Wenkui Du

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20202025

most citedBounded Diameter Under Mean Curvature Flow

2 citations · 2 across the 5 of their papers we have counts for

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math.DG2025

Rigidity of ancient ovals in higher dimensional mean curvature flow

Beomjun Choi, Wenkui Du, Jingze Zhu

In this paper, we consider the classification of compact ancient noncollapsed mean curvature flows of hypersurfaces in arbitrary dimensions. More precisely, we study $k$ -ovals in $…

math.DG2022

Spectral quantization for ancient asymptotically cylindrical flows

Wenkui Du, Jingze Zhu

We study ancient mean curvature flows in $R^{n + 1}$ whose tangent flow at $- \infty$ is a shrinking cylinder $R^{k} \times S^{n - k} (2 (n - k) ∣ t ∣)$ , where $1\leq k…

math.DG2021

Hearing the shape of ancient noncollapsed flows in $R^{4}$

Wenkui Du, Robert Haslhofer

We consider ancient noncollapsed mean curvature flows in $R^{4}$ whose tangent flow at $- \infty$ is a bubble-sheet. We carry out a fine spectral analysis for the bubble-shee…

math.DG2021

The blowdown of ancient noncollapsed mean curvature flows

Wenkui Du, Robert Haslhofer

In this paper, we consider ancient noncollapsed mean curvature flows $M_{t} = \partial K_{t} \subset R^{n + 1}$ that do not split off a line. It follows from general theory that th…

math.DG2020★ 2 cited

Bounded Diameter Under Mean Curvature Flow