A strong Frankel theorem for shrinkers

Key Points

• Any two shrinkers in a sufficiently large ball must intersect, emphasizing fundamental geometric properties.
• The study highlights that shrinkers are connected in all large balls, reinforcing their geometric structure.
• A strong Bernstein theorem for incomplete stable Gaussian surfaces is the key element in the proof.
• These findings may have implications for future research in mean curvature flow and geometric analysis.