Công bố khoa học

• Công bố khoa học

  1.  Lưu Hoàng Đức, Phan Thanh Hồng, Nguyễn Đình Công, Stability Criteria for Rough Systems, SIAM Journal on Control and OptimizationVol. 64, Iss. 2 (2026)

  2.  Nguyễn Đình Công, Lưu Hoàng Đức, Phan Thanh Hồng, umerical Attractors via Discrete Rough Paths, Journal of Dynamics and Differential Equations, Volume 37, pages 727–748, (2025)

  3.  Nguyễn Đình Công, Semigroup property of fractional differential operators and its applications, Discrete and Continuous Dynamical Systems - Series B, 28 (2023), 1531-3492 (SCI-E, Scopus).

  4.  Nguyễn Đình Công, Lưu Hoàng Đức, Phan Thanh Hồng, Pullback attractors for stochastic Young differential delay equations, Journal of Dynamics and Differential Equations, 34 (2022), 605–636 (SCI-E, Scopus).

  5.  Nguyễn Đình Công, Hoàng Thế Tuấn, Hieu Trinh, On asymptotic properties of solutions to fractional differential equations, Journal of Mathematical Analysis and Applications 484(2020) 123759 (SCI(-E); Scopus).

  6.  Nguyễn Đình Công, Lưu Hoàng Đức, Phan Thanh Hồng, Lyapunov spectrum of nonautonomous linear Young differential equations, Journal of Dynamics and Differential Equations, 32 (2020), 1749 - 1777 (SCI-E; Scopus).

  7.  Lưu Hoàng Đức, Phan Thanh Hồng, Nguyễn Đình Công, Asymptotic Stability for Stochastic Dissipative Systems with a Hölder Noise, SIAM Journal on Control and Optimization, 57(2019), 3046–3071. (26 pages) (SCI(-E), Scopus).

  8.  Nguyễn 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).

  9.  Nguyễn Đình Công, Lưu Hoàng Đức, Phan Thanh Hồng, Nonautonomous Young Differential Equations Revisited, Journal of Dynamics and Differential Equations, 30 (2018) pp 1921–1943 (SCI(-E); Scopus).

  10.  Nguyễn 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).

  11.  Nguyễn 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).

  12.  Nguyễn 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).

  13.  Nguyễn 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).

  14.  Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, Hoàng Thế Tuấn, On stable manifolds for fractional differential equations in high-dimensional spaces, Nonlinear Dynamics, 86 (2016), 1885–1894 (SCI(-E); Scopus).

  15.  Nguyễn Đình Công, Đoàn Thái Sơn, Hoàng Thế Tuấn, Stefan Siegmund, Linearized asymptotic stability for fractional differential equations, Electronic Journal of Qualitative Theory of Differential Equations, 39 (2016), 1-13 (SCI(-E); Scopus).

  16.  Nguyễn Đình Công, Đoàn Thái Sơn, On intergral separation of bounded linear random differential equations, Discrete and Continuous Dynamical Systems, Series S, 9 (2016), 995-1007 (SCI(-E); Scopus).

  17.  Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, On Lyapunov exponents of difference equations with random delay, Discrete and Continuous Dynamical Systems – Series B, 20(2015), 861-874 (SCI(-E), Scopus).

  18.  Nguyễn 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).

  19.  Nguyễn 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).

  20.  Nguyễn Đình Công, Stefan Siegmund, Nguyễn Thị Thế, Adjoint equation and Lyapunov regularity for linear stochastic differential algebraic equations of index 1, Stochastics An International Journal of Probability and Stochastic Processes, 86 (2014), 776-802 (SCI(-E)).

  21.  Nguyễn 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).

  22.  Nguyễn Đình Công, Nguyễn Thị Thế, Lyapunov spectrum of nonautonomous linear stochastic differential algebraic equations of index-1, Stochastics and Dynamics, 12 (2012), 1250002

  23.  Nguyễn Đình Công, Nguyễn Thị Thúy Quỳnh, Coincidence of Lyapunov exponents and central exponents of linear Ito stochastic differential equations with nondegenerate stochastic term, Discrete and Continuous Dynamical System, Supplement volume, 2011, 332-342

  24.  Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, A Bohl-Perron type theorem for random dynamical systems, Discrete and Continuous Dynamical Systems, Supplement volume 2011, 322 - 331

  25.  Nguyễn Đình Công, Nguyễn Thị Thúy Quỳnh, Lyapunov exponents and central exponents of linear Ito stochastic diferential equations, Acta Mathematica Vietnamica 36 (2011), 35 -- 53

  26.  Nguyễn Đình Công, Nguyễn Thị Thế, Stochastic differential-algebraic equations of index 1,, Vietnam Journal of Mathematics, 38 (2010), 117 - 131.

  27.  M. V. Bulatov, V. K. Gorbunov, Ju. V. Martynenko, Nguyễn Đình Công, Variational approaches to numerical solution of differential algebraic equations (In Russian), Computational Technologies, 15 (2010), 3 -13.

  28.  Nguyễn Đình Công, Đoàn Thái Sơn, Stefan Siegmund, A computational ergodic theorem for infinite iterated function systems, Stochastics and Dynamics, 8 (2008), N0 3, 365 - 381

  29.  Nguyễn Đình Công, Roberta Fabbri, On the spectrum of the one-dimensional Schrodinger operator, Discrete and Continuous Dynamical Systems - Series B, 9 (2008), N0 3-4, 541 - 554

  30.  Nguyễn Đình Công, M. V. Bulatov, Viktor Filimonovich Chistyakov, On multiple solutions of differential algebraic equations., Transactions of the Middle Volga Mathematical Society 10(2008), 20 – 36. (In Russian)

  31.  Nguyễn Đình Công, Đoàn Thái Sơn, An open set of unbounded cocycles with simple Lyapunov spectrum and no exponential separation, Stochastics and Dynamics, 7 (2007), 335 - 355

  32.  Nguyễn Đình Công, A generic bounded linear cocycle has simple Lyapunov spectrum, Ergodic Theory Dynam. Systems 25 (2005), 1775 - 1797

  33.  Nguyễn Đình Công, Hoang Nam, Lyapunov regularity of linear differential algebraic equations of index 1, Acta Mathematica Vietnamica, 29 (2004), 1 - 21.

  34.  Nguyễn Đình Công, Almost all nonautonomous linear stochastic differential equations are regular, Stochastics and Dynamics, 4 (2004), N03, 351 - 371.

  35.  Nguyễn Đình Công, Hoang Nam, Lyapunov's inequality for linear differential algebraic equation, Acta Mathematica Vietnamica, 28 (2003), 73 - 88

  36.  Nguyễn Đình Công, Stefan Siegmund, Dichotomy spectrum of nonautonomous linear stochastic differential equations, Stochastics and Dynamics, 2 (2002), 175 - 201.

  37.  Nguyễn Đình Công, Theory of dynamical systems (in Vietnamese), Lý thuyết hệ động lực. NXB Đại học Quốc gia Hà Nội, 2002, 229 trang.

  38.  Nguyễn Đình Công, Lyapunov spectrum of nonautonomous linear stochastic differential equations, Stochastics and Dynamics, 1 (2001), 127 - 157.

  39.  L. Arnold, Nguyễn Đình Công, V. I. Oseledets, The essential range of a nonabelian cocycle is not a cohomology invariant, Israel Journal of Mathematics, 116 (2000), 71 - 76.

  40.  Nguyễn Đình Công, A remark on non-uniform property of linear cocycles., Vietnam Journal of Mathematics, 28 (2000), 81 - 85.

  41.  L. Arnold, Nguyễn Đình Công, V. I. Oseledets, ordan normal form for linear cocycles., Random Oper. Stochastic Equations 7 (1999), 303 - 358.

  42.  L. Arnold, Nguyễn Đình Công, Linear cocycles with simple Lyapunov spectrum are dense in $L^{\infty}$, Ergodic Theory and Dynamical Systems, 19 (1999), 1389 - 1404.