Sharp singular-set bounds for stationary integral varifolds
What the paper claims, in its own words
Proves that every stationary integral m-varifold in a Euclidean open set has singular set of Hausdorff dimension at most , a sharp bound in every positive dimension and codimension. On round spheres, the family also proves almost-everywhere regularity: the singular set has zero m-dimensional Hausdorff measure.
The plain-language explainer for this entry is still coming.