activity
20122026
most citedExact meromorphic stationary solutions of the real cubic Swift-Hohenberg equation

12 citations · 20 across the 5 of their papers we have counts for

collaborators

5 papers

math.CV2026

Rigidity of bounded -equivariant holomorphic maps for of irreducible Shimura varieties of rank 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 . The proof of the I…

math.CV2025★ 2 cited

Quasi-projective manifolds uniformized by Carathéodory hyperbolic manifolds and hyperbolicity of their subvarieties

Kwok-Kin Wong, Sai-Kee Yeung

Let be a Carathéodory hyperbolic complex manifold. We show that supports a real-analytic bounded strictly plurisubharmonic function. If is also complete Kähler, we show…

math.AG2025★ 1 cited

Carathéodory hyperbolicity, volume estimates and level structures over function fields

Kwok-Kin Wong, Sai-Kee Yeung

We give a generalization of the nonexistence of level structures as Nadel, Noguchi, Hwang-To, for quasi-projective manifolds uniformized by strongly Carathéodory hyperbolic complex…

math.CV2018★ 5 cited

On Effective Existence of Symmetric Differentials of Complex Hyperbolic Space Forms

Kwok-Kin Wong

For a noncompact complex hyperbolic space form of finite volume , we consider the problem of producing symmetric differentials vanishing at infinity on the Mumfor…

nlin.SI2012★ 12 cited

Exact meromorphic stationary solutions of the real cubic Swift-Hohenberg equation

Robert Conte, Tuen-Wai Ng, Kwok-Kin Wong

We show that all meromorphic solutions of the stationary reduction of the real cubic Swift-Hohenberg equation are elliptic or degenerate elliptic. We then obtain them all explicitl…