activity
20192026
most citedA new approach to the Fraser-Li conjecture with the Weierstrass representation formula

1 citations · 1 across the 6 of their papers we have counts for

collaborators
Showing math.DGShow all

7 papers · 1 filter

math.DG2026

Minimal Surfaces in with Three Planar Ends II: Symmetry and Nonexistence

Jaehoon Lee, Eungbeom Yeon

In this paper, we study complete minimal surfaces in with three embedded planar ends parallel to those of the union of the Lagrangian catenoid and the plane containi…

math.DG2025

On stationary real matrix Schubert varieties

Jaehoon Lee, Sangwoo Park, Eungbeom Yeon

In this paper, we study when a real matrix Schubert variety is stationary with respect to the first variation. We first show that a necessary condition for its open dense regular p…

math.DG2025

Minimal Surfaces in with Three Planar Ends I: Holomorphicity and Uniqueness

Jaehoon Lee, Eungbeom Yeon

In this paper, we study complete minimal surfaces in with three embedded planar ends parallel to those of the union of the Lagrangian catenoid and the plane containi…

math.DG2023

Complete minimal surfaces of finite topology in the doubled Schwarzschild 3-manifold

Jaigyoung Choe, Jaehoon Lee, Eungbeom Yeon

We construct a complete embedded minimal surface with arbitrary genus in the doubled Schwarzschild 3-manifold. A classical desingularization method is used for the construction.

math.DG2022

Frankel's property for free boundary minimal hypersurfaces in the Riemannian Schwarzschild manifolds

Jaehoon Lee, Eungbeom Yeon

We study the behavior of minimal hypersurfaces in the Schwarzschild -manifolds that intersect the horizon orthogonally along the boundary. We show that a free boundary minimal h…

math.DG2020★ 1 cited

A new approach to the Fraser-Li conjecture with the Weierstrass representation formula

Jaehoon Lee, Eungbeom Yeon

In this paper, we provide a sufficient condition for a curve on a surface in to be given by an orthogonal intersection with a sphere. This result makes it possible t…

math.DG2019

Characterizations of the plane and the catenoid as capillary minimal surfaces

Eungbeom Yeon

In this paper, we prove that an immersed annular capillary minimal surface outside the unit ball in with one complete embedded end and finite total curvature must be…