Minimal Lagrangian surfaces in ℂP^2 via the loop group method Part II: The general case
arxiv（2024）
摘要
We extend the techniques introduced in for contractible Riemann
surfaces to construct minimal Lagrangian immersions from arbitrary Riemann
surfaces into ℂP^2 via the loop group method. Based on the
potentials of translationally equivariant minimal Lagrangian surfaces, we
introduce perturbed equivariant minimal Lagrangian surfaces in ℂP^2
and construct a class of minimal Lagrangian cylinders. Furthermore, we show
that these minimal Lagrangian cylinders approximate Delaunay cylinders with
respect to some weighted Wiener norm of the twisted loop group Λ
SU(3)_σ.
更多查看译文
AI 理解论文
溯源树
样例
生成溯源树，研究论文发展脉络
Chat Paper
正在生成论文摘要