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T. Tran

5 papers hereh-index 1514 citations3 works total

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

author position
  • sole author2
  • last author3

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.AC4
  • cs.DS1
same name
  • T. Tran — 105 papers, h 41
  • T. Tran — 79 papers, h 21
  • T. Tran — 58 papers, h 2
  • T. Tran — 49 papers, h 30
  • T. Tran — 36 papers, h 46
  • T. Tran — 28 papers, h 11

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
20162026
most citedStability of Depth and Cohen-Macaulayness of Integral Closures of Powers of Monomial Ideals

10 citations · 10 across the 3 of their papers we have counts for

collaborators

5 papers

cs.DS2026

An Ω(nlogn) Randomized Lower Bound for Cutting a Cake into Proportionally Fair Pieces

Stephen Arndt, Kirk Pruhs, Trung Tran

We consider the classic cake cutting problem in the Robertson-Webb model, with the objective of proportional fairness. We show that any randomized algorithm must use Ω(nlogn)…

math.AC2023

Cohen-Macaulay oriented graphs with large girth

Le Xuan Dung, Tran Nam Trung

We classify the Cohen-Macaulay weighted oriented graphs whose underlying graphs have girth at least 5.

math.AC2018

Regularity, matchings and Cameron-Walker graphs

Tran Nam Trung

Let G be a simple graph and let ν(G) be the matching number of G. It is well-known that $\reg I(G) \leqslant ν(G)+1$. In this paper we show that $\reg I(G) = ν(G)+1$ if and o…

math.AC2017★ 10 cited

Stability of Depth and Cohen-Macaulayness of Integral Closures of Powers of Monomial Ideals

Le Tuan Hoa, Tran Nam Trung

Let I be a monomial ideal I in a polynomial ring R=k[x1​,...,xr​]. In this paper we give an upper bound on $\overline{\dstab} (I)$ in terms of r and the maximal generatin…

math.AC2016

A Characterization of Gorenstein Planar graphs

Tran Nam Trung

We prove that a planar graph is Gorenstein if and only if its independence complex is Eulerian.

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