43 citations · 229 across the 45 of their papers we have counts for
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math.DG2019
A note on equivariant biharmonic maps and stable biharmonic maps
Ye-Lin Ou
In this note, we generalize biharmonic equation for rotationally symmetric maps ([4], [16], [10]) to equivariant maps between model spaces and use it to give a complete classificat…
math.DG2019
Some recent work on biharmonic conformal maps
Ye-Lin Ou
This note reviews some of the recent work on biharmonic conformal maps (see \cite{OC}, Chapter 11, for a detailed survey). It will be focused on biharmonic conformal immersions and…
math.DG2019
Biharmonic hypersurfaces in a product space
Yu Fu, Shun Maeta, Ye-Lin Ou
In this paper, we study biharmonic hypersurfaces in a product of an Einstein space and a real line. We prove that a biharmonic hypersurface with constant mean curvature in such a p…