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Team:Tsinghua-A/Modeling/P3A
From 2011.igem.org
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of our model.</p> | of our model.</p> | ||
<p> Considering the Hill equation in the simplification DDEs, A1<sub>c1</sub> and K<sub>M1</sub>/ρ<sub>1</sub> should be the same order of magnitude, thus K<sub>M1</sub>/ρ<sub>1</sub> is a well measurement of quantities of A1<sub>c1</sub>. We have:</p> | <p> Considering the Hill equation in the simplification DDEs, A1<sub>c1</sub> and K<sub>M1</sub>/ρ<sub>1</sub> should be the same order of magnitude, thus K<sub>M1</sub>/ρ<sub>1</sub> is a well measurement of quantities of A1<sub>c1</sub>. We have:</p> | ||
| - | <p><img src="https://static.igem.org/mediawiki/2011/b/be/Part3-1.png" width="705px" height="1258px"></p> | + | <p align="CENTER" style="text-indent:0em"><img src="https://static.igem.org/mediawiki/2011/b/be/Part3-1.png" width="705px" height="1258px"></p> |
<h1 id="Parameters">Parameters</h1><hr width="100%" size=2 color=gray> | <h1 id="Parameters">Parameters</h1><hr width="100%" size=2 color=gray> | ||
Revision as of 17:44, 25 October 2011
Modeling::Dimensionless Model
Contents |
Dimensionless process
In order to make a further analysis on stability of the system, sensitivity of parameters, feedback factors-we manipulate all the arguments and parameters to make them dimensionless. Analysis of this part is crucial since parameters in vivo experiment may be different and even at odds with modeling ones but a proper dimensionless can reveal the mathematical essence of our model.
Considering the Hill equation in the simplification DDEs, A1c1 and KM1/ρ1 should be the same order of magnitude, thus KM1/ρ1 is a well measurement of quantities of A1c1. We have:
Parameters
Results
Sensitivity analysis
Stability analysis
Feedback analysis
