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Cellular Slime Mold Simulation: Difference between revisions

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under construction - ready by midnight...
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= Background =
One of the most widely studied and relatively simple organisms in which to study morphogenesis (the shapes of organisms and the positions in the organisms of various specialized cell types) is the so-called cellular slime mold. It provides a simple model organism for studying many general developmental processes, including chemotaxis (behavioral response by an organism to a directional chemical stimulus), cell sorting, pattern formation and complex behavior through self-organization.
Normally, slime mold is a unicellular amoeba, but when food resources become scarce, they aggregate and form multicellular organisms that can move towards food sources.
= Proposition =
There is an article by N. J. Savill and P. Hogeweg ([http://homepages.ed.ac.uk/nsavill/Papers/dicty.pdf]) that models the morphogenesis of these slime mold organisms. What amazes me with this article is that the model seems to be relatively simple, but that it can still account for the whole morphogenetic process from single cells to a larger aggregate of cells, and finally to a multicellular organism capable of coordinated motion.
I propose a project group for implementing this model and possibly extend it in directions that we find suitable. I’m sure some very interesting questions will pop up along the way.
= More about the model =
The simulations are based on a cellular automata (CA) model, where each amoeba is represented as a collection of CA cells. A Monte Carlo simulation is performed, where amoebae of different types have a tendency to group together. This results in a cell sorting behavior. Another mechanism in the model is communication between amoebae via cAMP (cyclic adenosine monophosphate) chemicals, modelled by a partial differential equation. This results in aggregation of the amoebae into a ”multicellular organism” (interesting philosophical/biological question if this really counts as a multicellular organism). Without any change of parameters, the slime mold eventually starts to move guided by cAMP waves. The whole process seems to very much resemble what happens for living slime mold.
= So, what coworkers am I looking for... =
Well, anyone interested in Cellular Automata models, Partial Differential Equations, Monte Carlo simulations, cell biology, evolution etc. People interested in computer graphics are also very welcome so that we get some cool movies to show in the end :-). I would very much appreciate participation from someone with more biological knowledge than myself (which is not a lot). I’m sure there are some interesting questions here concerning formation of multicellular organisms in general that could serve as a good discussion within this work.
= Who's interested? =
Johan Nyström (nystjoha@chalmers.se)
(Add your name here)

Revision as of 04:56, 7 June 2007

under construction - ready by midnight...

Background

One of the most widely studied and relatively simple organisms in which to study morphogenesis (the shapes of organisms and the positions in the organisms of various specialized cell types) is the so-called cellular slime mold. It provides a simple model organism for studying many general developmental processes, including chemotaxis (behavioral response by an organism to a directional chemical stimulus), cell sorting, pattern formation and complex behavior through self-organization.

Normally, slime mold is a unicellular amoeba, but when food resources become scarce, they aggregate and form multicellular organisms that can move towards food sources.

Proposition

There is an article by N. J. Savill and P. Hogeweg ([1]) that models the morphogenesis of these slime mold organisms. What amazes me with this article is that the model seems to be relatively simple, but that it can still account for the whole morphogenetic process from single cells to a larger aggregate of cells, and finally to a multicellular organism capable of coordinated motion.

I propose a project group for implementing this model and possibly extend it in directions that we find suitable. I’m sure some very interesting questions will pop up along the way.

More about the model

The simulations are based on a cellular automata (CA) model, where each amoeba is represented as a collection of CA cells. A Monte Carlo simulation is performed, where amoebae of different types have a tendency to group together. This results in a cell sorting behavior. Another mechanism in the model is communication between amoebae via cAMP (cyclic adenosine monophosphate) chemicals, modelled by a partial differential equation. This results in aggregation of the amoebae into a ”multicellular organism” (interesting philosophical/biological question if this really counts as a multicellular organism). Without any change of parameters, the slime mold eventually starts to move guided by cAMP waves. The whole process seems to very much resemble what happens for living slime mold.

So, what coworkers am I looking for...

Well, anyone interested in Cellular Automata models, Partial Differential Equations, Monte Carlo simulations, cell biology, evolution etc. People interested in computer graphics are also very welcome so that we get some cool movies to show in the end :-). I would very much appreciate participation from someone with more biological knowledge than myself (which is not a lot). I’m sure there are some interesting questions here concerning formation of multicellular organisms in general that could serve as a good discussion within this work.

Who's interested?

Johan Nyström (nystjoha@chalmers.se) (Add your name here)