Công bố khoa học

• Công bố khoa học

  1.  Nguyễn Quỳnh Nga, Nguyễn Minh Trí, Đặng Anh Tuấn, Pólya–Szegö type inequality and imbedding theorems for weighted Sobolev spaces, Analysis and Mathematical Physics, Volume 14, article number 20, (2024)

  2.  Nguyễn Quỳnh Nga, Nguyễn Minh Trí, Đặng Anh Tuấn, Existence and nonexistence of nontrivial solutions for, degenerate elliptic equations in a solid torus, Journal of Elliptic and Parabolic Equations, 9 (2023) 401-417 (ESCI).

  3.  Vũ Thị Thùy Dương, Đào Quang Khải, Nguyễn Minh Trí, On regularity of weak solutions for the Navier-Stokes equations in general domains, Mathematische Nachrichten. 294 (2021) no. 12, 201900407 (SCI-E, Scopus).

  4.  Vũ Thị Thùy Dương, Đào Quang Khải, Nguyễn Minh Trí, Time decay rates of the L^3-Norm for strong solutions to the Navier-Stokes equations in {\mathbb R^3}, Journal of Mathematical Analysis and Applications, 485 (2020) 123864 (SCI(-E); Scopus).

  5.  Ngô Văn Giang, Nguyễn Minh Trí, On a criterion for regularity of Leray weak solutions to the Navier - Stokes equations involving one directional derivative, Advances in Evolution Equations, Chap. 11, 205-214, 2019.

  6.  Dương Trọng Luyện, Nguyễn Minh Trí, Existence of infinitely many solutions for semilinear degenerate Schrödinger equations, Journal of Mathematical Analysis and Applications 461 (2018), 1271-1286 (SCI(-E); Scopus).

  7.  Nguyễn Minh Trí, Dương Trọng Luyện, On the existence of multiple solutions to boundary value problems for semilinear elliptic degenerate operators, Complex Variables and Elliptic Equations An International Journal, 2018 (SCI(-E); Scopus.).

  8.  Đào Quang Khải, Nguyễn Minh Trí, Well-posedness for the Navier–Stokes equations with data in homogeneous Sobolev–Lorentz spaces, Nonlinear Analysis, 149 (2017), 130-145 (SCI(-E); Scopus).

  9.  Dương Trọng Luyện, Nguyễn Minh Trí, Large-time behavior of solutions to degenerate damped hyperbolic equations, Siberian Mathematical Journal, 57 (2016), 632–649 (SCI(-E); Scopus.).

  10.  Đào Quang Khải, Nguyễn Minh Trí, Well-posedness for the Navier–Stokes equations with datum in Sobolev–Fourier–Lorentz spaces, Journal of Mathematical Analysis and Applications, 437 (2016), 754–781 (SCI(-E); Scopus).

  11.  Đào Quang Khải, Nguyễn Minh Trí, On the Initial Value Problem for the Navier-Stokes Equations with the Initial Datum in Critical Sobolev and Besov Spaces, Journal of Mathematical Sciences University of Tokyo, 23(2016), 499-528.

  12.  Dương Trọng Luyện, Nguyễn Minh Trí, Global attractor of the Cauchy problem for a semilinear degenerate damped hyperbolic equation involving the Grushin operator, Annales Polonici Mathematici, 117(2016), 141-161 (SCI(-E); Scopus).

  13.  Dương Trọng Luyện, Nguyễn Minh Trí, Existence of solutions to boundary-value problems for semilinear $\Deltaγ$ differential equations, Mathematical Notes, 97(2015), 73-84, (SCI-E, Scopus).

  14.  Đào Quang Khải, Nguyễn Minh Trí, On the Hausdorff dimension of the singular set in time for weak solutions to the nonstationary Navier-Stokes equations on torus, Vietnam Journal of Mathematics, 43 (2015), 283-295 (Scopus).

  15.  Đào Quang Khải, Nguyễn Minh Trí, Solutions in mixed-norm Sobolev–Lorentz spaces to the initial value problem for the Navier–Stokes equations, Journal of Mathematical Analysis and Applications 417 (2014) 819-833 (SCI(-E); Scopus).

  16.  Đào Quang Khải, Nguyễn Minh Trí, On general axisymmetric explicit solutions for the Navier-Stokes equations, International Journal of Evolution Equations, 6 (2103), 325 - 336.

  17.  P. T. Thuy, Nguyễn Minh Trí, Long time behavior of solutions to semilinear parabolic equations involving strongly degenerate elliptic differential operators, Nonlinear Differential Equation 20 (2013),1213-1224 (SCI(-E); Scopus).

  18.  P. T. Thuy, Nguyễn Minh Trí, Nontrivial solutions to boundary value problems for semilinear strongly degenerate elliptic differential equations, Nonlinear Differential Equations and Applications NoDEA, 19 (2012), 279 -- 300

  19.  Nguyễn Minh Trí, Dương Trọng Luyện, On boundary value problem for semilinear degenerate elliptic differential equations, AIP Conference Proceedings, DOI 10. 1063/1. 4724 110, 1 -- 6

  20.  Nguyễn Minh Trí, Fourier transform and smoothness of solutions of a class of semilinear degenerate elliptic equations with double characteristics, Russian Journal of Mathematical Physics, 17 (2010), 192 -- 206

  21.  Vo Thi Thu Hien, Nguyễn Minh Trí, Fourier transform and smoothness of solutions of a class of semilinear degenerate elliptic equations with double characteristics, Russian Journal of Mathematical Physics, 17 (2010), 192 -- 206

  22.  T.T. Khanh, Nguyễn Minh Trí, On the analyticity of solutions to semilinear differential equations degenerated on a submanifold, Journal of Differential equations, 249 (2010), 2440 -- 2475

  23.  Nguyễn Minh Trí, P. T. Thuy, The phenomenon of critical exponents of boundary value problem for semilinear degenerate elliptic differential equations, , In: Qualitative Theory of Differential Equations and Applications, MESI Institute Publisher, Moscow 2009, 167 -- 171

  24.  Nguyễn Minh Trí, Recent results in the theory of semilinear elliptic degenerate differential equations, Vietnam J. Math., 37 (2009), 387-397.

  25.  Nguyễn Minh Trí, Semilinear hypoelliptic differential operators with multiple characteristics, Transactions of the American Mathematical Society, 360 (2008), 3875 - 3907.

  26.  Vo Thi Thu Hien, Nguyễn Minh Trí, Analyticity of solutions of semi-linear equations with double characteristics, Journal of Mathematical Analysis and Applications, 337 (2008), 1249 - 1260.

  27.  Nguyễn Minh Trí, Pseudodifferential operators of second order with sign-changed characteristic form, . In: Advances in deterministic and stochastic analysis, 3 - 13, World Sci. Publ., Hackensack, NJ, 2007.

• Tiền ấn phẩm

  1.  IMH20221105,  Nguyễn Minh Trí,  Nguyễn Quỳnh Nga,  Existence and nonexistence of nontrivial solutions for degenerate elliptic equations on a torus, I.

  2.  IMH20221104,  Nguyễn Quỳnh Nga,  Nguyễn Minh Trí,  Polya - Szego Type Inequality and Imbedding Theorems for Weighted Sobolev Spaces.