activity
20122024
most citedThe Webster scalar curvature flow on CR sphere. Part I

20 citations · 47 across the 8 of their papers we have counts for

collaborators

8 papers

math.DG2024

Convergence rate of the -curvature flow

Pak Tung Ho, Sanghoon Lee

Carlotto, Chodosh and Rubinstein have studied the convergence rate of the Yamabe flow. Inspired by their result, we study the convergence rate of the -curvature flow in this pap…

math.DG2024

Deformations of the scalar curvature of a partially integrable pseudohermitian manifold

Jeffrey S. Case, Pak Tung Ho

We consider deformations of the scalar curvature of a partially integrable pseudohermitian manifold, in analogy with the work of Fischer and Marsden on Riemannian manifolds. In par…

math.DG2023

Deformation of the Weighted Scalar Curvature

Pak Tung Ho, Jinwoo Shin

Inspired by the work of Fischer-Marsden [Duke Math. J. 42 (1975), 519-547], we study in this paper the deformation of the weighted scalar curvature. By studying the kernel of the f…

math.DG2022

The weighted Yamabe problem with boundary

Pak Tung Ho, Jinwoo Shin, Zetian Yan

We introduce a Yamabe-type flow \begin{align*} \left\{ \begin{array}{ll} \frac{\partial g}{\partial t} &=(r^m_ϕ-R^m_ϕ)g \\ \frac{\partial ϕ}{\partial t} &=\frac{m}{2}(R^m_ϕ-r^m_ϕ)…

math.DG201410 cited

A note on compact CR Yamabe soliton

Pak Tung Ho

In this paper, we show that the Webster scalar curvature of any compact CR Yamabe soliton must be constant.

math.DG20149 cited

The Webster scalar curvature flow on CR sphere. Part II

Pak Tung Ho

This is the second of two papers, in which we study the problem of prescribing Webster scalar curvature on the CR sphere as a given function f. Using the Webster scalar curvature f…