Research profile
Works on Yamabe flow, long-time existence & convergence and minimal & CMC surfaces.
Elsewhere arXiv listing
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How many of these papers carry each topic, among the topics most particular to them. Tags are assigned automatically, so they point to a subject rather than judge the work.
FlowsSpecial solutionsGeometry & analysis
| Topic | 2017 | 2018 | 2020 |
|---|---|---|---|
| All papers | 2 | 1 | 1 |
| Yamabe flow | 1 | 1 | 1 |
| Long-time existence & convergence | 1 | 1 | |
| Minimal & CMC surfaces | 1 | ||
| Almost & η-Ricci solitons | 1 | ||
| Free boundary & capillary | 1 | ||
| Volume-preserving & constrained flows | 1 |
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Their work in this field since 2016, with the older papers the site recommends. Titles open each paper's page, with its abstract, PDF and HTML versions; Connections shows the papers closest to it. The arXiv listing has the complete record.
On a compact strictly pseudoconvex CR manifold , we consider the CR Yamabe constant of its infinite conformal covering. By using the maximum principles, we then prove a uniqueness theorem for the CR Yamabe flow on a complete noncompact CR manifold. Finally we obtain some properties of the CR Yamabe soliton on complete noncompact CR manifolds.
In this paper, we study the CR Yamabe flow with zero CR Yamabe invariant. We use the CR Poincaré inequality and a Gagliardo-Nirenberg type interpolation inequality to show that this flow has long time solution and the solution converges to a contact form with flat pseudo-Hermitian scalar curvature exponentially.
We consider the CR Yamabe flow on a compact strictly pseudoconvex CR manifold of real dimension . We prove convergence of the CR Yamabe flow when or is spherical.
In this paper, we consider the area-preserving mean curvature flow with free Neumann boundaries. We show that for a rotationally symmetric -dimensional hypersurface in between two parallel hyperplanes will converge to a cylinder with the same area under this flow. We use the geometric properties and the maximal principle to obtain gradient and curvature estimates, leading to long-time existence of the flow and convergence to a constant mean curvature surface.
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NP-RC-213014 is Kunbo Wang's permanent number in the Ricci flow community on Neckpinch. It stays with them through any change of name or post. More about these numbers.
A window on one part of a person's work: papers here go back to 2016 and cover Ricci flow and its neighbouring flows, with the older work the site recommends, so this page is no measure of anyone's whole output. Being listed is not an endorsement by or of the person. If two people share this name, their work may appear together here. How it is put together.
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