Name and surname:
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Mgr. Eva Brestovanská, PhD.
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Document type:
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Research/art/teacher profile of a person
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The name of the university:
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Comenius University Bratislava
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The seat of the university:
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Šafárikovo námestie 6, 818 06 Bratislava
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ADE E.Brestovanská, M.Medveď: Solow differential equations on time scales-A unified approach to continuous and discrete Solow growth model, DEA-Differential Equations & Appl., Vol. 5, No. 4 (2013), 473-488, 50 %, SCOPUS, SCI, (1) (O1 = 1)
ADC E. Brestovanská, M.Medveď: Asymptotic behavior of solutions to second order differential equations with fractional derivative perturbations, EJDE, Vol. 2014 , No. 201 (2014), 1-10., 1,282, 50 % SCOPUS, WOS, (15), O1 = 11, O3 = 14
ADC E.Brestovanska, M. Medveď:New conditions for the exponential stability of fractionally perturbed ODEs, EJQTDE, Vol. 84 (2018), 1-14, 1,874, 50 %, SCOPUS, (1),O1=1
ADC E. Brestovanská, M.Medveď: Exponential stability of solutions of nonlinear fractionally perturbed ordinary differential equations, EJDE, Vol. 2017 ,No. 280 (2017), 1-17,1,282, 50 %, SCOPUS, WOS, (1), O1=1
ADC M. Medveď, M. Pospíšil, E. Brestovanská: Nonlinear integral inequalities involving tempered Psi-Hilfer fractional integral and fractional equations with tempered Psi-Caputo fractional derivative. Fractal and Fractional, 7, 611 (2023), 1-17.
ADC E. Brestovanská, M. Medveď: New conditions for the exponential stability of fractionaly perturbed ODEs, EJQTDE, Vol. 84 (2018),1-14, 1,874, 50 %, SCOPUS, (1), O1 = 1
ADE M. Medveď, E. Brestovanská: Sufficient conditions for the exponential stability of nonlinear fractionally perturbed ODEs with multiple delays, Fractional Differential Calculus, Vol. 9, No. 2 (2019), 263-278, 50 % (0)
ADM M. Medveď, E. Brestovanská:Differential equations with tempered Psi-Caputo fractional detrivative, Mathematical Modellig and Analysis, Vol. 26, No. 4 (2021), 631-650,1,474, 50 %, WOS, SCOPUS (0)
ADC M. Medveď, M. Pospíšil, E. Brestovanská: Nonlinear integral inequalities involving tempered Psi-Hilfer fractional integral and fractional equations with tempered Psi-Caputo fractional derivative. Fractal and Fractional, 7, 611 (2023), 1-17.