Equidistribution of minimal hypersurfaces for generic metrics

For almost all Riemannian metrics (in the $C^\infty Baire sense) on a closed manifold M^{n+1} , 3\le (n+1)\le 7 , we prove that there is a sequence of closed, smooth, embedded, connected minimal hypersurfaces that is equidistributed in M. This gives a quantitative version of the main result of Irie et al. (Ann Math 187(3):963–972, 2018), that established density of minimal hypersurfaces for generic metrics. As in Irie et al. (2018),...