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<title>Yuting Wu — Neckpinch</title><link>https://neckpinch.com/authors/yuting-wu/</link><description>New arXiv papers by Yuting Wu, from Neckpinch</description>
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<item><title>On an area-preserving inverse curvature flow for plane curves</title><link>https://neckpinch.com/papers/2507.22366/</link><guid isPermaLink="false">arxiv:2507.22366</guid><pubDate>Wed, 30 Jul 2025 00:00:00 GMT</pubDate><description>Zezhen Sun, Yuting Wu — In this paper, we study a 1/κⁿ-type area-preserving non-local flow of convex closed plane curves for any n&gt;0. We show that the flow exists globally, the length of evolving curve is non-increasing, and the limiting curve will be a circle in the C^(∞) metric as time t→∞.</description><category>Other curvature flows</category><category>Inverse mean curvature flow</category><category>Volume-preserving &amp; constrained flows</category></item>
<item><title>On a non-local area-preserving curve flow</title><link>https://neckpinch.com/papers/2502.16409/</link><guid isPermaLink="false">arxiv:2502.16409</guid><pubDate>Sun, 23 Feb 2025 00:00:00 GMT</pubDate><description>Zezhen Sun, Yuting Wu — In this paper, we study a new area-preserving curvature flow for closed convex planar curves. This flow will decrease the length of the evolving curve and make the curve more and more circular during the evolution process. And finally, the curve converges to a finite circle in C^(∞) sense as time goes to infinity.</description><category>Other curvature flows</category><category>Volume-preserving &amp; constrained flows</category></item>
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