S. Wang

activity

19992007

most citedOn the Lifts of Minimal Lagrangian Submanifolds

3 citations · 9 across the 9 of their papers we have counts for

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9 papers · 1 filter

math.DG2007★ 1 cited

Willmore Legendrian surfaces in pseudoconformal 5-sphere

Sung Ho Wang

Let $ X: M \hook S^5$ be a compact Legendrian surface in pseudoconformal(CR) 5-sphere. We introduce a pseudoconformally invariant Willmore type second order functional $ \W(X)$, an…

math.DG2005★ 1 cited

1-rigidity of CR submanifolds in spheres

Sung Ho Wang

We propose a unified computational framework for the problem of deformation and rigidity of submanifolds in a homogeneous space under geometric constraint. A notion of 1-rigidity o…

math.DG2003

A remark on a theorem of Schoen and Wolfson

Sung Ho Wang

Let $l : Σ \to X$ be a weakly Lagrangian map of a compact orientable surface $Σ$ in a Kähler surface $X$ which is area minimizing in its homotopy class of maps in $ W^{1,2}(Σ, X)…

math.DG2003★ 1 cited

Relative isoperimetric inequalities for Lagrangian disks

Sung Ho Wang

We prove a relative isoperimetric inequalities for Lagrangian half disks in $C^{2}$ with respect to a Lagrangian plane, or a complex plane, or a union of any two of Lagrangi…

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…

Willmore Legendrian surfaces in pseudoconformal 5-sphere

1-rigidity of CR submanifolds in spheres

A remark on a theorem of Schoen and Wolfson

Relative isoperimetric inequalities for Lagrangian disks

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