activity
20152026
most citedThe action dimension of Artin groups

3 citations · 9 across the 11 of their papers we have counts for

collaborators

11 papers

math.CV2026

Integration by parts for plurisubharmonic functions

Hoang-Son Do, Giang Le

In this paper, we provide an integration by parts formula for plurisubharmonic functions on a hyperconvex domain that are bounded outside a compact set. This extends a previous res…

math.NT2024

A Schmidt's subspace theorem for moving hyeprplane targets over function fields

Le Giang, Tran Van Tan, Nguyen Van Thin

In this paper, we establish a Schmidt's subspace theorem for moving hyeprplane targets in projective spaces over function fields.

math.CV2022

On holomorphic curves into complex projective varieties

Giang Le

In this paper, we study holomorphic curves satisfying the Fubini-Study derivative for some from the viewpoint of Nevanlinna theory

math.CV2020

On the conditional plurisubharmonic envelopes of bounded functions

Hoang-Son Do, Giang Le

In this paper, we extend some recent results of Guedj-Lu-Zeriahi about psh envelopes of bounded functions on bounded domains in . We also present a result on the regu…

math.NT2019

A generalization of effective schmidt's subspace theorem for projective varieties over function fields

Giang Le

We establish an effective version of Schmidt's subspace theorem on a smooth projective variety over function fields of characteristic zero for hypersurfaces located i…

math.CV2019★ 1 cited

Viscosity solutions to parabolic complex Monge-Ampère equations

Hoang-Son Do, Giang Le, Tat Dat Tô

In this paper, we study the Cauchy-Dirichlet problem for Parabolic complex Monge-Ampère equations on a strongly pseudoconvex domain by the viscosity method. We extend the results i…

math.GT2018★ 3 cited

Action dimensions of some simple complexes of groups

Michael W. Davis, Giang Le, Kevin Schreve

The action dimension of a discrete group is the minimum dimension of contractible manifold that admits a proper -action. We compute the action dimension of the direct limit…

math.NT2017★ 1 cited

The degenerate Schmidt's subspace theorem for moving hypersurface targets

Giang Le

Our goal is to give Schmidt's subspace theorem for moving hypersurface targets in subgeneral position in projective varieties.

math.GT2016★ 3 cited

The action dimension of Artin groups

Giang Le

The \emph{action dimension} of a discrete group is the minimum dimension of a contractible manifold, which admits a proper -action. In this paper, we study the action dimens…

math.NT2015★ 1 cited

An effective Schmidt's subspace theorem for hypersurfaces in subgeneral position in projective varieties over function fields

Giang Le

We deduce an effective version of Schmidt's subspace theorem on a smooth projective variety X over function fields of characteristic zero for hypersurfaces located in N-subgeneral…

math.GT2015

Relatively Hyperbolic Coxeter Groups with maximal Flats of codimension 1

Giang Le

We study relatively hyperbolic Coxeter groups of type with maximal Euclidean Coxeter subgroups of codimension 1. Our main result in this paper is that the dimension of these g…