We analyse the abelian sandpile model on $\mathbbm{Z}^d$ for the starting configuration of $n$ particles in the origin and $2d-2$ particles otherwise. We give a new short proof of the theorem of Fey, Levine and Peres \cite{FLP} that the radius of the toppled cluster of this configuration is $O(n^{1/d})$.
(Very) short proof of Rayleigh's Theorem (and extensions)
The size of the giant component in random hypergraphs: a short proof
EW-tableaux, Le-tableaux, tree-like tableaux and the Abelian sandpile model
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