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The $1/4$ subdiffusivity exponent conjecture for simple random walk on the UIPQ
Let $Q_\infty$ be the uniform infinite planar quadrangulation (UIPQ), rooted at $\rho$ , and let $(X_k)_{k\geq 0}$ be simple random walk on $Q_\infty$ started at $\rho$ . Write…
openplanar-maps random-walks subdiffusivity
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The 1/41/41/4 subdiffusivity exponent conjecture for simple random walk on the UIPQ