Team:Montreal/Notebook

From 2008.igem.org

(Difference between revisions)
m (Adding a bit more explanation in the third paragraph.)
Line 5: Line 5:
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Parts|<font color="#ffffff">Parts</font>]]
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Parts|<font color="#ffffff">Parts</font>]]
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Notebook|<font color="#ffffff">Notebook</font>]]
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Notebook|<font color="#ffffff">Notebook</font>]]
 +
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Modeling|<font color="#ffffff">Modeling</font>]]
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Links|<font color="#ffffff">Links</font>]]
!style="text-align:center; background-color:#cd0000; border-width:0px; padding:3px;"|[[Team:Montreal/Links|<font color="#ffffff">Links</font>]]
|}
|}

Revision as of 17:19, 1 August 2008

Home The Team The Project Parts Notebook Modeling Links


Lab Protocols

Central dogma.jpg

Key Elements of the Central Dogma of cloning

1. Restriction Digest

2. Making a DNA Agarose Gel

3. Gel extraction

4. DNA quantity assessment

5. Ligation

6. Cell Transformation

7. Seeding method

8. DNA Extraction: Mini-, Midi-, Maxiprep

Lab Progress

May 2008 | June 2008 | July 2008 | August 2008 | September 2008 | October 2008 | November 2008

Modelling

The Mathematica notebook used to model the repressillator incorporates xCellerator to create the differential equations representing the chemical reactions at play. The system was then solved using NDSolve, a standard numerical solver in Mathematica -- which is, however, unable to deal with delay equations. Hence, the equations were not evaluated at retarded times at first.

The first solution found was to add null cells in the network. The nulls cells, or pseudo cells, are just grid point where no internal cell reaction occurs, but only diffusion to the next grid point. However, the results depended to heavily on the number of such null cells and, as we did not have a mean of estimating what would be realisitc, did not seem reliable enough.

Now, NDelayDSolve replaces NDSolve to solve the system and we are therefore able to evaluated our equations at retarded times. We are not using null cells anymore. The value of the delays corresponds to the time the molecules of AI diffuse the intercellular distance: the reasoning being that each cells effectively "sees" the concentration of another cell at an earlier time -- the time the molecules take to diffuse between them.

Although the cells are shown using a Voronoi graph, the cells are represented internally by points.
Simulation using Mathematica of the Repressilator Network with four cells shown on the left. The plot shows the concentration of AI against time (in arbitrary units).