Yen-Chang Huang

activity

20182026

most citedDeformation of the scalar curvature and the mean curvature

2 citations · 2 across the 4 of their papers we have counts for

collaborators

6 papers

math.PR2026

Sharp Gaussian Asymptotics for Marginals of Euclidean Balls

Bo-Si Chen, Yen-Chang Huang

We study Gaussian approximation for probability measures obtained by normalizing one-dimensional profile functions, with one-dimensional marginals of Euclidean balls as the princip…

math.DG2026

Slicing Support Functions with Recovery Formula and Curvature Identities

Yen-Chang Huang

Let $K \subset R^{n}$ be a convex body with support function $h_{K}$ . For $ν \in S^{n - 1}$ , $p \in R$ , and $u \in ν^{⊥}$ , we introduce the slicing support function…

math.DG2020

Cauchy surface area formula in the Heisenberg groups

Yen-Chang Huang

We show the analogy of Cauchy's surface area formula for the Heisenberg groups $H_{n}$ for $n \geq 1$ , which states that the p-area of any compact hypersurface $Σ$ in $\mathb…

math.DG2020★ 2 cited

Deformation of the scalar curvature and the mean curvature

Pak Tung Ho, Yen-Chang Huang

On a compact manifold $M$ with boundary $\partial M$ , we study the problem of prescribing the scalar curvature in $M$ and the mean curvature on the boundary $\partial M$ simultaneo…

math.DG2020

Generalizations of the theorems of Pappus-Guldin in the Heisenberg groups

Yen-Chang Huang

In this paper we study areas (called p-areas) and volumes for parametric surfaces in the 3D-Heisenberg group $H_{1}$ , which is considered as a flat model of pseudo-hermitian…

math.DG2018

The existence of horizontal envelopes in the 3D-Heisenberg group

Yen-Chang Huang

By using the support function on the $x y$ -plane, we show the necessary and sufficient conditions for the existence of envelopes of horizontal lines in the 3D-Heisenberg group. A me…