On the asymptotic behavior of the pantograph equations.

Makay, G.; Terjéki, J.

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Almost sure subexponential decay rates of scalar Itô-Volterra equations.

Appleby, John A.D. (2003)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

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Asymptotic behaviour of solutions to some differential equations with an unbounded delay.

Čermák, Jan (2000)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

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Asymptotic behaviour of solutions of delay differential equations of $n$ -th order

N. Parhi, Seshadev Padhi (2001)

Archivum Mathematicum

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This paper deals with property A and B of a class of canonical linear homogeneous delay differential equations of $n$ -th order.

Regularly Varying Solutions of Perturbed Euler Differential Equations and Related Functional Differential Equations

Kusano Takasi, Vojislav Marić (2010)

Publications de l'Institut Mathématique

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On the delay differential equation y'(x) = ay(τ(x)) + by(x)

Jan Čermák (1999)

Annales Polonici Mathematici

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The paper discusses the asymptotic properties of solutions of the scalar functional differential equation $y^{'} (x) = a y (τ (x)) + b y (x), x \in [x_{0}, \infty]$ . Asymptotic formulas are given in terms of solutions of the appropriate scalar functional nondifferential equation.

The asymptotic properties of solutions of linear delay differential equations

Petr Kundrát (2006)

Mathematica Slovaca

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Displaying similar documents to “On the asymptotic behavior of the pantograph equations.”

Almost sure subexponential decay rates of scalar Itô-Volterra equations.

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Regularly Varying Solutions of Perturbed Euler Differential Equations and Related Functional Differential Equations

On the delay differential equation y'(x) = ay(τ(x)) + by(x)

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