Bhaswar B. Bhattacharya

activity

20142024

collaborators

4 papers

math.PR2024

Moderate Deviation and Berry-Esseen Bounds in the $p$ -Spin Curie-Weiss Model

Somabha Mukherjee, Tianyu Liu, Bhaswar B. Bhattacharya

Limit theorems for the magnetization in the $p$ -spin Curie-Weiss model, for $p \geq 3$ , has been derived recently by Mukherjee et al. (2021). In this paper, we strengthen these res…

cs.DM2024

Growth Rate of the Number of Empty Triangles in the Plane

Bhaswar B. Bhattacharya, Sandip Das, Sk Samim Islam +1

Given a set $P$ of $n$ points in the plane, in general position, denote by $N_{Δ} (P)$ the number of empty triangles with vertices in $P$ . In this paper we investigate by how much $N_…

stat.ME2023

Bootstrapped Edge Count Tests for Nonparametric Two-Sample Inference Under Heterogeneity

Trambak Banerjee, Bhaswar B. Bhattacharya, Gourab Mukherjee

Nonparametric two-sample testing is a classical problem in inferential statistics. While modern two-sample tests, such as the edge count test and its variants, can handle multivari…

math.CO2014

Almost Empty Monochromatic Triangles in Planar Point Sets

Deepan Basu, Kinjal Basu, Bhaswar B. Bhattacharya +1

For positive integers $c, s \geq 1$ , let $M_{3} (c, s)$ be the least integer such that any set of at least $M_{3} (c, s)$ points in the plane, no three on a line and colored with $c$ col…

Moderate Deviation and Berry-Esseen Bounds in the p-Spin Curie-Weiss Model

Growth Rate of the Number of Empty Triangles in the Plane

Bootstrapped Edge Count Tests for Nonparametric Two-Sample Inference Under Heterogeneity

Almost Empty Monochromatic Triangles in Planar Point Sets

Moderate Deviation and Berry-Esseen Bounds in the $p$ -Spin Curie-Weiss Model