IGEM:Imperial/2010/2010/08/17: Difference between revisions

From OpenWetWare
Jump to navigationJump to search
(Autocreate 2010/08/17 Entry for IGEM:Imperial/2010)
 
(→‎Meeting with Matthieu: add Meet Dr. Guy Stan)
(One intermediate revision by one other user not shown)
Line 6: Line 6:
| colspan="2"|
| colspan="2"|
<!-- ##### DO NOT edit above this line unless you know what you are doing. ##### -->
<!-- ##### DO NOT edit above this line unless you know what you are doing. ##### -->
==Entry title==
==Meeting with Dr. Bultelle==
* Insert content here...
'''Modelling of enzymatic reaction'''
*Simulation step might be too big. We need a very small simulation step, given our simulation time.
*Negative concentrations are impossible. Once our concentration goes negative once, the model will just not work properly anymore. So, we have to implement a minimum concentration of c = 0 into our Matlab program.
*Look into the ode45 solver in Matlab and its different options regarding accuracy.
*Tinkercell uses a different algorithm!!!
*It is possible to multiply all quantities (i.e. concentrations) by a constant to get above a certain threshold (don't forget to rescale equations and especially k-values). However, this increases the margin of error.
'''Modelling of ComD receptor'''
*Important questions: Is the receptor working like an enzyme? Does it only work once?
*We need to be very precise when modelling the receptor. (Look into the biochemistry of the receptor.)
*Look into the binding of the receptor, e.g. can CSP unbind under any circumstances.
*Always check and list the assumptions of the model, e.g. for enzymatic reactions: quasi-steady state
*Check if the assumptions are met for the ComE-ComD system (look at the paper!)
*Look into crosstalk and any other possible reactions
 
==Meeting with Dr. Stan==
'''Modeling enzymatic reaction'''
Having implemented some of the tips suggested by Matthieu (scaling up the numbers and restricting solver to non-negative values), we still were getting some negative values for our model. As we considered that very wierd and we were quite confident that the equations we have used for our model are reasonable, we tried to get one more opinion on the issue.
 
Key points:
* Check graphs for conservation of species (but remove the production and degradation term). If there are still oscillations visible, then they are due to production and degradation term or MatLab is doing something wrong
* Our differential equations are '''stiff''' (we need to read up on that). Using ode15s solver is more appropriate in such case as compared to ode45 used before. ode15s is designed to deal with stiff differential equations. Apprarently, introduction of constants in differential equations has made our system stiff. Using ode15s removed oscillations completely.
* Increase AbsTol (absolute Tolerance) which indicates values of smallest numbers that MatLab will deal with. However, it takes up more computer power.
 
'''Modelling of ComD receptor'''
*Look at Sontag notes for MAP kinase model - to have an idea how these things are done.
* Look at the mechanism of: phospohrylation, dephosphorylation, 2 component systems





Revision as of 02:37, 18 August 2010

Project name <html><img src="/images/9/94/Report.png" border="0" /></html> Main project page
<html><img src="/images/c/c3/Resultset_previous.png" border="0" /></html>Previous entry<html>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</html>Next entry<html><img src="/images/5/5c/Resultset_next.png" border="0" /></html>

Meeting with Dr. Bultelle

Modelling of enzymatic reaction

  • Simulation step might be too big. We need a very small simulation step, given our simulation time.
  • Negative concentrations are impossible. Once our concentration goes negative once, the model will just not work properly anymore. So, we have to implement a minimum concentration of c = 0 into our Matlab program.
  • Look into the ode45 solver in Matlab and its different options regarding accuracy.
  • Tinkercell uses a different algorithm!!!
  • It is possible to multiply all quantities (i.e. concentrations) by a constant to get above a certain threshold (don't forget to rescale equations and especially k-values). However, this increases the margin of error.

Modelling of ComD receptor

  • Important questions: Is the receptor working like an enzyme? Does it only work once?
  • We need to be very precise when modelling the receptor. (Look into the biochemistry of the receptor.)
  • Look into the binding of the receptor, e.g. can CSP unbind under any circumstances.
  • Always check and list the assumptions of the model, e.g. for enzymatic reactions: quasi-steady state
  • Check if the assumptions are met for the ComE-ComD system (look at the paper!)
  • Look into crosstalk and any other possible reactions

Meeting with Dr. Stan

Modeling enzymatic reaction Having implemented some of the tips suggested by Matthieu (scaling up the numbers and restricting solver to non-negative values), we still were getting some negative values for our model. As we considered that very wierd and we were quite confident that the equations we have used for our model are reasonable, we tried to get one more opinion on the issue.

Key points:

  • Check graphs for conservation of species (but remove the production and degradation term). If there are still oscillations visible, then they are due to production and degradation term or MatLab is doing something wrong
  • Our differential equations are stiff (we need to read up on that). Using ode15s solver is more appropriate in such case as compared to ode45 used before. ode15s is designed to deal with stiff differential equations. Apprarently, introduction of constants in differential equations has made our system stiff. Using ode15s removed oscillations completely.
  • Increase AbsTol (absolute Tolerance) which indicates values of smallest numbers that MatLab will deal with. However, it takes up more computer power.

Modelling of ComD receptor

  • Look at Sontag notes for MAP kinase model - to have an idea how these things are done.
  • Look at the mechanism of: phospohrylation, dephosphorylation, 2 component systems