activity
20132020
most citedUniversality of the nodal length of bivariate random trigonometric polynomials

3 citations · 9 across the 8 of their papers we have counts for

collaborators

10 papers

math.PR2020

On the expected number of real roots of random polynomials arising from evolutionary game theory

V. H. Can, M. H. Duong, V. H. Pham

In this paper, we obtain finite estimates and asymptotic formulas for the expected number of real roots of two classes of random polynomials arising from evolutionary game theory.…

math.PR2019

Conjunction probability of smooth centered Gaussian processes

Viet-Hung Pham

In this paper we provide an upper bound for the conjunction probability of independent Gaussian smooth processes and then we prove that this bound is a good approximation with expo…

math.PR2019

Asymptotic formula for the conjunction probability of smooth stationary Gaussian fields

Viet-Hung Pham

Let be independent copies of a stationary centered Gaussian field with almost surely smooth sample paths. In this paper, we are…

math.AP2018

Persistence probability of a random polynomial arising from evolutionary game theory

Van Hao Can, Manh Hong Duong, Viet Hung Pham

In this paper, we obtain an asymptotic formula for the persistence probability in the positive real line of a random polynomial arising from evolutionary game theory. It correspond…

math.PR2017

A cramér type moderate deviation theorem for the critical curie-weiss model

Van Hao Can, Viet-Hung Pham

In this paper we study the moderate deviations for the magnetization of critical Curie-Weiss model. Chen, Fang and Shao considered a similar problem for non-critical model by using…

math.PR2017

Persistence probability of random weyl polynomial

Van Hao Can, Viet-Hung Pham

In this paper, using the method proposed by Dembo and Mukherjee [5], we obtain the persistence exponents of random Weyl polynomials in both cases: half nonnegative axis and the who…

math.PR2016★ 3 cited

Universality of the nodal length of bivariate random trigonometric polynomials

Jürgen Angst, Guillaume Poly, Hung Pham Viet

We consider random trigonometric polynomials of the form \[ f_n(x,y)=\sum_{1\le k,l \le n} a_{k,l} \cos(kx) \cos(ly), \] where the entries are i.i.d. random…

math.PR2013★ 3 cited

Asymptotic formula for the tail of the maximum of smooth Stationary Gaussian fields on non locally convex sets

Jean-Marc Azaïs, Viet-Hung Pham

In this paper we consider the distribution of the maximum of a Gaussian field defined on non locally convex sets. Adler and Taylor or Aza\"ıs and Wschebor give the expansions in th…

math.PR2013★ 1 cited

On the rate of convergence for central limit theorems of sojourn times of Gaussian fields

Viet Hung Pham

The aim of this paper is to control the rate of convergence for central limit theorems of sojourn times of Gaussian fields in both cases: the fixed and the moving level. Our main t…

math.PR2013★ 2 cited

The record method for two and three dimensional parameters random fields

Jean-Marc Azais, Viet-Hung Pham

Let be a regular set of and be Gaussian field with regular paths. In order to give bound to the tail of the distribution of the maximum, we use the…