Tin tức nổi bật
Hội thảo sắp diễn ra
12/11/24, Hội nghị, hội thảo:
International Conference on Discrete Mathematics and Computer Science (ICDMCS)
18/09/24, Hội nghị, hội thảo:
THE 3RD VIETNAM - KOREA JOINT WORKSHOP ON SELECTED TOPICS IN MATHEMATICS
28/07/24, Hội nghị, hội thảo:
School and Workshop “Selected topics in Arithmetic Algebraic Geometry”
Xuất bản mới
Trần Hùng Cường,
Yongdo Lim,
Nguyễn Đông Yên,
On a solution method in indefinite quadratic programming under linear constraints,
Optimization, Volume 73, 2024 - Issue 4, Pages 1087-1112
(SCI-E, Scopus)
.
Yongdo Lim,
Hoàng Ngọc Tuấn,
Nguyễn Đông Yên,
Local Error Bounds for Affine Variational Inequalities on Hilbert Spaces,,
Numerical Functional Analysis and Optimization, Volume 45, 2024, Issue 1, Pages 1-15
(SCI-E, Scopus)
.
Đỗ Thái Dương,
Nguyễn Văn Thiện,
On the finite energy classes of quaternionic plurisubharmonic functions,
Journal of Mathematical Analysis and Applications, Volume 541, Issue 1, January 2025, 128736
(SCI-E, Scopus)
.
Tiền ấn phẩm 2021
IMH20211104,
New results on proper efficiency for a class of vector optimization problems.
IMH20211105,
On the solution existence for prox-regular perturbed sweeping processes.
IMH20211106,
A splitting subgradient algorithm for solving equilibrium problems involving the sum of two bifunctions and application to cournot-nash model.
IMH20211107,
On fixed point approach to equilibrium problem.
IMH20211108,
Maximal generating degrees of powers of homogeneous ideals.
IMH20211110,
Phạm Thế Anh,
Adam Czornik,
Đoàn Thái Sơn,
Stefan Siegmund,
Proportional Local Assignability of Dichotomy Spectrum of One-sided Continuous Time-Varying Linear Systems, To appear in Journal of Differential Equations.
IMH2021111,
Upper bound for conjunction probability of two-dimensional Gaussian fields.
IMH20211112,
Asymptotic formula for the conjunction probability of smooth stationary Gaussian fields.
IMH20211113,
Random attractors for dissipative systems with rough noises, To appear in Discrete Continuous Dynamical Systems.
IMH20211114,
Numerical attractors for rough differential equations.