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Stability analysis and numerical evaluations of a COVID-19 model with vaccination. [PDF]
BMC Med Res MethodolIzadi M, Waezizadeh T.
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A fractional differential equation model for the COVID-19 transmission by using the Caputo-Fabrizio derivative. [PDF]
Adv Differ Equ, 2020 Baleanu D, Mohammadi H, Rezapour S.
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On proportional deformation paths in hypoplasticity. [PDF]
Acta Mech, 2020 Bauer E +5 more
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Stability and square integrability of derivatives of solutions of nonlinear fourth order differential equations with delay. [PDF]
J Inequal Appl, 2017 Korkmaz E.
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A 4-Dimensional Mathematical Model for Interaction between the Human Immune System and a Virus
, 2022 Munteanu F.
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A paradox in Hele-Shaw displacements
Annali dell?Università di Ferrara, 2018We study the Hele-Shaw immiscible displacements when all surfaces tensions on the interfaces are zero. The Saffman-Taylor instability occurs when a less viscous fluid is displacing a more viscous one, in a rectangular Hele-Shaw cell.
Gelu Pacsa
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On the Boundedness of Solutions of a Non-autonomous Differential Equation of Second Order
Sarajevo Journal of MathematicsWe study the boundedness of the solutions to a non-autonomous differential equation of second order. With this work, we improve some stability results in the literature of boundedness of the solutions.
C. Tunç
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New results on asymptotic stability of time-varying nonlinear systems with applications
Studia Universitatis Babeş-Bolyai. Mathematica. In this paper, we present a converse Lyapunov theorem for the new notion of global generalized practical uniform h-stability of nonlinear systems of differential equations.
A. Kicha, H. Damak, M. Hammami
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