activity
20182021
most citedEquivalence of the grand canonical ensemble and the canonical ensemble on 1d-lattice systems

1 citations · 2 across the 3 of their papers we have counts for

collaborators

6 papers

math.DG20211 cited

Minimal surfaces in like the Lagrangian catenoid

Jaehoon Lee

In this paper, we discuss complete minimal immersions in () with finite total curvature and embedded planar ends. First, we prove nonexistence for the followi…

math.DG2020

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.DG2020

Closed Lagrangian self-shrinkers in symmetric with respect to a hyperplane

Jaehoon Lee

In this paper, we prove that the closed Lagrangian self-shrinkers in which are symmetric with respect to a hyperplane are given by the products of Abresch-Langer cur…

math.PR20191 cited

Equivalence of the grand canonical ensemble and the canonical ensemble on 1d-lattice systems

Younghak Kwon, Jaehun Lee, Georg Menz

We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrary strong, quadratic, finite-range interaction. We show the equivalence of the grand canoni…

math.NT2018

Structure of ordinary -adic arithmetic cohomology groups

Jaehoon Lee

We study the -module structure of the ordinary parts of the arithmetic cohomology groups of modular Jacobians made out of various towers of modular curves. We prove that the ord…

math.NT2018

Structure of Mordell-Weil groups over \mathbb{Z}_p-extensions

Jaehoon Lee

We study the Λ-module structure of the Mordell-Weil, Selmer, and Tate-Shafarevich groups of an abelian variety over \mathbb{Z}_p-extensions.