Hoàng Thế Tuấn
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DANH SÁCH CÔNG TRÌNH

Danh sách trong Mathscinet

Danh sách gần đây
1P.T. Anh, P. Jurgas, M. Niezabitowski, Hoàng Thế Tuấn, A lower bound on the separation between two solutions of a scalar Riemann-Liouville fractional differential equation, AIP Conference Proceedings 2116, 450095 (2019).
2Hoàng Thế Tuấn, Adam Czornik, Juan J. Nieto, and Michał Niezabitowski, Global attractivity for some classes of Riemann-Liouville fractional differential systems. Journal of Integral Equations and Applications, 31 (2019), 265-282, SCI(-E), Scopus.
3Hoàng Thế Tuấn, Hieu Trinh, Stability of fractional-order nonlinear systems by Lyapunov direct method. IET Control Theory and Applications, 12 (2018), pp. 2417-2422, SCI(-E); Scopus.
4Đoàn Thái Sơn, P.T. Huong, P.E. Kloeden, Hoàng Thế Tuấn, Asymptotic separation between solutions of Caputo fractional stochastic differential equations. Stochastic Analysis and Applications, 36 (2018), issue 4, 654-664 (SCI(-E); Scopus).
5Hoàng Thế Tuấn, Hieu Trinh, A linearized stability theorem for nonlinear delay fractional differential equations. IEEE Transactions on Automatic Control, 63(2018), 3180 - 3186, SCI(-E); Scopus.
6Nguyễn Đình Công, Đoàn Thái Sơn, Hoàng Thế Tuấn, Asymptotic stability of linear fractional systems with constant coefficients and small time dependent perturbations. Vietnam Journal of Mathematics. 46(2018), pp 665–680, Scopus.
7Nguyễn Đình Công, Hoàng Thế Tuấn, Generation of nonlocal fractional dynamical systems by fractional differential equations. Journal of Integral Equations and Applications, 29 (2017), 1-24, SCI(-E); Scopus.
8Kai Diethelm, Stefan Siegmund, Hoàng Thế Tuấn, Asymptotic behavior of solutions of linear multi-order fractional differential equation systems. Fractional Calculus and Applied Analysis, 20 (2017), 1165–1195, SCI(-E); Scopus.
9Nguyễn Đình Công, Hoàng Thế Tuấn, Existence, uniqueness and exponential boundedness of global solutions to delay fractional differential equations, Mediterranean Journal of Mathematics, 14 (2017), SCI(-E); Scopus.
10Nguyễn Đình Công, Đoàn Thái Sơn, Hoàng Thế Tuấn, A Perron-type theorem for fractional differential systems. Electronic Journal of Differential Equations, 2017 (2017), No. 142, 1-12, SCI(-E); Scopus.
11Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, Hoàng Thế Tuấn, An instability theorem for nonlinear fractional differential systems. Discrete and Continuous Dynamical Systems - Series B, 22 ( 2017), 3079 - 3090, SCI(-E); Scopus.
12Nguyễn Đình Công, Đoàn Thái Sơn, S. Siegmund, Hoàng Thế Tuấn, On stable manifolds for fractional differential equations in high-dimensional spaces, Nonlinear Dynamics, 86 (2016), 1885–1894, SCI(-E); Scopus.
13Nguyễn Đình Công, Đoàn Thái Sơn, Siegmund Stefan, Hoàng Thế Tuấn, Linearized asymptotic stability for fractional differential equations, Electronic Journal of Qualitative Theory of Differential Equations, 39 (2016), 1-13, SCI(-E); Scopus.
14Nguyễn Đình Công, Đoàn Thái Sơn, Hoàng Thế Tuấn, Stefan Siegmund, Structure of the Fractional Lyapunov Spectrum for Linear Fractional Differential Equations, Advances in Dynamical Systems and Applications, 9 (2014), 149-159, SCI(-E), Scopus.
15Nguyễn Đình Công, Đoàn Thái Sơn, Hoàng Thế Tuấn, On fractional lyapunov exponent for solutions of linear fractional differential equations, Fractional Calculus and Applied Analysis, 17 (2014), 285-306, SCI(-E); Scopus.
16Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, Hoàng Thế Tuấn, On stable manifolds for planar fractional differential equations, Applied Mathematics and Computation, 226 (2014), 1, 157-168, SCI(-E); Scopus.
17Hoàng Thế Tuấn, Hai Dang and Vu Van Khu, Dynamics of a Stochastic predator-prey model with Beddington-DeAngelis functional response,  SCIENTIA. Series A: Mathematical Sciences, ISSN: 0716-8446, 22, 75 -- 84.
Tiền ấn phẩm
1

IMH20181001

, Nguyễn Đình Công, Hoàng Thế Tuấn, Hieu Trinh, On asymptotic properties of solutions to fractional differential equations, to appear in Journal of Mathematical Analysis and Applications.
2IMH20180802, Hoàng Thế Tuấn, S. Siegmund, Stability of scalar nonlinear fractional differential equations with linearly dominated delay.