Equation | Biological significance |
---|---|
A res =(1.35e18)∗NADHM0.5/(NAD)0.5 | A res = affinity bracketed expression |
\( V^{D}_{res} = exp\left (0.191 * PSI\right) \) | Respiration potential generated |
Proton pump equations | |
r1=7e−7 | Variable r1 |
r2=(2.54e−3)∗A res | Variable r2 |
\( r_{3} = 0.639 * V^{D}_{res} \) | Variable r3 |
r4=7.58e13+(1.57e−4)∗A res | Variable r4 |
\( r_{5} = \left (1.73 + A_{res} * 1.06e-17\right) * V^{D}_{res} \) | Variable r5 |
\( J^{H}_{res} = 360 * \rho _{res} * \left (\left (r1 + r2 - r3\right)/\left (r4 + r5\right)\right)\) | Rate of transport through proton pump during respiration |
Oxygen consumption rate equations | |
o1=A res ∗2.55e−3 | Variable o1 |
o2=A res ∗2.00e−5 | Variable o2 |
\( o_{3} = 0.639*\left (V^{D}_{res}\right) \) | Variable o3 |
\( o_{4} = \left (V^{D}_{res}\right) * A_{res} * 8.63e-18 \) | Variable o4 |
o5=(1+A res ∗2.08e−18)∗7.54e13 | Variable o5 |
\( o_{6} = \left (1.73 + 1.06e-17 * A_{res}\right) * V^{D}_{res} \) | Variable o6 |
J o =30∗ρ res ∗(o1+o2−o3+o4)/(o5+o6) | Rate of oxygen consumption during respiration |