Note on canonical forms for functional-differential equations.

Čermák, Jan

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Displaying similar documents to “Note on canonical forms for functional-differential equations.”

The asymptotic properties of solutions of linear delay differential equations

Petr Kundrát (2006)

Mathematica Slovaca

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Asymptotic estimation for functional differential equations with several delays

Jan Čermák (1999)

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We discuss the asymptotic behaviour of all solutions of the functional differential equation $y^{'} (x) = \sum_{i = 1}^{m} a_{i} (x) y (τ_{i} (x)) + b (x) y (x),$ where $b (x) < 0$ . The asymptotic bounds are given in terms of a solution of the functional nondifferential equation $\sum_{i = 1}^{m} | a_{i} (x) | ω (τ_{i} (x)) + b (x) ω (x) = 0 .$

Linear differential equations with several unbounded delays

Jan Čermák (2000)

Archivum Mathematicum

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Nonlinear delay-differential equations with small lag.

Pinto, Manuel (1997)

International Journal of Mathematics and Mathematical Sciences

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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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Structural theorems for the $S$ -asymptotic and quasiasymptotic of distributions.

Pilipović, S., Stanković, B. (1993)

Mathematica Pannonica

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Displaying similar documents to “Note on canonical forms for functional-differential equations.”

The asymptotic properties of solutions of linear delay differential equations

Asymptotic estimation for functional differential equations with several delays

Linear differential equations with several unbounded delays

Nonlinear delay-differential equations with small lag.

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

Structural theorems for the S -asymptotic and quasiasymptotic of distributions.

Structural theorems for the $S$ -asymptotic and quasiasymptotic of distributions.