<?xml version="1.0" encoding="UTF-8"?>
<rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel>
<title>Kunbo Wang — Neckpinch</title><link>https://neckpinch.com/authors/kunbo-wang/</link><description>New arXiv papers by Kunbo Wang, from Neckpinch</description>
<atom:link href="https://neckpinch.com/authors/kunbo-wang/rss.xml" rel="self" type="application/rss+xml"/><lastBuildDate>Tue, 10 Nov 2026 04:10:28 GMT</lastBuildDate>
<item><title>CR Yamabe constant, CR Yamabe flow and its soliton</title><link>https://neckpinch.com/papers/2007.02019/</link><guid isPermaLink="false">arxiv:2007.02019</guid><pubDate>Sat, 04 Jul 2020 00:00:00 GMT</pubDate><description>Pak Tung Ho, Kunbo Wang — On a compact strictly pseudoconvex CR manifold (M,þ), 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.</description><category>Yamabe flow</category><category>Almost &amp; η-Ricci solitons</category><category>Stability &amp; uniqueness</category><category>Boundaries &amp; non-compact</category></item>
<item><title>The Exponential Convergence of the CR Yamabe Flow</title><link>https://neckpinch.com/papers/1807.08876/</link><guid isPermaLink="false">arxiv:1807.08876</guid><pubDate>Tue, 24 Jul 2018 00:00:00 GMT</pubDate><description>Weimin Sheng, Kunbo Wang — 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.</description><category>Yamabe flow</category><category>Scalar curvature</category><category>Long-time existence &amp; convergence</category></item>
<item><title>Convergence of the CR Yamabe Flow</title><link>https://neckpinch.com/papers/1712.06733/</link><guid isPermaLink="false">arxiv:1712.06733</guid><pubDate>Tue, 19 Dec 2017 00:00:00 GMT</pubDate><description>Pak Tung Ho, Weimin Sheng, Kunbo Wang — We consider the CR Yamabe flow on a compact strictly pseudoconvex CR manifold M of real dimension 2n+1. We prove convergence of the CR Yamabe flow when n=1 or M is spherical.</description><category>Yamabe flow</category></item>
<item><title>Area-preserving mean curvature flow of rotationally symmetric hypersurfaces with free boundaries</title><link>https://neckpinch.com/papers/1712.05918/</link><guid isPermaLink="false">arxiv:1712.05918</guid><pubDate>Sat, 16 Dec 2017 00:00:00 GMT</pubDate><description>Kunbo Wang — In this paper, we consider the area-preserving mean curvature flow with free Neumann boundaries. We show that for a rotationally symmetric n-dimensional hypersurface in Rⁿ⁺¹ 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.</description><category>Mean curvature flow</category><category>Volume-preserving &amp; constrained flows</category><category>Free boundary &amp; capillary</category><category>Long-time existence &amp; convergence</category><category>Rotational symmetry &amp; warped products</category><category>Minimal &amp; CMC surfaces</category></item>
</channel></rss>