Team:LCG-UNAM-Mexico/Notebook/2008-September
From 2008.igem.org
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+ | <strong>Exploring Sensibility Analysis </strong><br /> | ||
+ | <br /> | ||
+ | Normalizing sensitivity! <br /> | ||
+ | <br /> | ||
+ | - d x (t) / d t <br /> | ||
+ | <br /> | ||
+ | - 1 / x (t) * dx (t) / dt <br /> | ||
+ | <br /> | ||
+ | - k / x (t) * d x (t) / d t </p> | ||
+ | <p> * It allows you to compare dimensionless. <br /> | ||
+ | <br /> | ||
+ | How do we measure?, Do they move the k value in a range?, Or is it a property of the system? <br /> | ||
+ | <br /> | ||
+ | <strong>Wilkinson, 1978. </strong><br /> | ||
+ | The parameters are systematically perturbed from their given values… <br /> | ||
+ | … change from the given value… (although it is recommended to define each system). <br /> | ||
+ | <br /> | ||
+ | <strong> Ingalls & Sauro, 2002 </strong><br /> | ||
+ | - Before the analysis, it is recommended that you detect the 'preserved structures' (linear units, eg moieties). <br /> | ||
+ | </p> | ||
+ | <p><strong>REDUCING THE SYSTEM </strong><br /> | ||
+ | </p> | ||
+ | <p>How? <br /> | ||
+ | <br /> | ||
+ | - The response coefficient defined above provides a measure of the difference between this ‘‘perturbed trajectory’’ and the ‘‘nominal’’ (unperturbed) trajectory at each time t: As time tends to infinity, each trajectory will converge to its steady state, and so the response coefficient will converge to the steady-state response of MCA.</p> | ||
+ | <p>- At steady state, these coefficients reduce to their standard MCA counterparts—flux responses.</p> | ||
+ | <p> NOTE: The sensitivity analysis is sensitive to the initial concentrations of metabolites. <br /> | ||
+ | <br /> | ||
+ | <br /></p> | ||
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