Author
Tailong Zhou
3 papers on this site (2022–2024) · 3 co-authors · newest Jun 6, 2024
From the tags on their papers
Research focus
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.
Topics over time
| Topic | 2022 | 2024 |
|---|---|---|
| All papers | 2 | 1 |
| Volume-preserving & constrained flows | 2 | 1 |
| Gauss curvature flow | 1 | 1 |
| Long-time existence & convergence | 2 | 1 |
| Other curvature flows | 2 | 1 |
| Geometric inequalities | 1 | |
| Free boundary & capillary | 1 |
Who they write with
Co-authors
3 co-authors on this site, most joint work first.
Newest first
Papers
3 papers on this site. Titles open the PDF; Connections shows the papers closest to each one. The arXiv listing is the complete record.
2024
2022
Volume preserving Gauss curvature flow of convex hypersurfaces in the hyperbolic space
A complete family of Alexandrov-Fenchel inequalities for convex capillary hypersurfaces in the half-space
Nearby
Working on similar things
Other authors whose papers here share the most particular topics with these, leaving out co-authors. This is a similarity of tags, not a judgement.
- Peibiao Zhao15 papers · shared topics: Gauss curvature flow, Geometric inequalities, Free boundary & capillary
- Xinxiu Zhang2 papers · shared topics: Gauss curvature flow, Geometric inequalities, Volume-preserving & constrained flows
- Mohammad N. Ivaki3 works · shared topics: Gauss curvature flow, Geometric inequalities, Inverse mean curvature flow
- Xinqun Mei5 papers · shared topics: Gauss curvature flow, Geometric inequalities, Free boundary & capillary
- Jingshi Cui6 papers · shared topics: Gauss curvature flow, Geometric inequalities, Inverse mean curvature flow
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About this page
Everything here is gathered automatically from the rest of the site, and it is not a biography. It covers only what the site holds: arXiv papers from 2021 on, the canon and the reading lists, so counts say nothing about anyone's whole output. Being listed reflects published work, not an endorsement by or of the person. Papers are matched to people by ORCID and OpenAlex where those exist: how these pages are built.
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