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Evolution by mean curvature flow of Lagrangian spherical surfaces in complex Euclidean plane. (arXiv:1603.03229v2 [math.DG] UPDATED)
来源于:arXiv
We describe the evolution under the mean curvature flow of embedded
Lagrangian spherical surfaces in the complex Euclidean plane $\mathbb{C}^2$. In
particular, we answer the Question 4.7 addressed in [Ne10b] by A. Neves about
finding out a condition on a starting Lagrangian torus in $\mathbb{C}^2$ such
that the corresponding mean curvature flow becomes extinct at finite time and
converges after rescaling to the Clifford torus. 查看全文>>