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

  3.  Nguyễn Quỳnh Nga, Generalized variational inequalities for maximal monotone operators, Indian Journal of Pure and Applied Mathematics, 52 (2021), no. 1, 96–104, (SCI-E, Scopus).

  4.  Nguyễn Quỳnh Nga, Some Results on Fusion Frames and g-Frames, Results in Mathematics, 2018 (SCI(-E); Scopus).

  5.  Nguyễn Quỳnh Nga, Generalized variational inequalities with generalized coercive conditions,, Differential Equations, 53(2017), 1378-1380 (SCI(-E); Scopus).

  6.  Julien Giol, Leonid V. Kovalev, David Larson, Nguyễn Quỳnh Nga, James E. Tener, Projections and idempotents with fixed diagonal and the homotopy problem for unit tight frames, Operators and Matrices 5 (2011), 139 - 155

  7.  Nguyễn Quỳnh Nga, Set-valued nonlinear variational inequalities for H-monotone mappin onreflexive Banach spaces, Analysis: Theory, Methods & Applications, 52 (2003), 457 - 465.

  8.  Nguyễn Quỳnh Nga, Nguyễn Minh Chương, Some fixed point theorems for noncompact and weakly asymptotically regular set-valued mappings, Numerical Functional Analysis and Optimization, 24 (2003), 895 - 905

  9.  Nguyễn Quỳnh Nga, Nguyễn Minh Chương, On a multivalued nonlinear variational inequality. (Russian), Differential Equations, Vol. 37, No. 1, 2001, pp. 144 -145. Translated from Differentsial’nye Uravneniya, Vol. 37, No. 1, 2001, pp. 128 -{129

• 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.