2 problems

Let $d\geq 3$, let $\mathcal{S}(1)=\{\mathbf{z}\in\mathcal{Z}_d:\|\mathbf{z}\|=1\}$, and define the occupation time of the unit-ball surface centered at $\mathbf{z}$ by … Writing…

Two-dimensional occupation-time central limit conjecture. If $d=2$ and $\eta_0$ is distributed according to $\nu_p$, then