3 citations · 7 across the 4 of their papers we have counts for
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Curvature estimates of ancient solutions to the mean curvature flow of higher codimension with convex Gauss image
Hongbing Qiu, Y. L. Xin
By carrying out refined curvature estimates, we prove better rigidity theorems of complete noncompact ancient solutions to the mean curvature flow in higher codimension under vario…
The Rigidity Theorems of Self Shrinkers via Gauss maps
Qi Ding, Y. L. Xin, Ling Yang
We study the rigidity results for self-shrinkers in Euclidean space by restriction of the image under the Gauss map. The geometric properties of the target manifolds carry into eff…
The rigidity theorems for Lagrangian self shrinkers
Qi Ding, Y. L. Xin
By the integral method we prove that any space-like entire graphic self-shrinking solution to Lagrangian mean curvature flow in with the indefinite metric $\sum_i dx_…
Curvature estimates for submanifolds with prescribed Gauss image and mean curvature
Y. L. Xin
We study that the graphs defining by smooth map $f:\Om\subset \ir{n}\to \ir{m}, m\ge 2,$ in $\ir{m+n}$ of the prescribed mean curvature and the Gauss image. We derive the inter…