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<p>Assuming that the sum of the bound and the unbound equals one, the unbound fraction Pu is thus: </p> | <p>Assuming that the sum of the bound and the unbound equals one, the unbound fraction Pu is thus: </p> | ||
<div style="text-align:center;"><img src="https://static.igem.org/mediawiki/2018/f/f2/T--rdfZ-China--equation15.jpeg"/></div> | <div style="text-align:center;"><img src="https://static.igem.org/mediawiki/2018/f/f2/T--rdfZ-China--equation15.jpeg"/></div> | ||
+ | <p>Bound fraction is considered for activation in gene regulation and unbound fraction for repressive regulation. </p> | ||
</div> | </div> | ||
<div class="topic-title" id="section2"> | <div class="topic-title" id="section2"> | ||
<h3>Modelling Equations</h3> | <h3>Modelling Equations</h3> | ||
− | <p> | + | <p> </p> |
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<div class="topic-title" id="section3"> | <div class="topic-title" id="section3"> | ||
<h3>Methods</h3> | <h3>Methods</h3> | ||
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<div class="topic-title" id="section4"> | <div class="topic-title" id="section4"> | ||
<h3>Results</h3> | <h3>Results</h3> | ||
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<h3>Discussion</h3> | <h3>Discussion</h3> | ||
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</div> | </div> |
Revision as of 16:25, 16 October 2018
Modelling
Bound Fraction &Unbound Fraction
By defining a simple equation where P is the promoter region and X is the ligand that can bind with P, namely a repressor in this case:
Intuitively, the factional saturation of the promoter is denoted by Ps , which is the fraction of occupied binding sites:
At equilibrium of this reaction, the rate of forward reaction and that of backward reaction are the same:
Then we rearrange this equation and get:
Where kd is the dissociation constant of this binding event. Now we substitute equation 1.3 into equation 1.1 and hence obtain:
Assuming that the sum of the bound and the unbound equals one, the unbound fraction Pu is thus:
Bound fraction is considered for activation in gene regulation and unbound fraction for repressive regulation.
Modelling Equations
Methods
Results