Computational Geometry Problem Hardness: Polygon Containment and Distance
Published:Dec 16, 2025 08:26
•1 min read
•ArXiv
Analysis
This research paper explores the computational complexity of geometric problems, specifically focusing on polygon containment and translational Min-Hausdorff-distance between segment sets. The paper's finding that these problems are 3SUM-hard suggests significant computational challenges for practical applications.
Key Takeaways
- •The paper investigates the computational complexity of geometric problems.
- •The problems of polygon containment and Min-Hausdorff-distance are found to be 3SUM-hard.
- •This suggests potential difficulties in efficiently solving these problems.
Reference
“Polygon Containment and Translational Min-Hausdorff-Distance between Segment Sets are 3SUM-Hard”