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20192026
most citedA General Framework for Empirical Bayes Estimation in Discrete Linear Exponential Family

3 citations · 5 across the 4 of their papers we have counts for

collaborators

5 papers

math.MG2026

On determination of convex bodies by their section functions

Alexander Fish, Dmitry Ryabogin, Wen Rui Sun +1

For a convex body its parallel section function in the direction is defined by $$A_{K,θ}(t) = \mathrm{vol}_{n-1} \left( K \cap \{ x \in \mathbb{R}^n ~ | ~ \langl…

math.MG2024★ 2 cited

Illuminating 1-unconditional convex bodies in and , and certain cases in higher dimensions

Wen Rui Sun, Beatrice-Helen Vritsiou

We settle the Hadwiger-Boltyanski Illumination Conjecture for all 1-unconditional convex bodies in and in . Moreover, we settle the conjecture for th…

math.MG2024

On the illumination of 1-symmetric convex bodies

Wen Rui Sun, Beatrice-Helen Vritsiou

In ["Illumination of convex bodies with many symmetries", Mathematika 63 (2017)], Tikhomirov verified the Hadwiger-Boltyanski Illumination Conjecture for the class of 1-symmetric c…

math.MG2023

On Axial Symmetry in Convex Bodies

Ritesh Goenka, Kenneth Moore, Wen Rui Sun +1

For a two-dimensional convex body, the Kovner-Besicovitch measure of symmetry is defined as the volume ratio of the largest centrally symmetric body contained inside the body to th…

math.ST2019★ 3 cited

A General Framework for Empirical Bayes Estimation in Discrete Linear Exponential Family

Trambak Banerjee, Qiang Liu, Gourab Mukherjee +1

We develop a Nonparametric Empirical Bayes (NEB) framework for compound estimation in the discrete linear exponential family, which includes a wide class of discrete distributions…