Covering Area in a Disc by Finitely Many Triangles
DOI:
https://doi.org/10.46787/pump.v8i.3924Keywords:
triangles; area covering; optimalAbstract
We consider how to cover the most area inside of a circular disc by using finitely many triangles. Even in simple cases with the number of triangles being small, we do not know what is the maximum area that can be covered. However, as the number of triangles tends to infinity, we use some estimates and existing literature to derive the rate that the uncovered area goes to zero.
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Published
2025-01-25
How to Cite
Chen, Z., Ding, K., Huang, Y., Jia, X., Rosenblatt, J., Su, Y., & Xue, J. (2025). Covering Area in a Disc by Finitely Many Triangles. The PUMP Journal of Undergraduate Research, 8, 47–56. https://doi.org/10.46787/pump.v8i.3924
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Copyright (c) 2025 Zihao Chen, Keyan Ding, Yanzhe Huang, Xiaojun Jia, Joseph Rosenblatt, Yuqing Su, Jeff Xue
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