Some results in the theory of a third-order linear differential equation
Michal Greguš, Milan Gera (1983)
Annales Polonici Mathematici
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Displaying similar documents to “A sufficient condition for non-oscillatory behavior of some input/output models”
Some results in the theory of a third-order linear differential equation
On oscillatory properties of an -th order system of differential equations with deviating arguments.
Giorgadze, G. (1995)
Memoirs on Differential Equations and Mathematical Physics
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On certain oscillatory properties for solutions of an equation with a biharmonic leading part
Zdzisław Frydrych (1975)
Annales Polonici Mathematici
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Oscillation criteria for third-order linear differential equations
Jozef Rovder (1975)
Matematický časopis
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On various properties of the solutions of third- and fourth-order linear differential equations
Švec, M.
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Oscillatory and non oscillatory criteria for the systems of two linear first order two by two dimensional matrix ordinary differential equations
Gevorg Avagovich Grigorian (2018)
Archivum Mathematicum
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The Riccati equation method is used for study the oscillatory and non oscillatory behavior of solutions of systems of two first order linear two by two dimensional matrix differential equations. An integral and an interval oscillatory criteria are obtained. Two non oscillatory criteria are obtained as well. On an example, one of the obtained oscillatory criteria is compared with some well known results.
On Oscillatory Instability in Convective Burning of Gas-Permeable Explosives
I. Brailovsky, M. Frankel, L. Kagan, G. Sivashinsky (2010)
Mathematical Modelling of Natural Phenomena
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The experimentally known phenomenon of oscillatory instability in convective burning of porous explosives is discussed. A simple phenomenological model accounting for the ejection of unburned particles from the consolidated charge is formulated and analyzed. It is shown that the post-front hydraulic resistance induced by the ejected particles provides a mechanism for the oscillatory burning.