Table 11.

List of model equations used in mitochondrial Ca²⁺ handling (obtained from [10])

Equation	Biological significance
Mitochondrial uniporter equations
MWCnum=(CAC/6)∗((1+(CAC/6))3)	MWC numerator
MWCdenom=((1+(CAC/6))4)+(50/((1+(CAC/0.38))2.8))	MWC denominator
MWC=MWCnum/MWCdenom	MWC fraction value
$V_{\mathit{\text{uni}}}^D=\left(\mathit{\text{PSI}}-91\right)/13.35$	Uniporter potential exponent
$J_{\mathit{\text{uni}}}=\left({\rho }_{\mathit{\text{uni}}}\ast V_{\mathit{\text{uni}}}^D\ast \left(\mathit{\text{MWC}}-\mathit{\text{CAM}}\ast \mathit{\text{exp}}\left(-V_{\mathit{\text{uni}}}^D\right)\right)/\left(1-\mathit{\text{exp}}\left(-V_{\mathit{\text{uni}}}^D\right)\right)\right)\ast \left(1-\mathit{\text{PT}}{P}_h\right)$	Rate of transport through uniporter considering PTP in high conductance state
Na+/Ca2+ exchanger equations
$V_{\mathit{\text{nc}}}^D=\mathit{\text{exp}}\left(\left(\mathit{\text{PSI}}-91\right)/53.4\right)$	Na+/Ca2+ exchanger potential generated
$J_{\mathit{\text{nc}}}=\left({\rho }_{\mathit{\text{nc}}}\ast V_{\mathit{\text{nc}}}^D\ast \left(1/\left(1+\left(9.4/30\right)\ast \ast 2\right)\right)\ast \left(1/\left(1+\left(0.003\ast \mathit{\text{Dmito}}/\mathit{\text{CAM}}\right)\right)\right)\right)\ast \left(1-\mathit{\text{PT}}{P}_h\right)$	Rate of Na+/Ca2+ exchange