_{Cdc25}^{n_{Cdc25}}}\right)}$$\left(\frac{\left[ATP\right]}{1-\frac{\left[Cdc{25-Pi}_0\right]}{\left[Cdc{25}_{tot}\right]}+(2\frac{\left[Cdc{25-Pi}_0\right]}{\left[Cdc{25}_{tot}\right]}-1)\left[ATP\right]}\right)$
Active Cdk1 Degradation	${\displaystyle {\rho }_4=\left(a_{deg}+\frac{b_{deg}<Cdk{1}_a{>}^{n_{deg}}}{<Cdk{1}_a{>}^{n_{deg}}+EC{50}_{deg}^{n_{deg}}}\right)}$${\displaystyle <Cdk{1}_a>}$
Inactive Cdk1 Degradation	${\displaystyle {\rho }_5=\left(a_{deg}+\frac{b_{deg}<Cdk{1}_a{>}^{n_{deg}}}{<Cdk{1}_a{>}^{n_{deg}}+EC{50}_{deg}^{n_{deg}}}\right)}$${\displaystyle <Cdk{1}_i>}$