Team:Paris/Modeling/f3
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[[Image:f3omp.jpg|thumb|Specific Plasmid Characterisation for ƒ3]] | [[Image:f3omp.jpg|thumb|Specific Plasmid Characterisation for ƒ3]] | ||
- | According to the characterization plasmid (see right) and to our modeling, in the '''exponential phase of growth''', at the steady state, we have <span style="color:#0000FF;">[OmpR<sup>*</sup>]<sub>''real''</sub> = {coef<sub>''ompR''</sub>} ƒ1([aTc]<sub>i</sub>)</span> | + | According to the characterization plasmid (see right) and to our modeling, in the '''exponential phase of growth''', at the steady state, |
+ | |||
+ | we have <span style="color:#0000FF;">[OmpR<sup>*</sup>]<sub>''real''</sub> = {coef<sub>''ompR''</sub>} ƒ1([aTc]<sub>i</sub>)</span> | ||
and <span style="color:#0000FF;">[FliA]<sub>''real''</sub> = {coef<sub>FliA</sub>} ƒ2([arab]<sub>i</sub>)</span> | and <span style="color:#0000FF;">[FliA]<sub>''real''</sub> = {coef<sub>FliA</sub>} ƒ2([arab]<sub>i</sub>)</span> | ||
Revision as of 01:51, 30 October 2008
Method & Algorithm : 3
According to the characterization plasmid (see right) and to our modeling, in the exponential phase of growth, at the steady state, we have [OmpR*]real = {coefompR} 1([aTc]i) and [FliA]real = {coefFliA} 2([arab]i) but we use [aTc]i = Inv_1( [OmpR*] ) and [arab]i = Inv_2( [FliA] ) So, at steady-states,
↓ Table ↑
↓ Algorithm ↑
Then, if we have time, we want to verify the expected relation
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