McGill/Modeling and Simulations
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+ | As a two-gene network with stable solutions, our system does not always show sustained oscillations. However, factors such as different transcription rates from the two promoters, coupled with tight regulation (non-leakiness) of the promoters, can result in a situation in which oscillations are maintained. <br> | ||
+ | |||
+ | Discrete Rate Equations: <br> | ||
[[image:rates.jpg|120px]]<br> | [[image:rates.jpg|120px]]<br> | ||
[[image:equations.jpg|240px]]<br> | [[image:equations.jpg|240px]]<br> | ||
[[image:graphs.jpg|320px]]<br> | [[image:graphs.jpg|320px]]<br> | ||
[[image:phase plane.jpg|240px]]<br> | [[image:phase plane.jpg|240px]]<br> | ||
+ | One cell may be designated to represent many cells by allowing it to excrete and absorb many times the single-cell values of autoinducer: <br> | ||
[[image:mother celll.jpg|320px]]<br> | [[image:mother celll.jpg|320px]]<br> | ||
[[image:xlr8r.jpg|320px]]<br> | [[image:xlr8r.jpg|320px]]<br> |
Revision as of 01:30, 27 October 2007
As a two-gene network with stable solutions, our system does not always show sustained oscillations. However, factors such as different transcription rates from the two promoters, coupled with tight regulation (non-leakiness) of the promoters, can result in a situation in which oscillations are maintained.
Discrete Rate Equations:
One cell may be designated to represent many cells by allowing it to excrete and absorb many times the single-cell values of autoinducer: