Table 4.

Table showing list of dimensionless parameter groups in the minimal model, their names and their numerical values

Parameter group	Name	Value	Parameter group	Name	Value
$k_{s1}/(k_3{k}_{16})$	${\alpha }_1\epsilon$	2.7e−6	$k_{7}FD/k_8{k}_{16}$	${\alpha }_{18}\sqrt{\epsilon }$	0.074
$d_1/k_{16}$	${\alpha }_2\epsilon$	2e−6	$k_{7}FDe9/k_8{k}_{16}e8$	${\alpha }_{19}\sqrt{\epsilon }$	0.0074
$k_1/k_{16}$	${\alpha }_3\epsilon$	5e−7	$k_6/k_{16}$	${\alpha }_{20}\sqrt{\epsilon }$	0.0024
$k_{2}e8/k_3{k}_{16}$	${\alpha }_1\epsilon \sqrt{\epsilon }$	9.3e−10	$k_{25}{k}_3/k_{16}$	${\alpha }_{21}$	0.273
$k_1{k}_3/k_{16}e6$	${\alpha }_5$	3.005	$k_{s2}/k_3{k}_{16}$	${\alpha }_{22}\epsilon$	6.9e−7
$k_{2}e8/k_{16}e6$	${\alpha }_6\sqrt{\epsilon }$	0.0055	$d_2/k_{16}$	${\alpha }_{23}\epsilon$	1.7e−6
$k_4{k}_3/k_{16}$	${\alpha }_7\sqrt{\epsilon }$	0.0245	$k_{4}e6/k_{16}$	${\alpha }_{24}\epsilon \sqrt{\epsilon }$	4e−9
$k_{5}e7/k_{16}e6$	${\alpha }_8\sqrt{\epsilon }$	0.0035	$k_{5}e7/k_{16}{k}_3$	${\alpha }_{25}\epsilon \sqrt{\epsilon }$	6e−10
$k_{6}e8/k_{16}e6$	${\alpha }_9\epsilon$	2.36e−5	$k_{s3}/k_3{k}_{16}$	${\alpha }_{26}\epsilon$	8e−7
$k_{15}/k_3{k}_{16}$	${\alpha }_{10}$	0.273	$d_3/k_{16}$	${\alpha }_{27}\epsilon$	1.2e−6
$k_{21}e8/k_{16}e6$	${\alpha }_{11}\epsilon$	4.2e−5	$k_{15}e6/k_{16}$	${\alpha }_{28}\epsilon$	1.6e−6
$k_3{k}_{4}e6/k_{16}e7$	${\alpha }_{12}$	0.245	$e6/k_3$	${\alpha }_{29}\epsilon$	1.7e−7
$k_5/k_{16}$	${\alpha }_{13}\sqrt{\epsilon }$	0.035	$k_{25}e8/k_{16}$	${\alpha }_{30}\epsilon \sqrt{\epsilon }$	1.6e−8
$k_9/k_{16}$	${\alpha }_{14}\sqrt{\epsilon }$	0.0017	$e8/k_3$	${\alpha }_{31}\epsilon \sqrt{\epsilon }$	1.7e−9
$k_{10}e9/k_{16}e7$	${\alpha }_{15}\epsilon$	5.48e−6	$k_{21}e8/k_{16}{k}_3$	${\alpha }_{32}{\epsilon }^2$	7.3e−12
$k_{9}e7/k_{16}e9$	${\alpha }_{16}$	0.17	$k_{19}FI/k_{16}{k}_{20}$	${\alpha }_{33}$	0.64
$k_{10}/k_{16}$	${\alpha }_{17}\sqrt{\epsilon }$	5.48e−4	$k_{21}/k_{16}$	${\alpha }_{34}\sqrt{\epsilon }$	0.0043