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<title>Linwei Zhang — Neckpinch</title><link>https://neckpinch.com/authors/linwei-zhang/</link><description>New arXiv papers by Linwei Zhang, from Neckpinch</description>
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<item><title>Calabi flow with bounded L^p scalar curvature (II)</title><link>https://neckpinch.com/papers/2510.14302/</link><guid isPermaLink="false">arxiv:2510.14302</guid><pubDate>Thu, 16 Oct 2025 00:00:00 GMT</pubDate><description>Haozhao Li, Linwei Zhang — In this paper, we show that on a compact Kähler manifold the Calabi flow can be extended as long as some space-time L^p integrals of the scalar curvature are bounded.</description><category>Other curvature flows</category><category>Kähler geometry</category><category>Scalar curvature</category><category>Kähler–Einstein &amp; K-stability</category></item>
<item><title>Calabi flow with bounded L^p scalar curvature</title><link>https://neckpinch.com/papers/2312.05816/</link><guid isPermaLink="false">arxiv:2312.05816</guid><pubDate>Sun, 10 Dec 2023 00:00:00 GMT</pubDate><description>Haozhao Li, Linwei Zhang, Kai Zheng — In this paper, we show that the Calabi flow can be extended as long as the L^p scalar curvature is uniformly bounded for some p&gt;n, and on a compact extremal Kähler manifold the Calabi flow with uniformly bounded L^p(p&gt;n) scalar curvature exists for all time and converges exponentially fast to an extremal Kähler metric.</description><category>Other curvature flows</category><category>Kähler geometry</category><category>Scalar curvature</category><category>Long-time existence &amp; convergence</category><category>Kähler–Einstein &amp; K-stability</category></item>
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