Dao Quang Khai
Doctor
Department of Differential Equations

Address
Office: Building A5, Room 307
Tel: +84 024 37563474 / 309
Email: dqkhai AT math.av.vn
Born in Hoa Binh
Education and academic degrees:
2010: Master, Institue of Mathematics, VAST
Research areas: Partial differential equations, Harmonic analysis
PUBLICATIONS
List of publications in MathSciNet
List of recent publications1  Dao Quang Khai, WellPosedness for the NavierStokes Equations with Datum in the Sobolev Spaces, Acta Mathematica Vietnamica 42(2017), 431–443, . Scopus. 
2  Dao Quang Khai, Nguyen Minh Tri, Wellposedness for the Navier–Stokes equations with data in homogeneous Sobolev–Lorentz spaces, Nonlinear Analysis, 149 (2017), 130145, SCI(E); Scopus. 
3  Dao Quang Khai, Nguyen Minh Tri, On the Initial Value Problem for the NavierStokes Equations with the Initial Datum in Critical Sobolev and Besov Spaces, Journal of Mathematical Sciences University of Tokyo, 23(2016), 499528. 
4  Dao Quang Khai, Nguyen Minh Tri, Wellposedness for the Navier–Stokes equations with datum in Sobolev–Fourier–Lorentz spaces, Journal of Mathematical Analysis and Applications, 437 (2016), 754–781. 
5  Dao Quang Khai, Nguyen Minh Tri, On the Hausdorff dimension of the singular set in time for weak solutions to the nonstationary NavierStokes equations on torus, Vietnam Journal of Mathematics, 43 (2015), 283295. 
6  Dao Quang Khai, Nguyen Minh Tri, Solutions in mixednorm Sobolev–Lorentz spaces to the initial value problem for the Navier–Stokes equations, J. Math. Anal. Appl. 417 (2014) 819833. 
7  Dao Quang Khai, Nguyen Minh Tri, On general axisymmetric explicit solutions for the NavierStokes equations, International Journal of Evolution Equations, 6 (2103), 325  336. 
1  IMH20160304, Dao Quang Khai, Vu Thi Thuy Duong, On the initial value problem for the NavierStokes equations with the initial datum in the Sobolev spaces, preprint arXiv:1603.04219. 
2  IMH20151207, Dao Quang Khai, Nguyen Minh Tri, The existence and spacetime decay rates of strong solutions to NavierStokes Equations in weighed $L^\infty \left( {x^\gamma dx} \right) \cap L^\infty \left( {x^\beta dx} \right)$ spaces 
3  IMH20151206, Dao Quang Khai, Nguyen Minh Tri, The existence and decay rates of strong solutions for NavierStokes Equations in Besselpotential spaces 
Highlights
14/12/18, Colloquium Lecture: BICMRIMH Colloquium in Mathematics 
21/12/18, Colloquium Lecture: Quantum Computing and Cryptography 
25/12/18, Colloquium Lecture: Challenges in Mathematics Education from the Elementary Level to the Masters/PhD Level 
02/04/19, Conference: International Conference on Applied Probability and Statistics (CAPS 2019) 