Nguyen Van Hoang
Doctor
Department of Differential Equations

Address
Office: Room 506, Building A6
Tel:
Email: nvhoang@math.ac.vn
Personal homepage: https://vanhoangnguyen.wordpress.com/
Born in Hanoi in 1985.
Education and academic degrees:
 2007: Bachelor, Hanoi University of Sciences, Vietnam.
 2009: Master, Université Pierre et Marie Curie (Paris VI), France.
 2013: PhD, Université Pierre et Marie Curie (Paris VI), France.
Positions:
 20132015 : Postdoc, Tel Aviv University, Israel.
 20152017: Postdoc, Université Paul Sabatier (Toulouse 3), France.
 2018present: Institute of Mathematics, Vietnam Academy of Sciences and Technology, Vietnam.
Research areas: Sharp version of functional and geometric inequalities, convexity in functional analysis and probability, optimal transportation of measures and applications.
PUBLICATIONS
List of publications in MathSciNet
List of recent publications1  Nguyen Van Hoang, A simple proof of the MomentEntropy inequalities", Advances in Applied Mathematics 108 (2019) 3144, SCI(E), Scopus. 
2  Ngô Quốc Anh, Nguyen Van Hoang, Phan Quốc Hưng, A pointwise inequality for a biharmonic equation with negative exponent and related problems, Nonlinearity, 31 (2018), 54845499, SCI(E); Scopus. 
3  Nguyen Van Hoang, OrliczLorentz centroid bodies. Advances in Applied Mathematics. 92(2018), 99–121,SCI(E); Scopus. 
4  Nguyen Van Hoang, Improved Moser–Trudinger inequality of Tintarev type in dimension n and the existence of its extremal functions. Annals of Global Analysis and Geometry, 54 (2018), 237–256, SCI(E); Scopus. 
5  Nguyen Van Hoang, Futoshi Takahashi, On a weighted TrudingerMoser type inequality on the whole space and related maximizing problem. Differential and Integral Equations, 31 (2018), 785–806., SCI(E); Scopus. 
6  Nguyen Van Hoang, The sharp PoincaréSobolev type inequalities in the hyperbolic spaces H^n. Journal of Mathematical Analysis and Applications. 462 (2018), 1570–1584, SCI(E); Scopus. 
7  Nguyen Van Hoang, Improved MoserTrudinger type inequalities in the hyperbolic space H^n. Nonlinear Analysis, 168 (2018), 67–80, SCI(E); Scopus. 
8  Nguyen Van Hoang, Maximizers for the variational problems associated with Sobolev type inequalities under constraints. Mathematische Annalen, 372 (2018), no. 12, 229–255, SCI(E); Scopus. 
9  Nguyen Van Hoang, Ngo Quoc Anh, Sharp reversed HardyLittlewoodSobolev inequality on R^n. Israel Journal of Mathematics ,220 (2017), pp 189–223, SCI(E); Scopus. 
10  Nguyen Van Hoang, Improved MoserTrudinger inequality for functions with mean value zero in R^n and its extremal functions. Nonlinear Analysis, 163 (2017), 127–145, SCI(E); Scopus. 
11  Nguyen Van Hoang, Improved MoserTrudinger inequality for functions with mean value zero in \mathbb R^n and its extremal functions, Nonlinear Analysis, 163 (2017) 127145. 
12  Ngo Quoc Anh, Nguyen Van Hoang, Sharp reversed HardyLittlewoodSobolev inequality on the half space R^n_+. International Mathematics Research Notices IMRN 2017, 6187–6230, SCI(E); Scopus. 
13  Nguyen Van Hoang, Some trace Hardy type inequalities and trace HardySobolevMaz'ya type inequalities. Journal of Functional Analysis, 270 (2016), 4117–4151, SCI(E); Scopus. 
14  Nguyen Van Hoang, New approach to the affine PólyaSzegö principle and the stability version of the affine Sobolev inequality. Advances in Mathematics 302 (2016), 1080–1110, SCI(E); Scopus. 
15  Nguyen Van Hoang, Improved Lpmixed volume inequality for convex bodies. Journal of Mathematical Analysis and Applications, 431 (2015), 1045–1053, SCI(E); Scopus. 
16  Nguyen Van Hoang, Sharp weighted Sobolev and GagliardoNirenberg inequalities on halfspaces via mass transport and consequences. Proceedings of the London Mathematical Society (3) 111(2015), 127–148, SCI(E); Scopus. 
17  Nguyen Van Hoang, Dimensional variance inequalities of BrascampLieb type and a local approach to dimensional Prékopa's theorem. Journal of Functional Analysis, 266 (2014), 931–955, SCI(E); Scopus. 
18  Nguyen Van Hoang, A local proof of the dimensional Prékopa's theorem. Journal of Mathematical Analysis and Applications 419 (2014), 20–27, SCI(E); Scopus. 
19  Nguyen Van Hoang, Keith Ball, Entropy jumps for isotropic logconcave random vectors and spectral gap. Studia Mathematica, 213 (2012), 81–96, SCI(E); Scopus. 
20  Ha Huy Bang, Nguyen Van Hoang, and V. N. Huy, Some properties of OrliczLorentz spaces, Acta Mathematica Vietnamica 36 (2011), 145  167, Scopus. 
21  Ha Huy Bang, Nguyen Van Hoang, and V. N. Huy, Best constants for the inequalities between equiavalent norms in Orlicz spaces, Bulletin of the Polish Academy of Sciences, Mathematics 59 (2011), 165  174. 
Highlights
05/11/19, Conference: Nhóm đại số, đối đồng điều Galois và một số vấn đề liên quan 
11/11/19, Conference: The IMH School Introduction to Algebraic Schemes and Cohomology 
02/12/19, Conference: Tentative program School “INVERSE PROBLEMS” 
04/12/19, Conference: Hội nghị Đại sốLý thuyết sốHình học và Tô pô 2019 