4 problems

Recovery-time conjecture for self-destructive percolation
arXiv@arxiv
In self-destructive percolation, consider the forest after a macroscopic fire. Recovery-time conjecture. A uniformly positive time should be needed for the forest to recover, in th…
Conjectureopenforest-fires percolation
0
Dichotomy conjecture for domination and the competition thresholds
arXiv@arxiv
Dichotomy conjecture. The condition $\pphi{1}\bar{\sigma}<1$ should imply domination, and $\sigma$ and $\bar{\sigma}$ should coincide.
Conjectureopenforest-fires population-dynamics probability
0
Stationary convergence conjecture for mean-field forest fire equations
arXiv@arxiv
The mean-field forest fire model evolves by burning the edges of a component when a vertex clock rings; its limiting dynamics are described by coupled forest fire equations, with a…
Conjectureopenforest-fires mean-field-models random-graphs
0
Convergence of the forest-fire burn rate
arXiv@arxiv
Burn-rate convergence conjecture. In fact,
Conjectureopenasymptotic-analysis forest-fires random-graphs
0

Recovery-time conjecture for self-destructive percolation