2018-06-27 10:10-11:10 Room 1303, Sciences Building No. 1

Abstract: For the Lorentz manifold M²*R, with M² a 2-dimensional complete surface with nonnegative Gaussian curvature, we investigate its space-like graphs over compact strictly convex domains in M², which are evolving by the non-parametric mean curvature flow with prescribed contact angle boundary condition, and show that solutions converge to ones moving only by translation. This talk is based on a joint-work with L. Chen, D.-D. Hu and N. Xiang.