Publication result detail

Sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process.

BAŠTINEC, J.; DZHALLADOVA, I.

Original Title

Sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process.

English Title

Sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process.

Type

Paper in proceedings (conference paper)

Original Abstract

In presented paper we investigated sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process. The basic role in proof has Lyapunov functions. Nontrivial illustrative example is given.

English abstract

In presented paper we investigated sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process. The basic role in proof has Lyapunov functions. Nontrivial illustrative example is given.

Keywords

Sufficient condition, asymptotic stability of solution, systems of nonlinear differential equations, Markov's process.

Key words in English

Sufficient condition, asymptotic stability of solution, systems of nonlinear differential equations, Markov's process.

Authors

BAŠTINEC, J.; DZHALLADOVA, I.

RIV year

2012

Released

21.09.2011

ISBN

978-80-7231-815-5

Book

7. konference o matematice a fyzice na vysokých školách technických s mezinárodní účastí

Pages from

23

Pages to

29

Pages count

7

BibTex

@inproceedings{BUT73514,
  author="Jaromír {Baštinec} and Irada {Dzhalladova}",
  title="Sufficient conditions for stability of solutions of systems of nonlinear differential equations with right-hand side depending on Markov's process.",
  booktitle="7. konference o matematice a fyzice na vysokých školách technických s mezinárodní účastí",
  year="2011",
  pages="23--29",
  isbn="978-80-7231-815-5"
}