N. Mok

collaborators

2 papers

math.CV2026

Rigidity of bounded $Γ$ -equivariant holomorphic maps for $π_{1}$ of irreducible Shimura varieties of rank $\geq 2$ via Kähler geometry, harmonic analysis and ergodic theory

Ngaiming Mok, Kwok-Kin Wong

In a recent article of the authors, we proved a result called the Isomorphism Theorem for holomorphic maps from an irreducible Shimura varieties of rank $\geq 2$ . The proof of the I…

math.CV2025

Proper holomorphic maps between bounded symmetric domains with small rank differences

Sung-Yeon Kim, Ngaiming Mok, Aeryeong Seo

In this paper we study the rigidity of proper holomorphic maps $f : I^c ◯ \to I^c ◯^{'}$ between irreducible bounded symmetric domains $I^c ◯$ and $I^c ◯^{'}$ with small rank differences: $2\leq \…

Rigidity of bounded Γ-equivariant holomorphic maps for π1​ of irreducible Shimura varieties of rank ≥2 via Kähler geometry, harmonic analysis and ergodic theory

Proper holomorphic maps between bounded symmetric domains with small rank differences

Rigidity of bounded $Γ$ -equivariant holomorphic maps for $π_{1}$ of irreducible Shimura varieties of rank $\geq 2$ via Kähler geometry, harmonic analysis and ergodic theory