Monotonic IDLA forest and First Passage Percolation

Jacob Kagan
Thu, Jun 21, 2012
PIMS, University of British Columbia
PIMS-MPrime Summer School in Probability
We present a modification of the IDLA model on a rotated square lattice. The process results in a forest of trees covering the upper half plane. We show an equivalence between this model and first passage percolation. We prove that with probability 1 the trees resulting from the IDLA forest are finite.

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