Paris\Cell auto
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For bactS<br> | For bactS<br> | ||
- | + | *DAPe = DAPe + DAPe_diffused_in_neighborhood + DAPi_diffused_from_the_BactS<br> | |
- | + | *DAPi= DAPi +DAPi_produced - DAPi<_diffused_from_the_BactS<br> | |
<br> | <br> | ||
For BactG<br> | For BactG<br> | ||
- | + | *DAPe=DAPe + DAPe_diffused_in_neighborhood - DAPi_diffused_from_the_BactG<br> | |
- | + | *DAPi= DAPi -DAPi_consummate + DAPi_diffused_from_the_BactG<br> | |
- | + | *BactG = if minimal DAPi for differentiation < DAPi < maximal DAPi for differentiation BactS else stay BactG<br> | |
The output is two animated pictures one showinf the differntiation the other the diffusion of DAPe | The output is two animated pictures one showinf the differntiation the other the diffusion of DAPe |
Revision as of 15:10, 20 October 2007
Spacial simulation
We try with this work to characterize the diffusion of the DAP and the effect on the cells. We have a "tapis bactériens" with germinal cells and some somatic cells.
We make some hypothesis:
We work with a constant population (no death and no division), we can imagine that we are a stationary phase or between to division cycle.
The differentiation is DAP dependent, it's append when the cell as enough DAP to evolve but not enough to divide.
The DAP is made in bacteria S, the production rate is the difference between the total production and self consummation
The DAP can be under two types intra/extra cellular (DAPi/DAPe)
The DAP is comsume in bacteria G
We have 3 entities in our model
Bact it has a concentration internal of DAP (DAPi) and external (DAPe). It's a cell in our automaton
BactS is a Bact which produce DAPi
BactG is a Bact which consume DAPi
===We produce this set of rules:===
For bactS
- DAPe = DAPe + DAPe_diffused_in_neighborhood + DAPi_diffused_from_the_BactS
- DAPi= DAPi +DAPi_produced - DAPi<_diffused_from_the_BactS
For BactG
- DAPe=DAPe + DAPe_diffused_in_neighborhood - DAPi_diffused_from_the_BactG
- DAPi= DAPi -DAPi_consummate + DAPi_diffused_from_the_BactG
- BactG = if minimal DAPi for differentiation < DAPi < maximal DAPi for differentiation BactS else stay BactG
The output is two animated pictures one showinf the differntiation the other the diffusion of DAPe