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T. Nguyen

4 papers hereh-index 6107 citations24 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • middle author3
  • last author1

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.CV4
same name
  • T. Nguyen — 143 papers, h 0
  • T. Nguyen — 70 papers, h 19
  • T. Nguyen — 37 papers, h 35
  • T. Nguyen — 22 papers, h 17
  • T. Nguyen — 19 papers
  • T. Nguyen — 19 papers, h 22

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20022016
most citedPluricomplex Green and Lempert functions for equally weighted poles

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

collaborators
Showing math.CVShow all

4 papers · 1 filter

math.CV2016

Convergence in capacity of plurisubharmonic functions with given boundary values

Nguyen Xuan Hong, Nguyen Van Trao, Tran Van Thuy

In this paper, we study the convergence in the capacity of sequence of plurisubharmonic functions. As an application, we prove stability results for solutions of the complex Monge-…

math.CV2011★ 4 cited

On hyperbolicity and tautness modulo an analytic subset of Hartogs domains

Do Duc Thai, Pascal J. Thomas, Nguyen Van Trao +1

Let X be a complex space and H a positive homogeneous plurisubharmonic function H on $X\times\C^m$. Consider the Hartogs-type domain $Ω_{H}(X):=\{(z,w)\in X\times \C^m:H(z,w)…

math.CV2010

Green functions of the spectral ball and symmetrized polydisk

Pascal J. Thomas, Nguyen Van Trao, Wlodzimierz Zwonek

The Green function of the spectral ball is constant over the isospectral varieties, is never less than the pullback of its counterpart on the symmetrized polydisk, and is equal to…

math.CV2002★ 7 cited

Pluricomplex Green and Lempert functions for equally weighted poles

Pascal J. Thomas, Nguyen Van Trao

For Ω a domain in Cn, the pluricomplex Green function with poles a1​,...,aN​∈Ω is defined as $G(z):=\sup \{u(z): u\in PSH_-(Ω), u(x)\le \log \|x-a_j\|+C_j \text…

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