# Forest Fire Simulation

The following simulation is a running cellular automaton on a grid using the Von Neumann neighborhood. A cell is either (1) empty (highlighted in brown), (2) occupied by a tree (highlighted in green) or burning (highlighted in red). I implemented the model proposed by Drossl and Schwabl (Drossel & Schwabl, 1992):

- A burning cell turns into an empty cell
- A tree will burn if at least one neighbor is burning
- A tree ignites with probability $\gamma$ even if no neighbor is burning
- An empty space fills with a tree with probability $\alpha$

In this example I use $\gamma = 5.0 \cdot 10^{-6}$ and $\alpha = 0.01$ and $150 \times 150$ cells.

## References

- Drossel, B., & Schwabl, F. (1992). Self-organized critical forest-fire model.
*Phys. Rev. Lett.*,*69*(11), 1629–1632. https://doi.org/10.1103/PhysRevLett.69.1629