Conjecture on dyadic local time for fractional Brownian motion
The dyadic local-time conjecture. Almost surely, L~tπn(x)\widetilde{L}^{\pi_n}_t(x)Ltπn(x) converges uniformly for (t,x)∈[0,T]×R(t,x)\in[0,T]\times\mathbb{R}(t,x)∈[0,T]×R to
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