pham-viet-hung

pham-viet-hung

Associate professor. Dr.

Department of Discrete Mathematics, Probabilily Theory and Statistics

Research Interest: Stochastic processes, stochastic analysis, random polynomial

Contact

Office: Room 116, Building A6
Phone: 84 024 37563474 / 114
Email: pvhung AT math.ac.vn

Scientific CV

Address

Office: Room 114, Building A5
Tel: 84 024 37563474 / 114
Email: pgviethung@gmail.com

Born in Thai Binh, Vietnam in 1987
Education and academic degrees:

  • Bachelor: 2008, Hanoi National University of Education, Vietnam
  • Master: 2010, Paul Sabatier University, Toulouse, France
  • PhD: 2013, Paul Sabatier University, Toulouse, France

Positions:

Research areas: Stochastic processes, stochastic analysis, random polynomial

Scientific Publications

Publications

  1. 1. pham-viet-hung, Asymptotic formula for the conjunction probability of smooth stationary Gaussian fields, ALEA-Latin American Journal of Probability and Mathematical Statistics, 20(2023), 805-824 (2023)
  2. 2. Can Van Hao, Duong Manh Hong, pham-viet-hung, On the expected number of real roots of random polynomials arising from evolutionary game theory, Communications in Mathematical Sciences, 20 (2022), no. 6, 1613–1636. (2022)
  3. 3. pham-viet-hung, Conjunction Probability of Smooth Centered Gaussian Processes, Acta Mathematica Vietnamica, 45 (2020), 865-874. (2020)
  4. 4. Can Van Hao, pham-viet-hung, Persistence probability of random Weyl polynomials, Journal of Statistical Physics, 176 (2019), 262-277 (2019)
  5. 5. Can Van Hao, pham-viet-hung, A Cramér type moderate deviation theorem for the critical Curie-Weiss model, Electronic Communications in Probability, 22 (2017), 12 pp (2017)
  6. 6. pham-viet-hung, Quantitative Central Limit Theorems of Spherical Sojourn Times of Isotropic Gaussian Fields, Acta Mathematica Vietnamica, 42(2017), 637-651 (2017)

Preprints

  1. 1. pham-viet-hung, Nonuniform Berry-Esseen bound for self-normalized series. (2022)
  2. 2. pham-viet-hung, Upper bound for conjunction probability of two-dimensional Gaussian fields. (2021)

Scientific Activities

Seminar

  1. On the proof of Gaussian Product Inequality
  2. Poisson limit of some point processes of upcrossings of Gaussian processes
  3. Expected number of intersections between a Gaussian curve and an algebraic hypersurface
  4. Introduction to Random Monomial Ideals