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Robert Vrabel
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2020 – today
- 2023
- [j14]Robert Vrabel:
Lower and Upper Solution Method for Semilinear, Quasi-Linear and Quadratic Singularly Perturbed Neumann Boundary Value Problems. Axioms 12(2): 154 (2023) - 2022
- [j13]Renata Masarova, Tomas Visnyai, Robert Vrabel:
Quasi-Density of Sets, Quasi-Statistical Convergence and the Matrix Summability Method. Axioms 11(3): 88 (2022) - [j12]Robert Vrabel:
Non-Resonant Non-Hyperbolic Singularly Perturbed Neumann Problem. Axioms 11(8): 394 (2022) - [j11]Robert Vrabel:
A novel criterion for global incremental stability of dynamical systems. Commun. Nonlinear Sci. Numer. Simul. 114: 106700 (2022) - 2021
- [j10]Vladimir Liska, Robert Vrabel:
Note on F-Graph Construction. Comput. 9(7): 74 (2021) - [j9]Robert Vrabel:
Criterion for robustness of global asymptotic stability to external perturbations of linear time-varying systems. Int. J. Gen. Syst. 50(2): 211-222 (2021) - 2020
- [j8]Robert Vrabel:
Logarithmic norm-based analysis of robust asymptotic stability of nonlinear dynamical systems. Commun. Nonlinear Sci. Numer. Simul. 80: 104957 (2020) - [j7]Robert Vrabel:
A Note on Uniform Exponential Stability of Linear Periodic Time-Varying Systems. IEEE Trans. Autom. Control. 65(4): 1647-1651 (2020)
2010 – 2019
- 2019
- [j6]Robert Vrabel:
Stabilisation and state trajectory tracking problem for nonlinear control systems in the presence of disturbances. Int. J. Control 92(3): 540-548 (2019) - [j5]Robert Vrabel:
On local asymptotic stabilization of the nonlinear systems with time-varying perturbations by state-feedback control. Int. J. Gen. Syst. 48(1): 80-89 (2019) - [j4]Robert Vrabel:
Eigenvalue Based Approach for Assessment of Global Robustness of Nonlinear Dynamical Systems. Symmetry 11(4): 569 (2019) - 2018
- [j3]Robert Vrabel:
Local null controllability of the control-affine nonlinear systems with time-varying disturbances. Eur. J. Control 40: 80-86 (2018) - 2016
- [c1]Zuzana Sutova, Robert Vrabel:
Numerical Investigation of Initial Condition and Singular Perturbation Parameter Value Influence on the Dynamical System Oscillatory Behaviour. INCoS 2016: 415-419 - [i1]Robert Vrabel:
Generalization of the Matrix Determinant Lemma and its application to the controllability of single input control systems. CoRR abs/1608.03207 (2016) - 2012
- [j2]Robert Vrabel:
On the approximation of the boundary layers for the controllability problem of nonlinear singularly perturbed systems. Syst. Control. Lett. 61(3): 422-426 (2012) - 2011
- [j1]Robert Vrabel:
Boundary layer phenomenon for three-point boundary value problem for the nonlinear singularly perturbed systems. Kybernetika 47(4): 644-652 (2011)
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