S. Wang

activity

19992005

most citedCompact special Legendrian surfaces in

S^{5}

3 citations · 4 across the 3 of their papers we have counts for

collaborators

Showing 2002 · math.DGShow all

2 papers · 2 filters

math.DG2002★ 3 cited

Compact special Legendrian surfaces in $S^{5}$

Sung Ho Wang

A surface $Σ \subset S^{5} \subset C^{3}$ is called \emph{special Legendrian} if the cone $0 \times Σ \subset C^{3}$ is special Lagrangian. The purpose of this paper is t…

math.DG2002

Morse functions on the moduli space of $G_{2}$ structures

Sung Ho Wang

Let $M$ be the moduli space of torsion free $G_{2}$ structures on a compact 7-manifold $M$ , and let $M_{1} \subset M$ be the $G_{2}$ structures with…

Compact special Legendrian surfaces in S5

Morse functions on the moduli space of G2​ structures

Compact special Legendrian surfaces in $S^{5}$

Morse functions on the moduli space of $G_{2}$ structures