OpenAI reports a sharp stationary-varifold singular-set bound
- Mathematics
For every stationary integral m-varifold in an open Euclidean set, in every positive dimension and codimension, the singular set has Hausdorff dimension at most m−1.
OpenAI reports a sharp stationary-varifold singular-set bound
- Mathematics
For every stationary integral m-varifold in an open Euclidean set, in every positive dimension and codimension, the singular set has Hausdorff dimension at most m−1.
Curated contributions 1
Understand the problem ↓Understanding the problem
Read the background
For every stationary integral m-varifold in an open Euclidean set, in every positive dimension and codimension, the singular set has Hausdorff dimension at most m−1.
Why it matters
If correct, proves the sharp Euclidean codimension-one singular-set conjecture without stability or minimizing assumptions.
What counts as progress
Is the singular set of every stationary integral varifold at most codimension one?
Website timeline
Publication dates and editorial changes.
OpenAI reports a sharp stationary-varifold singular-set bound