Junghun Lee

activity

20152021

collaborators

4 papers

math.DS2021

J-Stability in non-archimedean dynamics

Robert L. Benedetto, Junghun Lee

Let $C_{v}$ be a complete, algebraically closed non-archimedean field, and let $f \in C_{v} (z)$ be a rational function of degree $d \geq 2$ . If $f$ satisfies a bounded contraction cond…

math.NT2017

The Values of the Riemann Zeta-Function on Discrete Sets

Junghun Lee, Athanasios Sourmelidis, Jörn Steuding +1

We study the values taken by the Riemann zeta-function $ζ$ on discrete sets. We show that infinite vertical arithmetic progressions are uniquely determined by the values of $ζ$ tak…

math.DS2015

An alternative proof of the non-Archimedean Montel theorem for polynomial dynamics

Junghun Lee

We will see an alternative proof of the non-Archimedean Montel theorem, which is also called Hsia's criterion, for polynomial dynamics.

math.DS2015

$J$ -Stability of immediately expanding rational maps in non-Archimedean dynamical systems

Junghun Lee

The aim of this paper is to show $J$ -stability of immediately expanding rational maps over an algebraically closed, complete, and non-Archimedean field, which is an analogue of R.…

J-Stability in non-archimedean dynamics

The Values of the Riemann Zeta-Function on Discrete Sets

An alternative proof of the non-Archimedean Montel theorem for polynomial dynamics

J-Stability of immediately expanding rational maps in non-Archimedean dynamical systems

$J$ -Stability of immediately expanding rational maps in non-Archimedean dynamical systems