Two-Dimensional Graphs Moving by Mean Curvature Flow

By J. Chen, Jia Li, G. Tian. 2002

57 citations recorded by the source corpus.

Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/5d8e64374906fd9c41992ed9352a89119d020bb3

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Knut Smoczyk
2. Mao-Pei Tsui
3. Mu-Tao Wang
4. D. Joyce
5. C. Baker
6. Jingyi Chen
7. Y. Xin
8. Qi Ding

In Astronomy and Astrophysics

1. Mao-Pei Tsui
2. Mu-Tao Wang
3. Knut Smoczyk
4. D. Joyce
5. L. Martinazzi
6. M. Giaquinta

In Geometry and Topology

1. Knut Smoczyk
2. Mao-Pei Tsui
3. Mu-Tao Wang
4. D. Joyce
5. Jingyi Chen
6. C. Baker
7. Y. Xin
8. Qi Ding

Citations in the corpus

• Mean curvature flows and isotopy of maps between spheres (2003, background): “In [17], [18], and [19], the second author studies the deformation of f by the mean curvature flow (see also the work of Chen-Li-Tian [2]).”
• Mean Curvature Flow in Higher Codimension: Introduction and Survey (2011, result): “Among the first results in this direction are the results on mean curvature flow of space curves by Altschuler and Grayson [2, 3], measure-theoretic approaches to higher codimension mean curvature flows by Ambrosio and Soner [4], existence and convergence results for the Lagrangian mean curvature fl”
• Self-shrinkers of the mean curvature flow in arbitrary codimension (2005, background): “While until recently people were mostly interested in mean curvature flow of hypersurfaces, this non-linear evolution equation is getting more and more attention in higher codimension, see for instance [AS96], [Anc00], [BN99], [ CLT02 ], [TW04], [SW02], [TY02].”