Rahul Gangopadhyay

collaborators

2 papers

math.CO2025

New Helly-type results for discrete boxes: Quantitative colorful and $(p, q)$ -variants

Rahul Gangopadhyay, Alexander Polyanskii, Wei Rao

In 2008, Halman showed that for any finite set $P \subset R^{d}$ and any finite family $B$ of axis-parallel boxes in $R^{d}$ , if the intersection of $P$ and a…

cs.CG2024

Sweeping Arrangements of Non-Piercing Curves in Plane

Suryendu Dalal, Rahul Gangopadhyay, Rajiv Raman +1

Let $Γ$ be an arrangement of Jordan curves in the plane, i.e., simple closed curves in the plane. For any curve $γ \in Γ$ , we denote the bounded region enclosed by $γ$ as $γ ~$ .…

New Helly-type results for discrete boxes: Quantitative colorful and (p,q)-variants

Sweeping Arrangements of Non-Piercing Curves in Plane

New Helly-type results for discrete boxes: Quantitative colorful and $(p, q)$ -variants