D. Duong

activity

20122026

most citedLattice-based IBE with Equality Test Supporting Flexible Authorization in the Standard Model

2 citations · 3 across the 14 of their papers we have counts for

collaborators

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5 papers · 1 filter

math.GR2015

Representation growth of the Heisenberg group over $O [x] / (x^{n})$

Duong Hoang Dung

We present a conjectured formula for the representation zeta function of the Heisenberg group over $O [x] / (x^{n})$ where $O$ is the ring of integers of some number…

math.GR2015

Uniform analytic properties of representation zeta functions of finitely generated nilpotent groups

Duong Hoang Dung, Christopher Voll

Let $G$ be a finitely generated torsion-free nilpotent group. The representation zeta function $ζ_{G} (s)$ of $G$ enumerates twist isoclasses of finite-dimensional irreducible complex…

math.GR2015

Recognizing $PSL (2, p)$ in the non-Frattini chief factors of finite groups

Duong Hoang Dung

Given a finite group $G$ , let $P_{G} (s)$ be the probability that $s$ randomly chosen elements generate $G$ , and let $H$ be a finite group with $P_{G} (s) = P_{H} (s)$ . We show that if the no…

math.GR2013

Finiteness of profinite groups with a rational probabilistic zeta function

Duong Hoang Dung

We prove that every profinite group in a certain class with a rational probabilistic zeta function has only finitely many maximal subgroups.

math.GR2013

Rationality of the probabilistic zeta function of finitely generated profinite groups

Duong Hoang Dung, Andrea Lucchini

We discuss whether finiteness properties of a profinite group $G$ can be deduced from the probabilistic zeta function $P_{G} (s)$ . In particular we prove that if $P_{G} (s)$ is rational…

Representation growth of the Heisenberg group over O[x]/(xn)

Uniform analytic properties of representation zeta functions of finitely generated nilpotent groups

Recognizing PSL(2,p) in the non-Frattini chief factors of finite groups

Finiteness of profinite groups with a rational probabilistic zeta function

Rationality of the probabilistic zeta function of finitely generated profinite groups

Representation growth of the Heisenberg group over $O [x] / (x^{n})$

Recognizing $PSL (2, p)$ in the non-Frattini chief factors of finite groups