Biao Wang
Published 2009-03-29Version 1
In this paper, we prove that if a quasi-Fuchsian 3-manifold $M$ contains a simple closed geodesic with complex length $\Lscr=l+i\theta$ such that $\theta/l\gg{}1$, then it contains at least two minimal surfaces which are incompressible in $M$.
Minimal surfaces that attain equality in the Chern-Osserman inequality
Mean curvature one surfaces in hyperbolic space, and their relationship to minimal surfaces in Euclidean space
Minimal surfaces in $S^3$ foliated by circles
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