Preprint
Inserted: 10 jan 2026
Last Updated: 10 jan 2026
Year: 2026
Abstract:
Consider an $(n+1)$-dimensional circular cone. Using a calibration argument, we prove that if $n≥4$ and the aperture of the cone is sufficiently large, the intersection of the cone with an axial hyperplane is area-minimizing with respect to free-boundary variations inside the cone.
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