Chih-Wei Chen

activity

20112019

most citedStructure at infinity of expanding gradient Ricci soliton

2 citations · 5 across the 6 of their papers we have counts for

collaborators

Showing math.DGShow all

6 papers · 1 filter

math.DG2019

$C_{0}$ -positivity and a classification of closed three-dimensional CR torsion solitons

Huai-Dong Cao, Shu-Cheng Chang, Chih-Wei Chen

A closed CR 3-manifold is said to have $C_{0}$ -positive pseudohermitian curvature if $(W + C_{0} T or) (X, X) > 0$ for any $0 \neq = X \in T_{1, 0} (M)$ . We discover an obstruction for a closed…

math.DG2018

Volume bounds of the Ricci flow on closed manifolds

Chih-Wei Chen, Zhenlei Zhang

Let ${g (t)}_{t \in [0, T)}$ be the solution of the Ricci flow on a closed Riemannian manifold $M^{n}$ with $n \geq 3$ . Without any assumption, we derive lower volume bounds of the for…

math.DG2017

Level set flow in 3D steady gradient Ricci solitons

Chih-Wei Chen, Kuo-Wei Lee

Let $(M^{3}, g, f)$ be a nontrivial 3-dimensional steady gradient Ricci soliton. If the scalar curvature $R$ satisfies $c_{1} r^{- b} \leq R \leq c_{2} r^{- a}$ for some $a \in (0, 1], b \geq a$ ,…

math.DG2015★ 2 cited

On the CR Analogue of Reilly Formula and Yau Eigenvalue Conjecture

Shu-Cheng Chang, Chih-Wei Chen, Chin-Tung Wu

In this paper, we derive the CR Reilly's formula and its applications to studying of the first eigenvalue estimate for CR Dirichlet eigenvalue problem and embedded p-minimal hypers…

math.DG2011★ 2 cited

Structure at infinity of expanding gradient Ricci soliton

Chih-Wei Chen, Alix Deruelle

We study the geometry at infinity of expanding gradient Ricci solitons of dimension greater than two with finite asymptotic curvature ratio without curvature sign assumptions. We m…

math.DG2011

Volume estimates and the asymptotic behavior of expanding gradient Ricci solitons