Table 1.

An overview of the dimensional (ranges of the) values for the parameters of the model

Parameter	Value	Dimensions	Reference
$D_F$	${10}^{-7}$	${\text{cm}}^5/(\text{cells day})$	Sillman et al. (2003)
${\mathit{\chi }}_F$	$2\times {10}^{-3}$	${\text{cm}}^5/(\text{g day})$	Murphy et al. (2012)
q	$-4.2\times {10}^{-1}$	−	NC
$r_F$	$9.24\times {10}^{-1}$	${\text{cm}}^{3q}/({\text{cells}}^q\text{day})$	Ghosh et al. (2007)
$r_F^{max}$	$2$	−	Strutz et al. (2001)
$a_c^I$	${10}^{-8}$	$\text{g}/{\text{cm}}^3$	Grotendorst (1992)
${\mathit{\kappa }}_F$	${10}^{-6}$	${\text{cm}}^3/\text{cells}$	Vande Berg et al. (1989)
$k_F$	$1.08\times {10}^7$	${\text{cm}}^3/(\text{g day})$	Desmoulière et al. (1993)
${\mathit{\delta }}_N$	$2\times {10}^{-2}$	$/\text{day}$	Olsen et al. (1995)
${\mathit{\delta }}_M$	$6\times {10}^{-2}$	$/\text{day}$	Koppenol et al. (2017b)
$D_c$	$2.9\times {10}^{-3}$	${\text{cm}}^2/\text{day}$	Murphy et al. (2012)
$k_c$	$4\times {10}^{-13}$	$\text{g}/(\text{cells day})$	Olsen et al. (1995)
${\mathit{\eta }}^I$	$2$	−	Rudolph and Vande Berg (1991),
			Moulin et al. (1998)
$a_c^{II}$	${10}^{-8}$	$\text{g}/{\text{cm}}^3$	Olsen et al. (1995)
${\mathit{\delta }}_c$	$5\times {10}^{-4}$	${\text{cm}}^6/(\text{cells g day})$	Olsen et al. (1995)
${\mathit{\eta }}^{II}$	$5\times {10}^{-1}$	−	TW
$a_c^{III}$	$(2-2.5)\times {10}^8$	${\text{cm}}^3/\text{g}$	Overall et al. (1991)
$k_{\mathit{\rho }}$	$6\times {10}^{-8}$	$\text{g}/(\text{cells day})$	NC
$k_{\mathit{\rho }}^{max}$	$10$	−	Olsen et al. (1995)
$a_c^{IV}$	${10}^{-9}$	$\text{g}/{\text{cm}}^3$	Roberts et al. (1986)
${\mathit{\delta }}_{\mathit{\rho }}$	$6\times {10}^{-6}$	${\text{cm}}^6/(\text{cells g day})$	Koppenol et al. (2017b)
${\mathit{\rho }}_t$	1.02	$\text{g}/{\text{cm}}^3$	Liang and Boppart (2010)
${\mathit{\mu }}_1$	${10}^2$	$(\text{N day})/{\text{cm}}^2$	TW
${\mathit{\mu }}_2$	${10}^2$	$(\text{N day})/{\text{cm}}^2$	TW
$E^I$	$3.2\times 10$	$\text{N}/({(\text{g cm})}^{1/2})$	Liang and Boppart (2010)
$\mathit{\nu }$	$4.9\times {10}^{-1}$	−	Liang and Boppart (2010)
$\mathit{\xi }$	$5\times {10}^{-2}$	$(\text{N g})/(\text{cells}{\text{cm}}^2)$	Maskarinec et al. (2009)
			&Wrobel et al. (2002)
R	$9.95\times {10}^{-1}$	$\text{g}/{\text{cm}}^3$	TW
$\mathit{\zeta }$	$(0-9)\times {10}^2$	${\text{cm}}^6/(\text{cells g day})$	TW
$\overline{N}$	${10}^4$	$\text{cells}/{\text{cm}}^3$	Olsen et al. (1995)
$\overline{M}$	$0$	$\text{cells}/{\text{cm}}^3$	Olsen et al. (1995)
$\overline{c}$	$0$	$\text{g}/{\text{cm}}^3$	NC
$\overline{\mathit{\rho }}$	${10}^{-1}$	$\text{g}/{\text{cm}}^3$	Olsen et al. (1995)
$I^w$	$2\times {10}^{-1}$	−	Koppenol et al. (2017b)
$c^w$	${10}^{-8}$	$\text{g}/{\text{cm}}^3$	Olsen et al. (1995)

The last column contains the references to the articles that were used for obtaining (estimates of) the values for the parameters. If (the range of) the value for a parameter was estimated in this study, then this is indicated by the abbreviation TW. If the value for a parameter is a necessary consequence of the values chosen for the other parameters, then this is indicated by the abbreviation NC