Team:Oxford/Results
From 2014.igem.org
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<h1>In order to further our understanding of the systems we are dealing with, we developed the following simulations:</h1> | <h1>In order to further our understanding of the systems we are dealing with, we developed the following simulations:</h1> | ||
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- | + | <strong>1. Microcompartment Shape Model</strong>: (see <a href="https://2014.igem.org/Team:Oxford/what_are_microcompartments?#show2" target="_blank">'Predicting the microcompartment structure'</a>) a model that simulates the effect of random point deviations in the microcompartment structure from the perfect icosahedral structure seen in carboxysomes.<br><br> | |
<img src=" https://static.igem.org/mediawiki/2014/7/7f/Microcompartment_shape_2.jpg " max-height="500" style="float:right;position:relative; width:80%; margin-right:10%;margin-bottom:2%;margin-left:10%;"/><br> | <img src=" https://static.igem.org/mediawiki/2014/7/7f/Microcompartment_shape_2.jpg " max-height="500" style="float:right;position:relative; width:80%; margin-right:10%;margin-bottom:2%;margin-left:10%;"/><br> | ||
<strong>Figure 4</strong> | <strong>Figure 4</strong> | ||
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- | + | <strong>2. Prediction of number of enzymes per microcompartment</strong>: (see <a href="https://2014.igem.org/Team:Oxford/what_are_microcompartments?#show4" target="_blank">'Modelling the number of enzymes in a microcompartment'</a>) By modelling enzymes as ellipsoids with axis length dependent on the maximum x,y and z dimensions of our enzyme complexes, this was broken down into the well-documented sand-packing problem. This enabled us to predict the maximum theoretical number of enzymes that can be packed into a microcompartment.<br><br><br><br> | |
- | + | <strong>3. Effect of microcompartments on collision rates</strong>: (see <a href="https://2014.igem.org/Team:Oxford/why_do_we_need_microcompartments?#show3" target="_blank">'Microcompartment rate of collision model'</a>) By using our stochastic diffusion models and discretizing the motion of our simulated particles, this compared the rate of collision of two particles when spatially constrained within a microcompartment versus in unconstrained motion.<br><br> | |
<img src=" https://static.igem.org/mediawiki/2014/e/e1/Collision_diffusion_with_microcompartment.jpg | <img src=" https://static.igem.org/mediawiki/2014/e/e1/Collision_diffusion_with_microcompartment.jpg | ||
" max-height="500" style="float:right;position:relative; width:80%; margin-right:10%;margin-bottom:2%;margin-left:10%;"/><br> | " max-height="500" style="float:right;position:relative; width:80%; margin-right:10%;margin-bottom:2%;margin-left:10%;"/><br> | ||
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- | + | <strong>4. Stochastic diffusion of formaldehyde within microcompartments</strong>: (see <a href="https://2014.igem.org/Team:Oxford/why_do_we_need_microcompartments?#show5" target="_blank">'Modelling the diffusion of formaldehyde inside the microcompartment'</a>) Stochastic diffusion of formaldehyde within cell: Building on the stochastic diffusion models developed previously, we then predicted how the concentration of formaldehyde within a cell would change over time given the restrictions imposed by the microcompartment. | |
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- | + | <strong>5. Star-peptide model</strong>: (see <a href="https://2014.igem.org/Team:Oxford/alternatives_to_microcompartments#show2" target="_blank">'The Star-Peptide Model'</a>) Our major collaboration with Unimelb iGEM involved modelling the effect of attaching multiple enzymes to a star peptide. This built upon the stochastic diffusion models developed earlier and represents an alternative method of reducing toxic intermediate accumulation to microcompartments. | |
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<img src=" https://static.igem.org/mediawiki/2014/1/1b/Star_protein_length_vs_rate_loglog.jpg | <img src=" https://static.igem.org/mediawiki/2014/1/1b/Star_protein_length_vs_rate_loglog.jpg |
Revision as of 02:38, 18 October 2014