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Andrei B. Faragau
Andrei B. Faragau
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Transition radiation in a piecewise-linear and infinite one-dimensional structure–a Laplace transform method
AB Fărăgău, AV Metrikine, KN van Dalen
Nonlinear Dynamics 98, 2435-2461, 2019
242019
Transition radiation in an infinite one-dimensional structure interacting with a moving oscillator—the Green’s function method
AB Fărăgău, T Mazilu, AV Metrikine, T Lu, KN van Dalen
Journal of Sound and Vibration 492, 115804, 2021
182021
Transition radiation in a nonlinear and infinite one-dimensional structure: a comparison of solution methods
AB Fărăgău, C Keijdener, JM de Oliveira Barbosa, AV Metrikine, ...
Nonlinear Dynamics 103, 1365-1391, 2021
112021
A lattice model for transition zones in ballasted railway tracks
JM de Oliveira Barbosa, AB Fărăgău, KN van Dalen
Journal of Sound and Vibration 494, 115840, 2021
92021
Modelling ballast via a non-linear lattice to assess its compaction behaviour at railway transition zones
JM de Oliveira Barbosa, AB Fărăgău, KN van Dalen, MJMM Steenbergen
Journal of Sound and Vibration 530, 116942, 2022
82022
Auxiliary rails as a mitigation measure for degradation in transition zones
A Fărăgău, A Jain, J de Oliveira Barbosa, AV Metrikine, KN van Dalen
Proceedings of The Fifth International Conference on Railway Technology …, 2022
32022
Dynamic amplification in a periodic structure with a transition zone subject to a moving load: Three different phenomena
AB Fărăgău, JM de Oliveira Barbosa, AV Metrikine, KN van Dalen
Mathematics and Mechanics of Solids 27 (9), 1740-1760, 2022
22022
Harmonic balance method for the stationary response of finite and semi-infinite nonlinear dissipative continua: Three canonical problems
J Zhang, E Sulollari, AB Fărăgău, F Pisanò, P van der Male, M Martinelli, ...
Nonlinear Dynamics of Discrete and Continuous Systems, 255-274, 2021
22021
Dynamic Amplification in a Periodic Structure Subject to a Moving Load Passing a Transition Zone: Hyperloop Case Study
AB Fărăgău, AV Metrikine, KN van Dalen
International Conference on Wave Mechanics and Vibrations, 651-661, 2022
12022
A nonlinear gradient elasticity model for the prediction of seismic waves
L Dostal, M Hollm, A Metrikine, A Fărăgău, KN Dalen
10th European Nonlinear Dynamics Conference, ENOC 2022, 2022
2022
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Artikelen 1–10