2 problems

Limiting density measure conjecture for minimal membranes. As $t\to\infty$, the measures $\mu_{L,t}$ converge to a limit measure

Limit shape conjecture for minimal membranes. There exists a unique surface $S\subset\mathbb R^n$ with boundary $\langle L\rangle$ such that, for every $\epsilon>0$, there is $N>0$…