Ho Chi Minh City University of Architecture

output

20102025

most citedGeometrically nonlinear isogeometric analysis of laminated composite plates based on higher-order shear deformation theory

101 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

collaborating institutions

6 papers

math.RA2025

A note on Lie and Jordan structures of Leavitt path algebras

Huynh Viet Khanh, Le Qui Danh

Let $L_{K} (E)$ be the Leavitt path algebra of a directed graph $E$ over a field $K$ . In this paper, we determine $E$ and $K$ for the Lie algebra $K_{L_{K} (E)}$ and the Jordan…

math.RA2019★ 8 cited

Locally solvable subnormal and quasinormal subgroups of division rings

Le Qui Danh, Huynh Viet Khanh

Let $D$ be a division ring with center $F$ , and $G$ a subnormal or quasinormal subgroup of $D^{*}$ . We show that if $G$ is locally solvable, then $G$ is contained in $F$ .

cs.CV2018★ 29 cited

ASMCNN: An Efficient Brain Extraction Using Active Shape Model and Convolutional Neural Networks

Duy H. M. Nguyen, Duy M. Nguyen, Mai T. N. Truong +5

Brain extraction (skull stripping) is a challenging problem in neuroimaging. It is due to the variability in conditions from data acquisition or abnormalities in images, making bra…

cs.CE2014★ 101 cited

Geometrically nonlinear isogeometric analysis of laminated composite plates based on higher-order shear deformation theory

Loc V. Tran, Jaehong Lee, H. Nguyen-Van +2

In this paper, we present an effectively numerical approach based on isogeometric analysis (IGA) and higher-order shear deformation theory (HSDT) for geometrically nonlinear analys…

math.RA2012

On normal subgroups of division rings which are radical over a proper division subring

Mai Hoang Bien, Duong Hoang Dung

We introduce Kurosh elements in division rings based on the idea of a conjecture of Kurosh. Using this, we generalize a result of Faith in [3] and of Herstein in [6].

math.RA2010★ 7 cited

On subgroups in division rings of type $2$

Bui Xuan Hai, Trinh Thanh Deo, Mai Hoang Bien

Let $D$ be a division ring with center $F$ . We say that $D$ is a {\em division ring of type $2$ } if for every two elements $x, y \in D,$ the division subring $F (x, y)$ is a finite d…